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	<title>مجتمع اقامتی طوبی&#124;سوئیت قم&#124;سایت طوبی &#187; Bookkeeping</title>
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		<title>Book Value: Definition, Meaning, Formula, and Examples</title>
		<link>http://www.tooba-complex.ir/book-value-definition-meaning-formula-and-examples/</link>
		<comments>http://www.tooba-complex.ir/book-value-definition-meaning-formula-and-examples/#comments</comments>
		<pubDate>Fri, 11 Aug 2023 13:58:33 +0000</pubDate>
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				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">https://www.tooba-complex.ir/?p=8771</guid>
		<description><![CDATA[Essentially, the market price per share is the current price of a single share in a publicly traded stock. Unlike BVPS, market price per share is not fixed as it fluctuates based solely on market forces of supply and demand. In theory, BVPS is the sum that shareholders would receive in the event that the firm was liquidated, all of ...]]></description>
				<content:encoded><![CDATA[<p>Essentially, the market price per share is the current price of a single share in a publicly traded stock. Unlike BVPS, market price per share is not fixed as it fluctuates based solely on market forces of supply and demand. In theory, BVPS is the sum that shareholders would receive in the event that the firm was liquidated, all of the tangible assets were sold and all of the liabilities were paid. However, its value lies in the fact that investors use it to gauge whether a stock price is undervalued by comparing it to the firm&#8217;s market value per share.</p>
<p>Since public companies are owned by shareholders, this is also known as the total shareholders&#8217; equity. The book value includes all of the equipment and property owned by the company, as well as any cash holdings or inventory on hand. It also accounts for all of the company&#8217;s liabilities, such as debt or tax burdens. To get the book value, you must subtract all those liabilities from the company&#8217;s total assets. It is important to understand that BVPS in the share market is different from the market value of a share. The market value is determined by the stock’s current market price, which can fluctuate based on supply and demand in the stock market.</p>
<ul>
<li>So when calculating book value for companies like this and comparing them to their market value, it&#8217;s essential to understand why the book value number is what it is.</li>
<li>The book value and market value are two measures that can help assess the value of a company by looking at its stocks and future.</li>
<li>It is possible to get the price per book value by dividing the market price of a company&#8217;s shares by its book value per share.</li>
<li>Here, common equity represents the total amount that the common shareholders have invested in a company.</li>
</ul>
<p>As technology advances, factors like intellectual property play larger parts in determining profitability. Ultimately, accountants must come up with a way of consistently valuing intangibles to keep book value up to date. Comparing BVPS to the market price of a stock is known as the market-to-book ratio, or the price-to-book ratio. An asset&#8217;s book value is calculated by subtracting depreciation from the purchase value of an asset. Depreciation is generally an estimate, and there are various methods for calculating depreciation. One thing to remember is that the stock that has a lower book value per share has the most potential to grow down the line.</p>
<h2>What does it mean if BVPS is greater than the price per share?</h2>
<p>Book value per share is just one of the methods for comparison in valuing of a company. Enterprise value, or firm value,<br />
			market value, market capitalization, and other methods may be used in different circumstances or compared to one<br />
			another for contrast. For example, enterprise value would look at the market value of the company&#8217;s equity plus<br />
			its debt, whereas book value per share only looks at the equity on the balance sheet. Conceptually, book<br />
			value per share is similar to net worth, meaning it is assets minus debt, and may be looked at as though what would occur<br />
			if operations were to cease. One must consider that the balance sheet may not reflect with certain accuracy, what would<br />
			actually occur if a company did sell all of their assets. Book value per share (BVPS) is a figure that evaluates the value of a company&#8217;s claims based on its net assets.</p>
<ul>
<li>The market value per share represents the current price of a company’s shares, and it is the price that investors are willing to pay for common stocks.</li>
<li>Investors can use this ratio to assess whether the stock is trading at a premium (P/B ratio above 1) or at a discount (P/B ratio below 1) relative to its BVPS.</li>
<li>The book value of a company is the difference between that company&#8217;s total assets and total liabilities, and not its share price in the market.</li>
<li>The company then hires a famous turnaround manager which excites investors, who bid the shares higher.</li>
</ul>
<p>This figure represents the minimum value of a company&#8217;s equity and measures the book value of a firm on a per-share basis. The above formula is what you will need to calculate the book value per share. In addition, stocks below BVPS might signal an undervalued asset, presenting an opportunity to acquire shares at a discounted rate. In this example, we have considered two main sections of the balance sheet – Assets and Liabilities. The total assets for ABC Ltd amount to ₹77,50,000, while the total liabilities amount to ₹32,00,000. To calculate the book value, we subtract the total liabilities from the total assets i.e. ₹45,50,000.</p>
<h2>Understanding Book Value</h2>
<p>Theoretically, it is what investors would get if they sold all the company&#8217;s assets and paid all its debts and obligations. Therefore, book value is roughly equal to the amount stockholders would receive if they decided to liquidate the company. Book value per share (BVPS) is the ratio of equity available to common shareholders divided by the number of outstanding shares.</p>
<p>Unless the company has updated certain assets and liabilities items on its balance sheet to their (usually higher) fair market values (FMV), the book value of equity will NOT reflect the true picture. The next assumption states that the weighted average of common shares outstanding is 1.4bn. A P/B ratio of 1.0 indicates that the market price of a company’s shares is exactly equal to its book value. For value investors, this may signal a good buy since the market price of a company generally carries some premium over book value.</p>
<p>On the other hand, if a company with outdated equipment has consistently put off repairs, those repairs will eat into profits at some future date. This tells you something about book value as well as the character of the company and its management. You won&#8217;t get this information from the P/B ratio, but it is one of the main benefits of digging into the book value numbers and is well worth the time. An investor looking to make a book value play has to be aware of any claims on the assets, especially if the company is a bankruptcy candidate. Usually, links between assets and debts are clear, but this information can sometimes be played down or hidden in the footnotes. Like a person securing a car loan by using their house as collateral, a company might use valuable assets to secure loans when it is struggling financially.</p>
<h2>Book Value Formula</h2>
<p>Critics of book value are  quick to point out that finding genuine book value plays has become difficult in the heavily-analyzed U.S. stock market. Oddly enough, this has been a constant refrain heard since the 1950s, yet value investors continue to find book value plays. Failing bankruptcy, other investors would ideally see that the book value was worth more than the stock and also buy in, pushing the price up to match the book value. Adam Hayes, Ph.D., CFA, is a financial writer with 15+ years Wall Street experience as a derivatives trader. Besides his extensive derivative trading expertise, Adam is an expert in economics and behavioral finance. Adam received his master&#8217;s in economics from The New School for Social Research and his Ph.D. from the University of Wisconsin-Madison in sociology.</p>
<h2>Know the True Value of Your Equity Position</h2>
<p>The higher the liabilities, the lower the common equity, and thus, the lower the book value per share. In order to improve the book value per share of your company, put away a portion of your profits into either acquiring more assets or into squaring away liabilities quickly. This ought to bring the book value per share up, while keeping the number of shares outstanding at the same number for the said period. Book value per share (BVPS) is a quick calculation used to determine the per-share&nbsp;value&nbsp;of a company based on the amount of common shareholders&#8217; equity in the company. To get BVPS, you divide total shareholders&#8217; equity by the total number of outstanding common shares.</p>
<p>Book value per share represents the intrinsic value of one share of a company. If that business closed up shop and liquidated tomorrow, the BVPS is what each shareholder would receive as a payout for their equity stake. It’s an important figure to know because, used as a benchmark, it can show how under- or overvalued the current stock is by the market. A simple calculation dividing the company&#8217;s current stock price by its stated book value per share gives you the P/B ratio. If a P/B ratio is less than one, the shares are selling for less than the value of the company&#8217;s assets. This means that, in the worst-case scenario of bankruptcy, the company&#8217;s assets will be sold off and the investor will still make a profit.</p>
<p>Investors often look at book value per share as a beginning estimate for what a company&#8217;s shares may be worth if the company was completely liquidated. A key shortcoming of book value  is that it ignores that the market value of many assets changes over time. All other things being equal, a higher book value is better, but it is essential to consider several other factors.</p>
<p>We’ll assume the trading price in Year 0 was $20.00, and in Year 2, the market share price increases to $26.00, which is a 30.0% year-over-year increase. Although infrequent, many value investors will see a book value of equity per share below the market share price as a “buy” signal. The formula for BVPS involves taking the book value of equity and dividing that figure by the weighted average of shares outstanding. The Book Value Per Share (BVPS) is the per-share value of equity on an accrual accounting basis that belongs to the common shareholders of a company. Book value is used by investors to gain an objective estimate of a company&#8217;s worth.</p>
<p>Book value per share is a valuation technique that investors and companies can utilize to determine if stock is over or undervalued. It calculates the real value of a company’s stock, which is the amount that the company will owe investors if they liquidate, after all their debts have been paid. You subtract the company’s preferred stock from stakeholder’s equity, then divide <a href="https://kelleysbookkeeping.com/how-small-businesses-can-prepare-for-tax-season/">how small businesses can prepare for tax season 2021</a> that number by the average shares outstanding. It is basically the total assets of the publicly traded company with liabilities deducted. When comparing the book value per share to the share price, if the BVPS is higher, the stock is undervalued. In conclusion, BVPS is a fundamental metric that provides valuable insights into a company’s net asset value per share.</p>
<p>High-interest rates can lead to a rise in debt financing costs, which leads to higher liabilities. In addition, changes in the management hierarchy can influence the BVPS if they impact the company’s direction or efficiency. Nevertheless, investors should look at both and understand what the figures mean before taking a risk and choosing a stock. The book value per share provides useful information and should be used alongside other measures for a more accurate company valuation. For example, consider a value investor who is looking at the stock of a company that designs and sells apps.</p>
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		<title>Qualified Improvement Property Rules and Considerations Bloomberg Tax</title>
		<link>http://www.tooba-complex.ir/qualified-improvement-property-rules-and/</link>
		<comments>http://www.tooba-complex.ir/qualified-improvement-property-rules-and/#comments</comments>
		<pubDate>Tue, 25 Jul 2023 14:56:31 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tooba-complex.ir/?p=7203</guid>
		<description><![CDATA[Content Credits &#038; Deductions Iowa Proposal to Rein in Property Taxes Misses the Mark CARES Act: Qualified Improvement Property Eligible for Depreciation The Fixtures Fix: Correcting the Drafting Error Involving the Expensing of Qualified Improvement Property Business development Qualified improvement property However, if the investment is not eligible for 100 percent bonus depreciation, the company must take depreciation allowances, preventing ...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Credits &#038; Deductions</a></li>
<li><a href="#toc-1">Iowa Proposal to Rein in Property Taxes Misses the Mark</a></li>
<li><a href="#toc-2">CARES Act: Qualified Improvement Property Eligible for Depreciation</a></li>
<li><a href="#toc-4">The Fixtures Fix: Correcting the Drafting Error Involving the Expensing of Qualified Improvement Property</a></li>
<li><a href="#toc-5">Business development</a></li>
<li><a href="#toc-6">Qualified improvement property</a></li>
</ul>
</div>
<p>However, if the investment is not eligible for 100 percent bonus depreciation, the company must take depreciation allowances, preventing full recovery of the cost of the investment. Consider that capital investments in structures—one type of investment that does not qualify for 100 percent bonus depreciation under the TCJA—must be depreciated over a 39-year period. As noted in Table 3, <a href="https://accounting-services.net/the-formula-for-the-future-value-of-an-annuity-due/">https://accounting-services.net/the-formula-for-the-future-value-of-an-annuity-due/</a> the present value of this type of investment falls from $100 under 100 percent bonus depreciation to as low as $37.24—meaning in some instances businesses are unable to recover even half of their initial investment costs. This treatment understates costs and overstates profits, which in turn leads to a greater tax burden that increases the cost of making those types of investments.</p>
<p>If you were using the percentage tables, you can no longer use them. You must figure depreciation for the short tax year and each later tax year as explained next. To determine if you must use the mid-quarter convention, compare the basis of property you place in service in the last 3 months of your tax year to that of property you place in service during the full tax year.</p>
<h2 id="toc-0">Credits &#038; Deductions</h2>
<p>Qualified rent-to-own property is property held by a rent-to-own dealer for purposes of being subject to a rent-to-own contract. It is tangible personal property generally used in the home for personal use. It includes computers and peripheral equipment, televisions, videocassette recorders, stereos, camcorders, appliances, furniture, washing machines and dryers, refrigerators, and other similar consumer durable property. Consumer durable property does not include real property, aircraft, boats, motor vehicles, or trailers.</p>
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width="250px" alt="what is qualified improvement property examples" /></p>
<p>Depreciation allowed is depreciation you actually deducted (from which you received a tax benefit). Depreciation allowable is depreciation you are entitled to deduct. If you construct, build, or  otherwise produce property for use in your business, you may have to use the uniform capitalization rules to determine the basis of your property.</p>
<h2 id="toc-1">Iowa Proposal to Rein in Property Taxes Misses the Mark</h2>
<p>If your depreciable property is not listed above, determine the classification as follows. To simplify the computation of MACRS depreciation, you can elect to group assets into one or more general asset accounts. The assets in each general asset account are depreciated as a single asset.</p>
<ul>
<li>The addition of a leasehold improvement could make any penalty economically detrimental for the lessee to incur because of the increased value the improvement provides.</li>
<li>Reading the headings and descriptions under asset class 30.1, you find that it does not include land improvements.</li>
<li>You stop depreciating property when you retire it from service, even if you have not fully recovered its cost or other basis.</li>
<li>You can elect to deduct a limited amount of qualifying reforestation costs paid or incurred during the tax year for each qualified timber property.</li>
</ul>
<p>If you have to apply another Code section that has a limitation based on taxable income, see Pub. 946 for rules on how to apply the business income limitation for the section 179 expense deduction. The total cost you can deduct is limited to your taxable income from the active conduct of a trade or business during the year. You are considered to actively conduct a trade or business only if you meaningfully participate in its management or operations. A mere passive investor is not considered to actively conduct a trade or business.</p>
<h2 id="toc-2">CARES Act: Qualified Improvement Property Eligible for Depreciation</h2>
<p>If you file Form 3115 and change from an impermissible method to a permissible method of accounting for depreciation, you can make a section 481(a) adjustment for any unclaimed or excess amount of allowable depreciation. The adjustment is the difference between the total depreciation actually deducted for the property and the total amount allowable prior to the year of change. If no depreciation was deducted, the adjustment is the total depreciation allowable prior to the year of change. A negative section 481(a) adjustment results in a decrease in taxable income. It is taken into account in the year of change and is reported on your business tax returns as “other expenses.” A positive section 481(a) adjustment results in an increase in taxable income.</p>
<div style='text-align:center'><iframe width='567' height='317' src='https://www.youtube.com/embed/QdKmwq_FYJY' frameborder='0' alt='what is qualified improvement property examples' allowfullscreen></iframe></div>
<p>There are a lot of moving parts to consider in determining the optimal strategy. Obviously, it is important to  identify QIP placed in service in 2018 and 2019, and quantify the potential <a href="https://accounting-services.net/understanding-qualified-improvement-property/">what is qualified improvement property examples</a> benefit of claiming bonus depreciation. You can elect to deduct a limited amount of qualifying reforestation costs paid or incurred during the tax year for each qualified timber property.</p>
<h2 id="toc-3">Immediate Opportunities for Taxpayers</h2>
<p>Airbnb and similar short-term residential rentals also qualify as non-residential property if they are rented on a transient basis—that is, over half of the rental use is by a series of tenants who occupy the unit for less than 30 days per rental. Regulations surrounding mixed-use realty properties are more complex because although they are technically designed for residential use, they are considered nonresidential buildings. For example, an apartment building with stores on the ground floor may qualify, to a degree, because a portion is solely dedicated to nonresidential use. Table 1 compares prior law with the intent of the TCJA and the outcome of the TCJA; though the Conference Agreement clearly meant to improve the cost recovery treatment of QIP, as it stands now, cost recovery was made more restrictive.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="252px" alt="what is qualified improvement property examples" /></p>
<p>QIP refers to any improvement made by a taxpayer to an interior portion of an existing building that is nonresidential real property (residential rental property is excluded). Examples of such qualifying improvements include installation or replacement of drywall, ceilings, interior doors, fire protection, mechanical, electrical and plumbing. Excluded from the definition are improvements attributable to internal structural framework, enlargements to the building, and elevators or escalators. As originally intended in the Tax Cuts and Jobs Act of 2017, QIP would be 15-year property beginning in 2018 and bonus-eligible. While likely useful to a broad base of taxpayers, the incentive was seen as a particularly meaningful boon to the retail, restaurant and hospitality industries because of the rate at which these businesses open and renovate locations.</p>
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			<wfw:commentRss>http://www.tooba-complex.ir/qualified-improvement-property-rules-and/feed/</wfw:commentRss>
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		<item>
		<title>Non-Governmental Organization NGO? Definition, Example, and How it Works</title>
		<link>http://www.tooba-complex.ir/non-governmental-organization-ngo-definition/</link>
		<comments>http://www.tooba-complex.ir/non-governmental-organization-ngo-definition/#comments</comments>
		<pubDate>Wed, 19 Jul 2023 08:10:29 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">https://www.tooba-complex.ir/?p=8497</guid>
		<description><![CDATA[International nonprofit organizations are often referred to as nongovernmental organizations, although that term may also include for-profit entities. Nonprofit organizations participate in a large array of activities, from education to poverty relief and music to political advocacy. They grew tremendously in number and in resources throughout the world in the latter half of the 20th century. The term third sector ...]]></description>
				<content:encoded><![CDATA[<p>International nonprofit organizations are often referred to as nongovernmental organizations, although that term may also include for-profit entities. Nonprofit organizations participate in a large array of activities, from education to poverty relief and music to political advocacy. They grew tremendously in number and in resources throughout the world in the latter half of the 20th century. The term third sector has also been used to describe nonprofit and nongovernmental organizations.</p>
<p>In the U.S., the formation of NGOs is fully supported by the government and government regulations. For example, NGOs might focus on activities in areas involving health or health emergencies, education, infrastructure, <a href="https://bookkeeping-reviews.com/credit-policy/">credit policy</a> advocacy of minority rights, support of the poor, and the reduction of crime. While labor contributions by volunteers may be significant, there are administrative costs to sustain any organization’s daily activities.</p>
<p>Common tax-exempt organizations include charities, government entities, advocacy groups, educational and artistic groups, and religious entities. However, most NGOs are also nonprofit organizations and thus have nonprofit status. Avoid nonprofit organizations that apply too much pressure for you to give immediately. A common misconception about non-profits is that they shouldn’t make profits. But a good not-for-profit organization needs to be sustainable, which involves making profits and even investing money.</p>
<p>Organizations that wish to be  granted tax exemption must attest to these conditions and file the proper paperwork with the IRS. That means it should not distribute profits to the members, owners, founders, or promoters. In short, these organizations are not mainly influenced by commercial goals and considerations. While a non-profit organization return the additional income earned to the organization. Not for Profit organizations generally pay remuneration to the members who work for the organization, from the income generated. A non-profit organization is an organization which is not commercially motivated.</p>
<h2>How Do I Start A Nonprofit?</h2>
<p>But it can be more challenging with non-profits that are far removed. For example, you might never notice the donation buckets for your local library, but you would definitely become more aware of the library if it were no longer there for you to use. Catholic Charities creates lasting, data-driven solutions to some of the most pressing challenges in our community – homelessness, aging in isolation, generational poverty, HIV/AIDS, inequality, and immigration to name a few.</p>
<ul>
<li>For starters, 501(c)(3) organizations are exempt from paying federal income and unemployment taxes, and patrons who donate to them are allowed to claim a tax deduction for their contributions.</li>
<li>A nonprofit may also be created to further non-charitable pursuits like sports or hobbies.</li>
<li>These nonprofit organizations receive most of their funding from the public and not through the program itself, investments, or the government.</li>
<li>501(c)(3) organizations are nonprofit groups with a dedicated mission.</li>
</ul>
<p>Overall, revenues collected must pay for goods or services to beneficiaries, financing community projects, administrative expenses (staff salaries, office expenses, supplies, etc.), and fundraising costs. In this video, Evan Carmichael explains why you are more likely to have a bigger impact in the world if you set up a for-profit rather than a nonprofit organization. An incorporated nonprofit has many similarities with  for-profit companies, except that there are no shares or shareholders. It uses its surplus revenues to further achieve its mission or purpose, rather than distributing its surplus income to shareholders as profits or dividends. Nonprofits are limited by the &#8220;non-distribution constraint&#8221; &#8211; all their revenue after expenses must be devoted to furthering the organization&#8217;s mission.</p>
<h2>Nonprofit Organization (NPO): Definition and Example</h2>
<p>The National Association of Parliamentarians has generated concerns about the implications of this trend for the future of openness, accountability, and understanding of public concerns in nonprofit organizations. Decision making in nonprofit organizations may be complex because of the multitude of stakeholders involved in organizations. A board of directors convenes at regular intervals to review the finances of the organization and to provide administrative guidance for the organization’s staff. In smaller organizations, the administrative role of directors, other volunteers, and paid staff is blurred as volunteers perform substantial administrative tasks. Indirectly, funders also participate in decision making as nonprofit organizations work with foundations, governments, and individuals to define future programs that both fit the organization’s intended purpose and attract revenue.</p>
<p>Owners of such organizations include some charitable organizations or non-profit corporations. If the IRS or another organization is suspicious of the actions of certain nonprofit organizations, it is best not to trust your money with them. Not only could they have questionable practices, but they might lose their 501(c)(3) status and you could lose your tax break.</p>
<p>A nonprofit organization belongs to an institutional sector between state and market. It is not designated specifically for charitable organizations or any specific organizational or tax-law status, but encompasses anything that is not classifiable as another category. Organizations might also register by the appropriate country code top-level domain for their country. Organizations which do not earn profit for their owners from the funds collected by providing services is a not-for-profit-organization.</p>
<h2>The Different Types of Nonprofit Organizations In The United States</h2>
<p>A nonprofit organization or foundation (NPO), also known as a non-business entity, not-for-profit organization, or nonprofit institution, is dedicated to furthering a particular social cause or advocating for a shared point of view. An organization needs to request&nbsp;501(c) prior to operating with a tax exemption. The nonprofit sector provides many opportunities for civic participation. Examples range from groups centred on a pastime, such as a local choral group, to advocacy organizations centred on health, environmental, or other policy issues. Demographic groups that are disenfranchised, such as ethnic minorities, can form nonprofit organizations and develop a collective voice in the polity that is stronger than their voice in traditional representative governments. Individuals can develop leadership skills within the realm of the nonprofit sector and then transition to active participation in decision making in their community.</p>
<h2>Types of NGOs</h2>
<p>Whereas, a not-for-profit organization is one that works for the welfare of the society or its members. Instead, a nonprofit is often overseen by a board of directors that dictate and manage operation of the entity. The executive director of a nonprofit reports to the board, and the board decide upon the best ways to deploy capital for the betterment of the public. Nonprofits often host events such as galas, auctions, or charity runs to raise money and awareness for their cause.</p>
<p>As mentioned, nonprofits must offer some social benefit and provide goods or services. Not-for-profits need not have such an orientation and may exist simply to serve their membership rather than society at large. The International Federation of Red Cross and Red Crescent Societies provides global humanitarian aid during peacetime, such as assisting refugees. The International Committee of the Red Cross provides humanitarian relief for people affected by war or other armed conflicts. Non-profit organizations (NPOs) are often larger, better managed, and organized organizations that focus on a specific social cause, such as religion, education, environment, research, or a science setting. On the contrary, not-for-profit organizations (NFPs) tend to be smaller in size and focus on members’ sports, hobbies, or special interests.</p>
<p>Because these organizations are not operating for profit, the fees for rendering services are lower in comparison to for-profit organizations. This means that the fees charged for the same service by an organization which works for profit will be more. Also, the income generated from the fees collected is plowed back for its primary purpose.</p>
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		<title>Reasons Why You Should Budget Your Money</title>
		<link>http://www.tooba-complex.ir/reasons-why-you-should-budget-your-money/</link>
		<comments>http://www.tooba-complex.ir/reasons-why-you-should-budget-your-money/#comments</comments>
		<pubDate>Tue, 16 May 2023 15:04:37 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tooba-complex.ir/?p=7091</guid>
		<description><![CDATA[Content More from Merriam-Webster on budget Budget Development Process . . . Cash Accounting, Accrual Accounting, and Fair-Value Accounting? AccountingTools Budget – Steps to be Considered Necessary for a Comprehensive Budgetary Control Programme What is a budget? A shutdown happens when the U.S. government has not had more money allocated to its budget by Congress. Other workers deemed &#8220;essential&#8221; would ...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">More from Merriam-Webster on budget</a></li>
<li><a href="#toc-1">Budget Development Process</a></li>
<li><a href="#toc-2">. . . Cash Accounting, Accrual Accounting, and Fair-Value Accounting?</a></li>
<li><a href="#toc-3">AccountingTools</a></li>
<li><a href="#toc-5">Budget – Steps to be Considered Necessary for a Comprehensive Budgetary Control Programme</a></li>
<li><a href="#toc-6">What is a budget?</a></li>
</ul>
</div>
<p>A shutdown happens when the U.S. government has not had more money allocated to its budget by Congress. Other workers deemed &#8220;essential&#8221; would remain on the job, though they also would not get paid. Services like mail delivery, tax collection and U.S. debt payments would continue. Lawmakers often temporarily push that deadline back by extending agencies&#8217; current funding levels in a &#8220;continuing resolution&#8221; so they can continue negotiating. Pete Rathburn is a copy editor and fact-checker with expertise in economics and personal finance and over twenty years of experience in the classroom.</p>
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" width="257px" alt="what is a budget definition" /></p>
<p>Budget is a device to control costs through people; hence human relations aspects are of paramount importance in dealing with the subject. No management tool can be used to maximise effectiveness without motivation and co-operation. The goals of any system to  be laid down must be clear, specific and well-defined. Budgets can be prepared and implemented effectively only when the objectives are pinpointed and crystal clear. A factor does not remain a principal budget factor for all times.</p>
<h2 id="toc-0">More from Merriam-Webster on budget</h2>
<p>Sometimes Congress raises the debt ceiling quietly, and sometimes lawmakers use the occasion to engage in a noisy debate over fiscal policy before raising the cap at the last possible moment, as they did in June. A debt limit is a cap set by Congress on how much money the U.S. government can borrow, which needs to be periodically raised. Large swaths of the U.S. government could temporarily close  on Oct. 1 if Congress does not approve spending bills due to a dispute between far-right Republicans and other lawmakers. While emphasising the usefulness of budgets, it may be remembered that budgets cannot replace management. In fact it is a tool of management which increases effectiveness of managerial control.</p>
<ul>
<li>It also does away with the idea of using that currency as a store of value.</li>
<li>Clear instructions in budget manual will save time of the superiors as juniors will not ask for approval time and again.</li>
<li>In rolling budget there is scope of revisions in the light of inflationary trends.</li>
<li>Doing so reduces the variances that can arise when budget amounts are defined too narrowly across too many accounts.</li>
<li>A zero-based budget is a strategy where you give every dollar a job so your income minus expenses equals zero.</li>
</ul>
<p>Cash budgeting is the process of forecasting the anticipated receipts and anticipated payments of cash to meet the future obligations during the particular period. This period may be daily, weekly, monthly or quarterly etc. Thus, if the sales budget covers the next 5 years, production and cost budgets may cover one year only. Yearly budgets are divided into months so that actual results can be compared with the budgeted figures and corrective actions can be taken where necessary. An organisation is divided into several segments, which are clearly defined for the purpose of budgetary control according to responsibilities of departmental heads. These segments are technically referred to as budget centres.</p>
<h2 id="toc-1">Budget Development Process</h2>
<p>Then, when something unexpected happens, you are prepared. Budgets are especially important for people starting and running their own businesses. A properly prepared and updated business budget serves several purposes.</p>
<p>In business zero-base budgeting was introduced by Peter Payal of USA in 1969. It helps the manager in implementation and formation of various managerial activities. Under this system, every item is checked independently before the preparation of the budget, so that <a href="https://personal-accounting.org/budget-definition/">what is a budget definition</a> its utility may be ascertained in real life. CIMA has defined a rolling budget as – “a budget continuously updated by adding a further period, say a month or quarter and deducting the earliest period”. (i) It helps to develop a better decision making process.</p>
<h2 id="toc-2">. . . Cash Accounting, Accrual Accounting, and Fair-Value Accounting?</h2>
<p>The idea is to stick to spending only what you have on hand. Learn more about what a budget is and how you can create <a href="https://personal-accounting.org/contra-account-definition/">https://personal-accounting.org/contra-account-definition/</a> one that aligns with your financial goals. The histories of many countries have turned on financial crises.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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gKUf6CspzuWpYy5BMaEhCBkAfX/WsoW5ZLE+pTFrfTg4Fd37ZIW2AG8mnKPOhLAw6n86cmnYpRkOIP1rm17Et3Y4g3AsLm/L4wD2rXU2nor1vWUtpPHPFPM+6RoYJ3g/KgvU2sUezON+aAMHjNXtbALzK/DE8StviHbG4F3wygD3jnFcrGDlOR3FLdVuqutzUtHvJCuTTnpXTdwukpEW3xVvOqI4SOB86F6qodx6jgrJHMJLIhG0HGD8aJGkEJGUkfMUf6D8JmbY2iZfsOPAbg12Hzpz1rq3SWlY62UW1qXMAwlhpOT8Mnt9aWPn6/U9KlS5/EmdE23e5wIAwsAjnmiO37iRgio7neKd8YfKjoqPtJyEpcGcflXaN42NRVp9u0fIZT+IoIOKuqtXYOXqaJMiHgMJMdvaUUgqGad0gBO0+lQvH+0nouO75Mq2T2T6lo0faJ8RNMa+aecskpe5g/vG1DCk/MUdvL6egZtyB+RBjS2OcJzIU1Vo+OrxqbudxbV5FtaVMawOFLGdufrUV6ll3e+6gk3G6uvvKDhCU9QcntVn/FBqPBkx5yohcTJ/cuu7c7BzjNRY5brWuNOHsyHVJyoHHO34UWjVUahfUpORBPS9Z2uMSAdWJmXGe1ZoDJIQOewJ9T8qaoeo5WgpyVaUmg3BA2vSUjKQOhQkHr8/ypz1xqKDb334NrKfOkHDzvcI/wAIoUskyILiy2YiXVlWcq5z/s1B3y8jiWZ8Gor/AInRm5mrI4iMNcF6Qc71dTsJxjPpz/WpV1dfNC+HlvaV7f7PHlDy1BtKS47jqSD1AA7cVCOp9WswdOs2+SssMw2QC00QBuwCTkdST8qhLU2sb1qq5IbelurB2tISpRXsQOiQSc4x8aNdkYVjmRXiXMt2kIPizFTM05qiBFs+CsuoSpSuBtyoJ9SSADjntTXP+z1py2Zcm3u4zmxsB8ttLLLhCcDBG9RH3eOMEjpio70PcLnozSjJiOiPKlhMl0KWlCvL6NpG488ZOMHO7ijnSvjwmSTbtSlSUyAEh1xG9o/504ylWeCe3qM1nohRzNF2M7NaO0hbH0TY+mLZ5wQlaX5za5Sg52UEL3JOQU9vXoaSXOVZ7Q2+qXGhoV5KypLsBKEoJV7uU4xjGeRk89KkSedOX1hl21XBpwqBQjYsFGM87DkDsMZI6Hk1Es22X+7XWZFtTIfW4pDSkuqKENlKdxV93CMBXBVn5dQIMiAcCSBJkRa3sunr/GTIRBjOHywUqjW0NoUo4wMoAPU/4uxpsi/ZF1tqSQ0YTluszbyELJlPurCQrplKUKWnPHJ4OeDxVnNGaKs2nGW7pMltKktJSh2c22gAZPRrj94fdG5eD2KAApKiUsgTIaFSpxiW0LS+ylQIcfSpz3x7/AJUoK8w5JB6E0jZUp6EmGMpJJ+yP4w2q57Ylli3xltwpLlrlIdJ29SGztX37Jp1uWjJ2m0Ig3eA/DkoGFNvtFtQ+hFW6l3qCpBtVkedjbEOgOIlhlKwlOSpKiCojgZAHG9OcBQzH3iH4naP0lZ229d3FUpgBC49uUjdIwU5OcHGSeCBg5z1xyL0yvIMkDILat8duNsz9/g5H3aEdQtMNzUJa6t9D61K9vnS/FL97ofweRChhWFTnpS4jSRyAEgqGT0PCVH4U/2n7Kku43P23UuqkssKHLEZG7aT6POAAj/o+vFAfVJX2YwunsfoSvnmuKcSUgqynHBoh0KX5mrrekEoWhe4e90x3qbrr4EaEsb/ALFZpCrpMIJKn3ipCMdgEgJNDsZSNHzzbpWn7W22+cee1CbSsd+VYzz86WbyqoeBHK/E2MMscCPerLnIUoMB8LWAAVFX8qEZt1dDalhwbQMKB6570TXbTlnuTAkxmzEUpO5K2s7Vc9xUX6yRddNNuuvR1OxSD+/R90f5vT60zp/KpdwRgyGp8fZpxuHIg3rK++ZMUuO6oIAyrJ70AyriuQ4pQWTuHHNcdQ6lD0jAVuOeaYRcCpRJI5+NFa0tyZX4hHFYckPoTke8od6kmRHZjwY8da0KSEgnjJFRHabmv2tpO8A7s5zRZc9RylrSgq4CcZFYr4mYhE++zFQpKle6R1oRbuP7UvRhNE7E9Cn1pJMusp1pSStXTg5or8G9GPX64KmlslKFZUfrUHcmZJI0zGDNzYB4WmKkEevANTZolrACvTmo1tdnLV0mzXQU7QG0D0H+xUraKbCYriiPuoJ/SqDXtmyP6ce2U6+07KMvxBdAOfKSaiW3LDcghXdJAqSvHJ1U/wARLgltKnFbghISMknPSuOmfB+bLZZn3pzyjIUEtMJO3acnJcWRhHAPGc0/o0YqNoi1o5MHNJxXHrn+1Jil+zwTuTjOFL/CKerm9qC+uL9njy1tE53BJ974k0fwdDwbcCw5OigIVyGdxBG0EkAY8zj8QUR8KJvD7TunJmpYlp1PIXIiOKUhxYRsLaQDnABPOAeRwcDrVr7hxF5Elr8J9Y3lpTkKPHSG8bgtw7uc4+6D6Gsq4tw+zNZm1IVonWkFEBY3+TKleQ60TzhRP3zg5z1HQgVlC3CS2xzt/iS4MeYpSaJIPiMhxIT5v1zUUpb24wnvS6K2U9UgVyS2MfmdM1SkQ/u+tVLR7q85+NBtwny7iSFuFKT2BrtBt0+7SkQbdEckPuHCUITk/wCgqaNC+BrUPyrlqYoffyFpjjlCP83qaas1/pLyYEUJnOJG2hPBq86ufRLdSqJBzkvODlX+UVYCwaJsGg7cTFDLSGxudfd6nHfJrbVmq7HoOEj2xSfMWD5EZrAUsj0HYfE1E991YNVOpev8/wDuqFbmoLD4CB/n594/pStVWq8o+0cJNW3Jpxx3JAuF8vuo0LasSVQ7dkpVNUPfc/8AbSe3xNAmttNXhuAiJYLOp9W7e6+tz3ln1JPJrtI8SLdDjoQbjKjtoAACGSsfL4Vzc8W7KiG5JRekurA91CmsHPau/wDF+O0egrCp38k9zmNXfqr33MDj7fECL9pTWi4zMxFn8pCPeI35Ws+qv+1R5drvcbdJDlztktkA4K3EkJ+fPWpRlePUi3RkvTYkKUCfeDbu0/QY/Woi1Dddb+POpE263IWxbmuFhtJCGk/FXc/7xRvI+V02ir3Bvd9pvR6O699uziB921NcdRXX9kabjefJeUEZSnO0HuTVkfAPw5naDt7024SiubOCVOjt8jT94ZeCuktEQGgiGHJhGXHlp94mpVgWC3qAKk4HYdK8z8h5WzXtuPX+511GkTSr+Y0XNlFyhKakMJWkjnIqNJVgjW524S2lBLaGVjYR6jtU3PWaOGihtZA+dDN60S1PivJbcKVqBGQKj47ydmgsyD7T2JDUaZdQvXM+eGotMl66y/e+84o+9659e1Nmm9NTf7RxGG0KKlrASkj7xyOBmp98SPBnU9kvoubDQft6lZcKE8pHrSPRmnbFcdWR23n0KUypbmw4+8kZH8q7vR6qnVgWVtmUF1D1HDiRb4oX1z9rO2Yp2iO5l0g5AVzx9BXDwos9p1BqtpiYp4tpCllCE7iUpBUofDITjPxrNR2mNcbvNnLKNzrrri/e4PvEgjj0prj2c22QiXDfW05u2pWh3B3Afmf9afBex90WIAk8X+G1PfelMIQ40BsDKRkjbwEgJO4gBPHb8jQzKQ9bo+91lSUKcIU4lWQVZB25zu7DPrj0yK5nSz/9k2bu4+8iS+tSVpbG5TnIwcDHPXPy70N3G36xfD5YjzpASVJJO4Zxxxn6K6001No5xIBljXO8Qb/a7kr9h3Z2HHCiooSslJyc9Dx9eMZ4xUueEuol3TSb961BN81MyQqO04o/cSnCRx2ClJXnGMhG3GFHNdZmnNQypvsTcCS24rCVF1BSE5PHqe/p8qkrRE+XadDx7XuSXY4JOxYWQ55yyCkZ5JJIHxyTjpS6Bg5DdSR/ElO6+IRt8eI2ZjsvyNq4UVxalKcUUD31kpBUOBlCuu0euTmo9f3O3WHZdJplzpy0PvtKSVZCl/u0pwNraO/y6dMUM6ZkQ25LlwMlbcOKhgvkqyVqwAUEDBVlRyTn3SVg9jQTftSKvdyPmSFqG5THlNpKUobASfdSDhIO0KznqR6VBwBNKOYW6g8VWbDD8y1wUPypiyI0VBKnHZB3FLhUVbz1JwePxDJIXRf4PfZxcvzjXiV4qwjcbnIUHGGJA3tIT1GGz7oT6ZBz8AAKGPsxeE0zxa1tK1jecCy6fV7MkgbUuuHO4Agd8Y46AK9RV2CiNCbUoSWmUNpCBk8YAxnHyA/KqHXXtY3pr0JbaSlUG4jJMF7fCaitlENMO3MMg4SywhtCR6AJ6UC66u0+8sFu0z1NlsckHhSh2xWviBrRMhD7MGUh1tpR3KSMbyPTpQRb70p9kr8zCSDx3zmqhgTlZd01Yw5ETWq6PuuBToKH2/dUFJx73etNSWxq9QlsSmtpPvIcSOQe3euN4aLbv7QaR7/4gOh+Nb26/wAeVOas61HzHmlOIGDnCSMnng4yKGCSMGNYA5EaLBODUORb54SiTDTgDpuHqKdRDtF3jcPpXuT7wPOR0wR6Ul1ppeSQmbF911CCCpI4UnuD86iWxXmRp+fJt066Fl9CyuOlw7Spo9AodyOmR6c1OtBZ7fmDdtnfUavEbwUsEuc89ZB+zZJyoJRyw4o/w9Uf9PHwJqDb5p286clCJeIK2FKG5tecodT/AIkqHBH8u9WbuF8iXeQ3vnCJJThSXNnmIPT7yfnj05FO8rQ7GrbSIeqj+1o6huCyCXmz0y24clOB0SOM8YI4p6q5qFw5lXqNEtx3VCVJs2TMScZx0p+krO4hRGak0fZs1PDuD0nSchu+27JKHGiEvN/wONnkEdNwylXUY5AZbh4P66iPH9oacuLI7q9nUR+lMfzlWcFhmVR01q9qYDtpdkLDLSSVK4AHrVlvBe1o09BjQNqfaH0Fbv5cVEtp0ubXIS5IhvJU33caUnB+oop01rtdp1Wht1wbHUeXjPT0oquLBxBlSDzJhfSTMkNggpW6TwKN9NDyrXKX2DRP6VHWlRLu0t4NoW8pbhUlKU54zUiGLcYVkfiMo8h6QnaVuJPuDuRgcmqPVYa0jOI/RW7V5QZlaLhpSBC1NcdZ6lc2lx5QitJG5SQkp3LIyB+IYGRnI9a3u+odMvoZVIvElloJw2WoIUQACONzoBOSeg+PwqalfZwuWsWVXE6jiuuBG5LAaUlROPe2gqwTnnqSaDXfsksXJx0I8TBbpLI3LiXC0uNhK9oOCoOEjk4ztJzjiug09lWwCo5xELUsQ+4Ykd3CwlFri3WDf250N1wtBbTpQtG4YALZ4GcZGCe/NOfhfbwrUyfMQ2tCWlOHLpCCcp4zg4zk559elEkv7Jfi5ZEOpsF8sF8YWEoejR5a21PcnISlxKUlQIGMKycjHFINHsT9GImnUFkeg3ForGZbBZcSo7tu1OMn3Mgk9ynrijCyCxDO96mMOaqT7ThMlSlJQt/YoAHgkbx1zj093isqL9Qyo2pZqpVwcdSwwpTMZphvzAkA5UcjjBJxxx7h9Kyo7jJScWYfwo/0J4T33WDqHQyuLCJ/4ykElfwQnqfn0qefDv7K0C1Fu5a5mInPjCkxWB+6Sf4lEZX+QHzqc7fa7XZWUs2yC02EDACU4Nc5V4y9++BLq7yNacIMyKPD/wACjp6MhDaGYqVAea84nc+5+uBUjjQ9mbjhlId3/wDqlXOf5U+okpWrBPPUg8GupINWVXjKKx7l3H7mVr625znOJWTx8+zzrnVU6Nf9GzoU32aP5K4EkllS/eJylYGM/A4qrWpdEa00o+W9V+Fl6hFByXUkuNKx6KQSn9a+n+3uBWrkZmShTUhpDiFDBSsZBpr0jWoWviBFuWy/M+TNxk2V9J823XaET94IKwPyIprfn2aDY3pNt1Hc3LkHi2xADRWT33LPQD9a+pV88HNA3zetdlREeWDlyLhBz64xj8xUcv8A2XrZbHXJVjcjvqcV5iy+0EuqUOmVgY/QUtbqdZUD/TDfoxysaZ8e8r+5R7w88FtceJcpm56icXbrcn33MtlK3yewz2x9Ktfo3w/s2j7e1bbRBabQgDkJGVn1J7mix3RGobCnY9BdQ2DjenKk/mMit4zLjJBXJcK/TIrktZfZc+bsj8GXNKqq4rOZ3h2xpAC3mRu+VKzGj4I8oD6VxMuSj/mpJHqkGuaZssZU420odtoINJEgnuEAJnRyGkjhAwfjSVdudwSkFPyNeSL0lhKlvMFKEjKleYAAPU5rSJqG3ToqJjK3fLcztPlnkevyPrWjgzeGEbplpLyC0+CtJ4IUARiok1d4HW1m8J1lpxoRbixuVtCPccyCCCPqam5VxgvK92QOP8SCK2/urw2h1pXwCxUqbnpfdWcGY6h1w4nzy1jAmacuzgudhcYwVJylPHPfNDzGp7CzIZE5l4stupUo+UCrH4hjjPHy5r6Haj0Jp7UsZce6Wth9KwRkgEioA119lO1vLck2MqZ3ZwgpyBXVaT+I3AAs7lRd40HmuA73j14RRbZCishxCY7BQWVxXdwUR3IGD72T179abJHi9p2VBTPtaOHUBKHCwQNwVzlPbqfzof1F9nfUluKx7D56B3SD0oVRoLUVj3MtQnUt5yUKGQD6iuho85Xb9TRB9E9Z+md7zqSEJ4uZkAsLUPvJUAkFQJJyCD069P5V5ZG4V7VcLdFfDjkZSXmlJdyrbgkcZ2lIwvPpu+WGe6wpoa8mbGWhONpwjj4cUxaW1LcvDjUzV5gPL8lxJZlNhPDzCiNySk8EggKGQRlI7ZBbTUqxyDkQLIV4IxJIuNyXEtLjJmrZQ8jynilalE45UraecYPQYxgc9DQBOvDaZay2EvrdbwVLGFrPByD65zz6flU4P3rROqo3tcghiI+j91It7KBtB4IcbKcKz1GACOc9AAK6z8PdGXGUy7p+5tsJPVb75X5oxtyny0Z6hQxg9OtTsyepDbiTD9nnVY054URYcN9sb3n3ngg8F1SylXz+6KKbpqiTcoSyqS4gg4BCj37f79ap1ozxJXoPUlx0RfJCY0IS1Ox3t37tvzMKKCew97r2Oc4qb3dcQTYkoU4HEOAqS+0sEDKRg9eQMD865K/dXaVadNpfTsQMvcIZ5L0crSreTkbh0+tMD771ggPzvLU62wguJIPPAyRg9aS6Z1pZZ1xct70kKS9laF7gdpPOw+nX+dFaYTS1Ow1pDjLicjI69jUWHzG1ZT8zXT86Fqi0RrxbpCH2Hm9/uEH55+Pb6UPauslxW21Psx2Tre77RHVuxvIBBbOOygSPyPagO23Kd4M6+XajJKtPXhano7Shw0s/eSP1NSvcdXaf9i9pM1oJxvBByQaiyE+9JpHz7W7jppLV0HVlnJfT5TwBbdbV1QodQfjUF+PenY/kKlJKES4aipC0nkp9M+h/nQ1qfxWGm9Vu3HTz37iWj96gdCsY5x644/Kn/wAL9C6w+0repciTdTa7Jb07JE1QCyXVDKWkIJAUe55wkDnlSQdMoqX1nOAIJ7lfNS8mRJpq4yTLAdfUSCQAslQ6+n0FS7p3xKuNlYTEXuUge75LiiQofwK/p1p+uf2J/EOwPB7Tuo7NemyTwsrjOfkQpP5rpJ/4Y/G9Q8t3TkJaO4VcWMf/AJVMa3R3p9YzAol1JxiFeir97RdE3vTkxMOYgf8ABUpSQ9nGUKx1zj4VYtu5I1LaI15tNqlRlKjJcmxHcKLKuApacEktk4wTyM89qrtp/wAB/FzRdvTemYdtuDzK9y7ay9ueSgY+6pSQlR/hBz6ZqTNJ+IOofOiotNn1DHvqHE+RBTbXfaWXcj7hwMIxnO73cdeKRvpp16bV5x8juNqxQ+oDj8GPsmJb5uUyITKs/wCJpJz+lBut7f4XaTtLuo9Taft6vL4aSlhPmurxnCegHAJJOAAMk4q5tt0pZXbPCc1FYLWLkphCpYQynaHikFQGBgjOeRweoAHFUO+1VpTVOvvH2BZdO6WfTpezvxIq1sNBLLoKm3HlH/qwD8EJ781mn8DbSwZ7Pb3xnMSu8qlgKKnPUnfwfsFhtmkF6suFlixZcxsvIisJUQ2kglCCVckgEZ6ZOcACtL3Lh6kskmYxGTGcbTlATggjOCfh8qQpiarnQhCjJXFxnG8d6b9G6V1HZbxNiXZsSYUklYWjIT72MgpPQgjqODn1pnY9ueMQymuoZ3DMVaLkONNeYypS9nu47HJp71vqLT9laiy70y0l9IADrwKz1CcEd6UMaO9gm+3W65us+Xy2jdwD8vShHxP8OpWuExZzk9th2K757zQJLbhA/Tnmp1V2VjjiLXNXc/uPEIImrYbtzbt9xfWy6sea041IWlrao8KVnhQPoQrkHimzxE05oDWVjuEDUN7Zt9yiIdU1JWfLkb8JwANyS6np0POOcEAhV4QRtNalmNWXUUpowEKcjOPLP3FFJwDnjG5Kearv496q/sx4ozoNkvP7RctUr2duY4kOLkM7EloqJ4Kk5U2VD+HA61a0szAFuDKi1FVjt6kDXe8TtHz3rQh9l1TLimy46PM34wdyTz7p3HB7/EYNZRR4hWhjWk+Ne2lqS66hZdc2FW/3sDg854JJzzuxwAKymoHE+2pUo16Ebzg16AM9K3GPSpbpCeeSCOQD869S0UfdWfkea3yRxWrsliONzrgHw6k/Ss5mTYLWOFN5Hqk5/St0qSokDqOoIxim564S3CG4kUgkZC1+ny/1rxqLcFJDkia4g9SEqG38iK1+zMjnuA714SD2pMl9psBvfn0POD9a7IeaP4sH41LEzM9IB4IBz603TtMWK5A+121oqPVaBsV+Yp0GFcjkVttH50N61fhwDJKxTlTAad4WxVnfbLi413Dbw3p/PrQ/cdBalinDcREtA7srBP5HBqWunwrwkj3s8fpVVd4XSW8gbf1HK/I319nMrLJsV4ukkuagt0iBb2XP3UR5BQuQR+JzPRPcI78Z9KUOpKiEoSAkcADgYqdtVaw0lo+CJeq71At7LmQ2mS4AXSOoQjqs89Eg9aiW+eJGidRKdY07YmEKUriStrar5gJ6fM5+Vc/5Dw1ekQuLP7HuW+l19l5xs4+46jFs8oEJSd3XjrXMsDglPKjx8aVwmHpa1GNHckuKOMNJ3H9Keo+idUTceVZZCeRkugNn/wCxFUKaS6z6FJ/Qli19acMRBRyK7k7FqT6kEiuazMSjBlPYHQbsj9aeLpbplnlrhT2FMutn3kqHr0II4IpukSUtt7lD1AA5pZ/UrYqcgiGUq4yOcwZvbs5tBU2tlW0blBxpJAGOTkAUHM3yNdobkiTpiKtsr2sO8pDqR1WAQeM9PXFPstxWsJjsFhR/ZLCimS8n/wA04OrSf4B+IjqRtHenaRAYcbDZYTtSNqAE4AAoiaqyrs5hDShHIkS3e1aRuBUmfpYo9S04OnyI/rUcas8GdA3XeqMqdD3ZxlkKAPySo/yqfbpp5PmAx0Z97qR2FMMu2NsOFL6Qn454J709p/K21cqYN9DTaMESrUnw5uWkG1NWHWcYR1K3+zvodQncO+FIwOp5BphWjVCXipUmA+kL3qQ3JRyeegCsj7xNWtmaOiXZKiYqC2SApW0blfAUEaj8FrZL3KjRghRGQMdfiTXQ6f8AiRsAWSpu8MBzWZVzxE0bOvCBfGIL6JLacL3bleYOuSTkY57HjPpQrpiXLjumGXXI/unchQVsPbIx3z/Kpz1D4S3u0vOLgNuBODnyiRkfPvQrbdIatVeWrRYoTz1wnENIbaTkrAP4vRI6kngVdafylVhDDkysu0FtXfEb7XbwxeI7thky5TqsHJQUncfwgHt8eKub4T+GN9v7ER7UM4QkLSPdUQFAY+PehvR2h7D4W21m7a2fgTLw2jCUsx2kJa46ZSkbj6k0O6v8d7k++pFqkmOyjhGw44rLvI1m7eRn8DqGoourq2g4zJX8Qvsq6V1RdY/7Q1MrbFcDqAFjIP0odnfZj8M4oMabqR0p7p88ioKuHi9qd1Syq+yMnk4XQ3P8Sb6+dzt2kKJ7lZodmr3n+mmBM9Nh9dhJliG/s3fZ8iLC5clD23/E8STUk2C4eEeiLOzYdPrhwoUfOxpo8ZJ5UfVR6knn8qorJ1tcnM7p7xz6rNNz2q5as7pTn/zNCcWagYcDEwGus5UnM+gjvip4bsDBnMkgeg/nSVfjX4fRzhElBx6KqgDGpXFu7VvKPPrT2UX4RPb2rbMWyRkKDRwR65qaaUN2B/xItdkcZ/5l3lePmj0/8Jwn/r61on7TNqhtliI8pKMk7Qv1/wD5VC5WrLvEykQX8gdDgH+dd9KT9TawvAt7KXIyEpK3FE8gCmloSvkGAybG24l3Jf2o4gzh1Z/6zTBL+05bPMUv2dsqUclRAyarFK01cELdbcXJcQAffS96fCg2bbFPLJbkSACenmHNZtU/JkmrZeCAJcB37UDBJKdifypI59p5gkhUlCf+oVUVnS63/vOun5uGtn9KNtpwdxPxUa0FSa9N5bU/aRtzgy7c2k+uXAKf9P8AiWrVKd8FxTrB4U4D7o9eapdB0pDkHhJUAcGpNsNyu2m7C1Zbc8tqJvLhSDjJPU1C1lUe0cwtNO4++WRXNhRLZMh2Py0SZCHFBTfOXMEj9cVVTUN2L+opKZeFyn5C0KKvdKxtwnr/AJccg9unWi/T+pL3abiia3JUQhQVtJzzQJrB9d113MAQC225uUlCsYcWMq6eilHj4is0jszFWkdbSK1DrCm2W83eCCt72dDTqwE7+ijjcMqwTjH9T1rKbrpOk2IsMJQlS3m/OUEpJwDwOpHXGeprKscRCfatHNcpsiRGjLeiwlS3QPdaStKCr6qIFQrpD7YPhLfkNtaiVL0vJUPf9tRvjp+PnIzgfFaUgVNFmvFk1FARddPXeFc4bmNsiHIS82rPopBIrS2K3I5Eg9bqcEYMEH9cajguqF60q5GjK49xawpPyWElCvzTSm2620hKXvkS5EYj/wBdHuA/50ZSfqaNCnA6Z+VN1w03Yrsrfc7RFkLHRxTQ3j5K6j86b9Sh/qTH6MU9O9Onz+5yiXu2zipq2S4roRyfKdS4Rn+FGSPrShZdcPAC9vc8f/XGPzpJB0XpmA+mW1aGVSEHKHXcuKQe2CsnH0p6KBQH2A+zOPzDKHx7v8RtRHVkKedUvA5BAIP5/wBMV2RsbGEJx1+dKvKTjIBH1pPJmW+3I8yXIbZB6FasE/IdSflWh7uhN4xNFJW7gIQQT39P+1KYzDzCip6StwEcJJzj602OXuY+0tdotpWQklDkkltJOOMDBUfyHzqB7H4reLt3Xcf7R/siCpuOX2Ex0qS3j3VEffUV/uyo5PGQOKKKWPLHH+5gxLFvT4rKlNKc3uAZDaBuUfhgdPmcD40NXhvxFvLxj2d63WGEcf3hRMiYR3ARt8tHp1X8xUSR/ELU0hSYzF/fcIQSGocdtrgDJOUpB6DtSGbrTUE2OnfdLpJZdQpe1cp1QwOuQTjvWBMGSko2vwO0hElLuV5aN6uDwIdlXEee4sHsVLySOemSO3Snax+FGgNObv2Pp2MwFKKinBWnOc8BZIA+A4oW8GbtKfudwiPuYZmRG5rSN2dqkKLbnHbKiD8sVKxz070C2tXb3jMmtjrwDOMaHGhpCIzSW0jskBI/IcVylIW2FrMlY8wEJJSDsODyDj+eelK6T3GGm4Q3YS35DKXRgrYdLbieeoUOn/bI71pAE64kCdxyYFXjTMzVMJcS7IInslaoc5KU7Ep7IXjBIJ77eOvJzmu+qGr47fZOk5DUi3+yqSm4PfdKUkZDTauhKk87hwAeCSRVqE2+324oZflLKB9xcyYpair4Fav5CmbXmh4ut7f5kN5pNzjIIjv/AHkrHXy147HsexOeeQaPzniU12dRQMOP7Zlt4vyB0hFVhyp/xK/RGEwoyI8ZpDTSAG220jASnsB9K2fcO0FSSBx0+dKpcGVbZLsG4MrZksrIcbWMFJ/3znoc5HFcXGgpbiVnCFe719QP61549ZVirDBE61WDjKxHtKkBauEjJPU885rgqztXBYHkpWSfkkAdKWlpaOgOVf4cEKPwpxiMPJUW3N3u8KBHT4fL/tQujJZxGv8AsyhADbIwACpSv8SuOn50kk2UJSEuM5QemOp6n+lHbbTLiGy2r3QDx9eP5ZrjJgtrJOQO4/3+tE3EQW4yJ9Q2OxtxXH7gtMdltOVLI4SDgc/Woe1L4saF8PGpEbSrTSprydrskkF1Y9M/hT8B9anTWOk2Nbtv2he9NsgLzJUg/wDHfTylofwoOCr1VgfhINSvEjwRcsM996DCDzRJWRsBUOf161d+LtqHtsbBMW1auwyozAXVHipOv8lb0mWpe4nCc8ChGTqF54nBJ+VEH7BRHUVeSElPHTv6VqYWzjb35IFdLWalHtlNYLWPMEXZ0tw8IcP/AEmuClXBfSO4fT3TRcuOclW2kymCVYIxTIsX4ixrb5guYtyP/lnOfWs/ZtwXjLOM/wAQomLIPbpWKbxjGRRBbBGsxV4bu2azy5A1C0zvkbUNLWN2ADlQHoT/AN6kGRqvTrz5dVPU0gghKCo+Wkf5elRCoebJcWBkMDy0n+M9T9BgfU1zUxgncBgfCjLaRCo+xNuIQzbna50151ISpKVHpxu+OO1LdL3mPb7kZEZASFI2qAVjIoSjRZMqY1HhguuvLS2hvP3iTgCiFMdNrcMW7W0x5CTyNuxX+o+I4ox3WLvI4/xI12bGAzC2VqQstOmM0MuJKUlRztzQih2I2tSnkr4+8QnIyaSSp6Qoht07QeM81qwmS+nDakqTnJwe+aHsAEm1pdswihz7KE4/eZHXKTXOSqLKXtQtKUngEmtYdrdWPMSFKGeR3pa1HjeYUradB75RxQsBTxDDLDBne2G0RWwhbu/ZxhCT/Olsi+MvENR2SkJGE8Zrj+zmHEEtNlWRk5OKX2eAXHChqGV5/hzzmosueZNRjjM7QJhQx5/sxdcTkhIAHASVKPPHCUnjvSzS+m2JkxeqZcNx5+SrzPZ47XvunGMJTgAlRUSNo6Y9OJS8OPCGLrjMG5h+JCQpLjykNqKlqHOxJxgfE/SrZaD8P9E6VjNt2WyRo6gkILpby4sD/EtQ3H86aoXYmWHMr9U+58A5AlUNOfZsu+qxJv2qLQ/EckqT7PEUwtYjtDOEZSDkjPPPXOKyr2MRWFI9wNgf5gKymvUisqjN8Hf7Ryv2jqGKmGEkKYtjWChs9lPH/mL6e6PdHxPNPugvBPXUy9PnRGrBY3ojYeXIEpxlSk5wBhGVK6cg8etTVMhR5ZBW0nIOckdf9KkfRq9Pzoq3LTbIkGfHSESWm2gDz+Id1IOD39fSuV8MXtt2s/A+PvL3yFwSvcq8/f7QX0O74y6bbVG1tqO26jaTjYoQi06B/wC6kjP1bJ+NHUXWlldeEWatUJ/jh7hB+Sun8qc1NstthSGS5vXsSnHKFfE9h86izxT1Raoal29i6Wi0y47yUKkXiHJTFKjyWw+kBAJA9T644ruqxRb7GXH5H/c5lzYTkSXQttTYeS4lTZ5CknIP1pruGpLfBygKU872Q0Nx/wC360EWG56buqm7bYdXWyaqQncuPDnpkBtQ5IJQeU/EgUZW+zx4SMFKVr7KI6fConT01cs2fxI73PGMRqcn6qvJ2xG0W5g8+Yr3nD+YwPoPrXundHtWqU9Lky3Z8hwkh6Qd6wMk4BPPGcfIfUkQbJPAzSyI1s3FQ5qB1JClKwAD/wDd9yXp55M0bjoQUqPJ+NV1vrdvRqeM68oIa8163yEJxwlC1sq4/wAmKskrkc0OosVjbuMpabNBD63C8tzyEbllRJJJxn170upx3CSvtitKIVzUsoeW/GcCNjaSrIyUr4Az0zTzA0lfPMcZjWaathMhRbJjqGWlAhWN+AOMGp6Snbwngegr3A54HNbLn4mSLPDPRmqLDfmJs63+QwlbqVFTqCotrRyMAnotto/IqqXcHOT6Ul5SoKB6UsUcnPrQyS3JmTysOccVmR0rM4rUyJJyMoDgSMtnPTt3ruy2kJ37irI7164gKSQe4xXOEo+UWldWyUmtE/EyCXiLoVjVMP22I2hu6Rk5ac/9VI/5av6HsfgTUEvJkR33Gn2lIcaUUrQv3ShQ7EfCrUOAKGKAfEHw4Z1Ji725IauTWN/YSEjsf4vQ/Q9iOb834caoHUUj3/I+8uvGeSNBFNv0/wCpDkUFB9pcQOPuYHf1pxjqUtWShOFDnI70vRbmkEtONlpxGUqSeNhHUfOtFNhO5CTwMAYArg3QqcGdH6gbqcFkIAQgYJ64GOKaL3dXkBm22pf98nKKWs4IaQB7zh9AAeP4insacrhNjworsqQsJbZQpSlYznjoPXP8+Kb7LbXkqdvdwR/fJgB2Z/4DQOUND5ZJPqSTUPzJqB3FUWFGt1tRbowOxtIQCrkqPdRPck5JNAGqNORrg4tS0JGM9R2qQXQpPuA5yMY9TTNd4eE++eVZ+lYjFTum8c8ytWtvCluW8t6A0lp1PcDhR+I/Koevum5lpeLEuOUkD6K+Rq5lytaV7lKGNys8Go91RpKJdwtl6MFNpyUqxyDtA4+pNXOl8gycN1A2UBuZVZ+Ec/Ic1wVAUgE47A1KWpvDqdanluMJLrKehAyR86DZMJfmhBRjB/lV3Vqg/IMRegAwZMIpxkVwmt+zsuOhG4pT7oz1J4AolchkcAfKm2TE8+YlopyiOkur9Cr8NOV3ZMWenEHW4PszCWjgkZKlY5UTyTXF2PlWE/rRCqGVk5GPl0+prgu3dtiseoP+80ZbhmBajiKvC2wvXjXVtjIZ3JaUuQvgcBCSQf8A5balrXmiLhcbY401b0XF0KGxB2oWkZGSFnpxWv2YtLql6gvl5UNzcOIiMDj8Tq8//q/WpwvdtXFCCwgBSyc7k54Fd74XYnjj6nTk/wDqc75AFbsj4lKbj4earhuKWqxzfL9Nm/H1TwaRtx3r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width="253px" alt="what is a budget definition" /></p>
<p>Calendar years begin on January&nbsp;1 and end on December&nbsp;31. Although most federal programs operate on a fiscal year basis, some aspects of programs are set to the calendar year. Cost-of-living adjustments for Social Security and other programs, for example, are set on a calendar year basis. In addition, individual income taxes are levied on a calendar year basis, and economic data are typically reported for calendar years. The amount by which government outlays exceed revenues in a fiscal year is the deficit. Because the government borrows to finance deficits, a deficit adds to federal debt—the total amount borrowed by the government at a given point in time.</p>
<p><script></script></p>
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		<title>Depreciable vs  Non-depreciable Assets: Where Should I Invest? Center for Agricultural Profitability</title>
		<link>http://www.tooba-complex.ir/depreciable-vs-non-depreciable-assets-where-should/</link>
		<comments>http://www.tooba-complex.ir/depreciable-vs-non-depreciable-assets-where-should/#comments</comments>
		<pubDate>Thu, 30 Mar 2023 16:13:45 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tooba-complex.ir/?p=7149</guid>
		<description><![CDATA[Content Is depreciation a fixed cost? What Qualifies As A Depreciable Asset? How Do You Calculate Depreciable Assets? Generous Flexible Time Off Plan Example of Depreciable Property What is the most common depreciation methodology used? Understanding all available options and consulting with a professional is essential to deciding how best to record depreciation expenses. The depreciation of assets is a ...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Is depreciation a fixed cost?</a></li>
<li><a href="#toc-1">What Qualifies As A Depreciable Asset?</a></li>
<li><a href="#toc-2">How Do You Calculate Depreciable Assets?</a></li>
<li><a href="#toc-3">Generous Flexible Time Off Plan</a></li>
<li><a href="#toc-4">Example of Depreciable Property</a></li>
<li><a href="#toc-8">What is the most common depreciation methodology used?</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/03/5d97f153-1b36-4320-8170-00a2808f4e55-300x200.jpg" width="250px" alt="what are depreciable assets" /></p>
<p>Understanding all available options and consulting with a professional is essential to deciding how best to record depreciation expenses. The depreciation of assets is a common business practice used to recover the costs of those assets over time. Such reasons include the age of the asset, the type of asset, and the place of purchase.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/12/932ca970-dd44-4995-8458-674b077f6b60-scaled-1-300x200.jpg" width="255px" alt="what are depreciable assets" /></p>
<p>Tax planning and tax strategies for depreciation are much easier when you have a trusted tax professional in your corner. Our years of experience means we handle any small business tax issue that comes your way. Through our relationship-oriented approach, we focus on helping our clients succeed with&nbsp;tax services,&nbsp;audits <a href="https://www.bookstime.com/articles/what-are-depreciable-assets">depreciable assets</a> and review, and other&nbsp;client accounting services. For example, office supplies are expense items while a printer, that you would use for a longer period, is a fixed asset that depreciates every year. Determine the estimated residual value or salvage value of the asset at the end of its useful life.</p>
<h2 id="toc-0">Is depreciation a fixed cost?</h2>
<p>The majority of fixed assets are also depreciable assets, but there are exceptions. Fixed assets are not necessarily affixed to anything, nor are they necessarily <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> tangible. For example, a chemical company may own the intellectual property of a specific chemical process used to produce a given compound.</p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
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<h3>Is furniture a depreciable asset?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
<div itemProp="text">
<p>Common assets you might depreciate include vehicles, furniture, equipment, and buildings. You cannot depreciate some assets. You can&apos;t depreciate land because it does not wear out and lose value. You also cannot depreciate inventory since you sell it for revenue.</p>
</div></div>
</div>
<p>Choosing between which investment to make, if you could only afford one, might seem like a no brainer. When an asset is depreciated, the cost of the asset is allocated over its useful life, and a  portion of the asset’s value is recognized as an expense each accounting period. This depreciation expense is deducted from the business’s taxable income, reducing the amount of income subject to taxation. The tax savings resulting from this deduction is referred to as the Depreciation Tax Shield.</p>
<h2 id="toc-1">What Qualifies As A Depreciable Asset?</h2>
<p>Make sure you have a method in place for tracking your use of equipment, and expect to write off a different amount every year. The composite method is applied to a collection of assets that are not similar and have different service lives. For example, computers and printers are not similar, but both are part of the office equipment. Depreciation on all assets is determined by using the straight-line-depreciation method. You can&#8217;t claim depreciation on your personal taxes because depreciation is a form of a business expense.</p>
<div style='text-align:center'><iframe width='564' height='312' src='https://www.youtube.com/embed/UyoFu2G1z9Y' frameborder='0' alt='what are depreciable assets' allowfullscreen></iframe></div>
<p>This method of depreciation allows a larger tax deduction in the early years of an asset and less in later years. In accounting, when the recorded cost of a fixed asset is reduced systematically until the value of the asset becomes zero or negligible, it is known as depreciation. If you’re wondering what can be depreciated, you can depreciate most types of tangible property such as buildings, equipment vehicles, machinery and furniture. You can also depreciate certain intangible property such as patents, copyrights and computer software, according to the IRS.</p>
<h2 id="toc-2">How Do You Calculate Depreciable Assets?</h2>
<p>A financial professional will offer guidance based on the information provided and offer a no-obligation call to better understand your situation. If this information isn’t readily available, you can estimate the percentage that went toward the land versus the amount that went toward the building by looking at the taxable value. So, even though you wrote off $2,000 in the first year, by the second year, you’re only writing off $1,600. In the final year of depreciating the bouncy castle, you’ll write off just $268.</p>
<ul>
<li>If you own property with both business and personal uses, like a car, you can only depreciate it in proportion to how often it is used for business purposes.</li>
<li>However, certain assets, such as natural resources and intangibles acquired in a trade or business, cannot be depreciated.</li>
<li>The first step in determining your depreciation deduction is to determine the depreciable basis of the asset.</li>
<li>It is paired with and offset by the accumulated depreciation line item, resulting in a net fixed assets amount.</li>
<li>Determine the estimated residual value or salvage value of the asset at the end of its useful life.</li>
<li>We seek to enhance our employees work-life balance and overall job satisfaction and we understand that our employees are our first priority.</li>
</ul>
<p>In the following section, we will talk about the ones that are utilized most frequently. Your computer time log shows that you&#8217;ve spent approximately 10 hours per week on the computer for business reasons, and approximately 5 hours per week for other purposes. (Other members of your family do not  use this computer.) Therefore, you can depreciate 2/3 of the cost of the computer.</p>
<p>The decrease in value of the asset affects the balance sheet of a business or entity, and the method of depreciating the asset, accounting-wise, affects the net income, and thus the income statement that they report. Generally, the cost is allocated as depreciation expense among the periods in which the asset is expected to be used. If the entire cost of an asset has been depreciated before it is retired, however, there is no loss. A common system is to allow a fixed percentage of the cost of depreciable assets to be deducted each year.</p>
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<h3>What are depreciable assets on balance sheet?</h3>
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<p>Accumulated depreciation is the total decrease in the value of an asset on the balance sheet of a business over time. The cost for each year you own the asset becomes a business expense for that year. This expense is tax-deductible, meaning it reduces your business&apos;s taxable income for the year.</p>
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		<title>Inventory Reserve: Definition, Purpose, and Use in Accounting</title>
		<link>http://www.tooba-complex.ir/inventory-reserve-definition-purpose-and-use-in/</link>
		<comments>http://www.tooba-complex.ir/inventory-reserve-definition-purpose-and-use-in/#comments</comments>
		<pubDate>Thu, 01 Dec 2022 09:59:03 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">https://www.tooba-complex.ir/?p=8533</guid>
		<description><![CDATA[The main role of the accountant on a monthly basis is assigning costs to ending inventory unit counts. The basic concept of cost layering, which involves tracking tranches of inventory costs, involves the first in, first out (FIFO) layering system and the last in, first out (LIFO) system. A different approach is the assignment of a standard cost to each ...]]></description>
				<content:encoded><![CDATA[<p>The main role of the accountant on a monthly basis is assigning costs to ending inventory unit counts. The basic concept  of cost layering, which involves tracking tranches of inventory costs, involves the first in, first out (FIFO) layering system and the last in, first out (LIFO) system. A different approach is the assignment of a standard cost to each inventory item, rather than a historical cost. There may be situations where it is not possible to conduct a physical count to arrive at the ending inventory balance. If so, the gross profit method or the retail inventory method can be used to derive an approximate ending balance. Inventory forms the basis for the cost of goods sold (COGS) calculations which constitute the total cost a company incurs per unit.</p>
<p>Overall, there are several important business metrics and ratios in financial analysis that include inventory and measure its efficiency. Beginning inventory is the book value of a company’s inventory at the start of an accounting period. It is also the value of inventory carried over from the end of the preceding accounting period. So any unsold inventory becomes an asset that must first be valued, and then included in the financial statement for the financial period. Because of the varying time horizons and the possibility of differing costs, using a different system will result in a different value.</p>
<ul>
<li>In general, US GAAP does not permit recognizing provisions for onerous contracts unless required by the specific recognition and measurement requirements of the relevant standard.</li>
<li>It&#8217;s always a good idea for companies to invest in a good inventory management system.</li>
<li>It will also improve the possibilities of targeting and finding appropriate mitigation strategies.</li>
<li>Yes, simply put, all businesses must report their inventory to the Canada Revenue Agency.</li>
</ul>
<p>The acronyms used in this calculation are beginning inventory (BI), net purchases (NP), cost of goods sold (COGS), and ending inventory (EI). These are questions you have to answer as you set up your inventory accounting system. Our sales engineers are experts in automatic asset tracking, tagging and identification,a nd can answer all your questions.</p>
<h2>IAS 2 requires a consistent cost formula for similar inventory; US GAAP does not</h2>
<p>Unlike IAS 2, under US GAAP, a write down of inventory to NRV (or market) is not reversed for subsequent recoveries in value unless it relates to changes in exchange rates. IFRS Standards define an onerous contract as one in which the unavoidable costs of meeting the obligations under the contract exceed the economic benefits expected to be received. Unavoidable costs are the lower of the costs of fulfilling the contract and any compensation or penalties from the failure to fulfill it. If a contract can be terminated without incurring a penalty, it is not onerous. While both IAS 2 and ASC 330 share similar objectives, certain differences exist in the measurement and disclosure requirements that can affect comparability.</p>
<p>Specifically, inventory accounting means businesses can better gauge where they are able to increase profit margins. GAAP requires businesses to record inventory accurately and enforces a rigorous set of standards in order to achieve this. It prohibits businesses from both understating and overstating the value of their inventory, since doing so can lead to a company having an inflated valuation. In a similar vein, inventory is an asset, and as a result, overstating the value of inventory can give the impression that a company has greater assets than it really does. However, this is easier said than done as the designated value of inventory items can change in value over time.</p>
<ul>
<li>Inventory management forecasts and strategies, such as a just-in-time (JIT) inventory system (with backflush costing), can help companies minimize inventory costs because goods are created or received only when needed.</li>
<li>Although we endeavor to provide accurate and timely information, there can be no guarantee that such information is accurate as of the date it is received or that it will continue to be accurate in the future.</li>
<li>Such would be the case with a pallet of rotten tomatoes in a grocer&#8217;s warehouse, for example, or a stock of outdated computer components.</li>
<li>This requires that all inventory must be properly accounted for using either the cost method or the market value method.</li>
<li>To see our product designed specifically for your country, please visit the United States site.</li>
</ul>
<p>In fact, KPMG LLP was the first of the Big Four firms to organize itself along the same industry lines as clients. The Ascent is a Motley Fool service that rates and reviews essential products for your everyday money matters. Charlene Rhinehart is a CPA , CFE, chair of an Illinois CPA Society committee, and has a degree in accounting and finance from DePaul University.</p>
<p>It identifies the number of days it takes a company to convert inventory to sales. The lower the inventory days the faster and more efficiently a company is selling inventory. Inventory days can be calculated by using average inventory for a period divided by costs of goods sold for a period, all multiplied times the number of days in the period. Inventory accounting will then allow you to assign values to the items in each of these three stages of the process.</p>
<p>Prior to starting his own tax resolution practice, Logan was in a managerial capacity at a Big 4 professional services firm, handling tax issues for billion-dollar companies. In addition to running Choice Tax Relief, Logan also owns the personal finance blog Money Done Right, which educates thousands of readers a day about making, saving, and investing money. Logan also runs a YouTube channel on which he publishes weekly videos about what everyday Americans need to know about taxes and tax relief. He has been a licensed CPA since 2010 and holds a master&#8217;s degree in business taxation from the University of Southern California. When he&#8217;s not working, he enjoys playing basketball, taking his kids to Disneyland, and discovering new hot sauces to enjoy. The FIFO method is used for situations where the first units of your inventory are often the first ones sold.</p>
<p>In accounting, inventory is classified as a current asset and will show up as such on the business’s balance sheet. Inventories are generally measured at the lower of cost and net realizable value (NRV)3. Cost includes not only the purchase cost but also the conversion and other costs to bring the inventory to its present location and condition. If items of inventory are not interchangeable or comprise goods or services for specific projects, then cost is determined on an individual item basis. Conversely, when there are many interchangeable items, cost formulas – first-in, first-out (FIFO) or weighted-average cost – may be used.</p>
<h2>IAS 2 accounting for storage, shipping and handling costs may differ from US GAAP</h2>
<p>Analysts must account for this difference when analyzing companies that use different inventory systems. US GAAP does not provide specific guidance around accounting for assets that are rented out and then subsequently sold on a routine basis, and practice may vary. Proceeds from the sale would be accounted for in a manner consistent with the nature of the asset, which may be different from IFRS Standards. Nonetheless, the inventory’s value is directly linked to the business’s revenue and overall income.</p>
<h2>Multiple stock valuation</h2>
<p>Inventory can be defined as the items that your business has bought with the further intention of reselling to their customers. Or they could be combined with other different inventory items to create a new inventory product. A business <a href="https://online-accounting.net/tips-to-manage-money-5-ways-to-manage-your/">tips to manage money</a> can save a great deal of cash by managing its inventory as tightly as possible. When less inventory must be kept on-site, a firm’s working capital requirements are correspondingly reduced, thereby freeing up cash for other purposes.</p>
<h2>What is inventory?</h2>
<p>The cost of goods flows to the income statement via the cost of goods sold (COGS) account. Many business owners look to accounting software to help them track and calculate financial information- this also includes inventory management and accounting. Millions of individuals and businesses manage inventory using QuickBooks as a means to simplify this monumental undertaking. Both the FIFO and LIFO methods require the use of inventory layers, under which you have a separate cost for each cluster of inventory items that were purchased at a specific  price. This requires a considerable amount of tracking in a database, so both methods work best if inventory is tracked in a computer system.</p>
<h2>Accounting for inventory</h2>
<p>You may also need to store your shoes in warehouses before they are sold—this is a carrying cost that would be included in your inventory amounts. This is an obvious statement for those who sell end-use products such as skateboards or alarm clocks, but it also relates to manufacturers that supply other businesses. Your inventory is your lifeblood, so it’s essential you manage it accordingly. When you sell a lot, but aren’t able to restock, you will also take a financial hit. Inventory accounting is the sector of accounting that handles valuing and recording changes in inventory.</p>
<h2>Inventory and COGS</h2>
<p>That means keeping accurate and up-to-date financial records for business management purposes and tax return filing. Following International Financial Reporting Standards (IFRS), a business can determine the appropriate information as required, like corresponding inventory accounting numbers. As noted above, inventory is classified as a current asset on a company&#8217;s balance sheet, and it serves as a buffer between manufacturing and order fulfillment. When an inventory item is sold, its carrying cost transfers to the cost of goods sold (COGS) category on the income statement. Tracking a company&#8217;s inventory reserve allows that company to make a more accurate representation of its assets on the balance sheet. For example, if you’re a manufacturing company such as a company that makes shoes to sell to shoe stores, your inventory exists in three different forms—raw goods, work-in-progress products, and finished items.</p>
<p>On the other hand, the fabric and other production materials are considered a raw material form of inventory. The benefit to the supplier is that their product is promoted by the customer and readily accessible to end users. The benefit to the customer is that they do not expend&nbsp;capital&nbsp;until it becomes profitable to them.</p>
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		<title>Cost of Goods Manufactured Managerial Accounting</title>
		<link>http://www.tooba-complex.ir/cost-of-goods-manufactured-managerial-accounting/</link>
		<comments>http://www.tooba-complex.ir/cost-of-goods-manufactured-managerial-accounting/#comments</comments>
		<pubDate>Thu, 22 Jul 2021 14:27:03 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">https://www.tooba-complex.ir/?p=8143</guid>
		<description><![CDATA[Since the inventory forms part of the COGS formula, the method of accounting inventory adopted by a business entity impacts its COGS. The benefit of using FIFO method is that the ending inventory is represented at the most recent cost. Thus, FIFO method provides a close approximation https://adprun.net/how-to-start-a-bookkeeping-business/ of the replacement cost on the balance sheet as the ending inventory ...]]></description>
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z15HcZmyblKkNe7vBtbs9rwZK9oZABUgqHH2dytu0kmtr3VfqDN9+/aHU5U2NcQ2l6DKbkPRB4brbjeyOtktthC20EbUjABHYkF7nRXOigip69rRnkB7e/S3Z879oCQ9Q9NW6wqt0i0W2TGiyw+huR+2o10jyS2pIy0+whI3ALTvbUnKdyfWrlszf/kaAhRH+9WuCj/IFUdf9QStTsxItxvlkZjQS8thiHbnIzaFu7PFVtbYAKleG3kkZwhIGABVj255hq2Rw5HSoJaRjaCcjaOQODVeQgG4XLcXxv8ARoGyG5u6/wCj8lNxa48n4H2UqB/ycVhedJWZGlL7HajNhyRbZbe48qClMqAx6d6YExobjAkhlo4G4Y74pRHSw8oFtkpWnkKAAx+XamsLWOEltQV5++MuaWhcvpiwLesoeymQBnasY9McGlMVKnlOtSCGN43IWkcYHcA11REDcd/x1ugqOArg4UPx70vekxlNOBspJcOTuQD+Wa3TxEGm2QeKy/U19cy5XixlSkJcQskEZAyc/hTpOgRmVMGIwtf7vKjsP2q6DceQyclwE+gSB/A0mccZWR+98+5QCf4088RDfIPFRepCTo/yC5vXp6V76mX7nNU04nCm0Rlkgj7vPNYL0k++dgt9zbCsZSuMsef07108l22gE7Xju8/EA/LBraibBZSPAQQc5/eckfLjH1qJ3Eg2yealbgbvv/guS4+itSFa2olmmyWws7QYrilbfL+znFZy9C6haZLjunZ7aiRyltzP/VxXVsq9Q2Gd02XHQvGQVuY3D5ZNIZF6ZkkIbUyUj+0Bz2+lVHcV5f4fmpRgObXP5Ll2Bpa/vFJFruDZbWD4ngLCsZ7cjtSm5W/UiFhlix3RxI7r91c4+nFdLpeirUCQMK4OMVmp6DtUcr3p7j5+Xl2qF/F5A/yh4p7eHgdc/kuWEWfUdwYMiRpq6NOBRTgxHCT354Hp91aDpXUwVv8A6O3YAc8wXQPxKa6gMn4twkkkeQzXj95CtrTqi3gHB75pv+Kw4XEY8VIcDaPtHwXMC7be4ats63TY6M4AU0U/xFI1BXihtLqgsqA2gjJOe1dKXQNPPJUlth5CjlZcTkgeQFRpzSEKdONxfVgs5eQnIAygbhnjnkVIOJ9rsHioTgoBsHKn3GZbatrkd1B88tnJrV7rJcc3eE4r/QNXIqFPefdU2wtS1KKlEdsfyoYZlbz+7UQnkkDIA9cjyp44kLzfL5o9TNA1cqmjQpySCWHxzxlCv0pdPuTiGmYbdtlLeCcrV7uoJ8+3Gan+tdRSNM2lDzEYSXHVgKKiSlsY7nHfnH0qHMa1XdnEvBnCUEbyEnnz7nHqPLPBqX1m5zOa5ot8VCcPa12QFR8IfWvJbc58iDS6NAwhyRJadLSB22kHcewHqKmbrzZghTbaAtat6MAHt3z5nuKGnVLbCFPKCRyKjbjvTKnnCmlvvKA+7Xe6qej2iwuSHmxvKUtFWEgjnBGfvroLRy4cHSdmjyJbCVM2+OhweKlOxQbSFA88HINQB2attCUxJJGOTuSCM/fSR55TyipJbChwMIAOKoYvU+tY2sItZXqCnFCSQb3VwuX2xtpwq5wx8zKRz+daH9S2sKZSq4QB4RzzJb9fmcVTxkyQkBzDgHHOe3+xrSuWne0ClO0eXp9KxG4ay9yVfdUHsVzN6h0800pCrvbUntxKRz+ePPypMNRWBxwk3i1pQjBKnJTSQfxOT39Kp6a+0pZcUlwgj5DtxSYS2UDcnd9DyKlbh8d9XFJzyRdXBL1FpUghF+tAJ4P9dbAx+Pypph3/AE68lS417ta0n/FlJcCTjtjP4fSqufntKIwlsY+VNUjwlrK94HfjAqUYdEPtFNNUR9lWg7frElxxLt7t25s42OSUJOfmkqzTdJ1Hah+/jSYBHmESEfjxVXqSpCcB0cnOQORWvbkHcvH0T3pww5g1uo3VRPRTW7aqiuA/GwecApWkn8qbV39nYotPt5JyAVjA/Ooo4hrPFa1BtPG4D61ZFEwC1yozO8lPsq9SHD/vsc+jnApM5e5TTZBl5A5KvE7fnTG42nJO88+QrBKE/wCLj76kFIwBM57ynZUq6zGhJZU4pjkFwAqSePUceVYNuOoGHC9kfIjyrZo04u7xOShLCiQPXcnH3VLZCyecnGBjFQTuEDsgClbme3MnW1XK2RdTW+83KMmfAizWJD7GxKg+2haVLQUq+EhQBGFZHPPFO87UulJtvvENmzmE9cbn7wwpi2RF+DHJT+7SskKaIwohLYSkk4+FJwKqYlONgIblKTgHb8jSth6XIaBE5z7OTz91aZpyzQLtaLjGip6eOJ8bszQBoRb8VYt/veibnPuEi06flWlh+GlEKOhDb/gvIWNoUslHCm0AKXgq3KUcKyTSO33Wys6XuNokQx+0JT7S2XxBjubW0kFSfGWfFaz/AM337K4qDsNSm1Q58m6yCHFbFJ3jB+ZHepCWW1AFL+eBg+J9KU07u1XW8c0Ibk5T7fL6qU37Vmn5dzu8qy2WPHjXOAY6W3bPDR4Dm/7TSEhQZwgqSFpV4h4JUSARsc1XpeNMhSbLpdplDFok22S3JhxZaZLxYWliVtcSQhwPLSpRGTtbTgqyRUMcYdSR4a1LJIzzk4qydAdAtX61ipnSVm3Ql/E2t1srW4nPcIBHHzJFR5C02KfFxdRy6Miebd4+qil/utnuVpsMC2w0xpMCMpqaswmG/FdKs7/ER8buR/xn2cYTwTUliX22OW5tYmqVsbQhQEZe4cYIBSOeasGf7J16hI94t90afKB8TT7JQCR/lBSsfhUE1Dpa+aZ/qN5tJjKQCErxlCh8jj8qDSibSQrB4ixhmIMjZBG4ZSSbm+9lttWtLGwkxnpriQhXxKLLpB/FNO6Nb6Xb4Re3OP8A0V3/AFarNxtxKshKT88dq9SytwDdGKvxqRtHE0ZSuTMx2Vqta60juK13lzB7j3V0/wAqXx9caJdO03VfHmYrv6VUTDGVBJjKA++nJmEwRlTLnY/Z8vnTfV8A2TfSHA2Vnvah0w4A7+0zsJxn3Z0H8NtaUXzTLrY8O5KKjxgMLx+JFQ6MkLaYbW8shIwBt+dLjaWsABWMZxnv9xp/q2Hol9JcApW1ddPqRlEtxSRxgNHitT+odNsnKpb3bJwwonP3UxCIEN7ilJCvhyFCtIsyFpKvCBzn+0KidhsAFzdObUuKlEa3aW12DbG4y5rjYD21aMbU5Azk48yKeT09lRkhqLA2tYBCdyOPvzTb0mhMx9TSUutbAqOByrg/Gnyq5mmI5JShW3CPKuWxSM08xZH7q0YH3bmKqpGiLyVANQzj08RGM+vetKOnl1iNlluFgjlRL6SST9VVa/hMpc2rWTWLzUYcBXb0rKc59laa8XVTnQd+5V4Gwj1cT+tIP6D3+Q6pBjAbOMl1I/DmriU7CSnw1trJ+dJ46Y0crUCobiMZ9MfrmoXSOZslLgqjPTvUq04S01j5ujNetdPNSJSoFhrlJHDo7kcfnVvKfa3fCMihosjnCR8x/wCNQmrlBBCR0YIuVUSNB67iNvxIwY8KR9ssuIJUMcjcrB/h99ImdB61jxzEYhIU2MjAdbzz3B+Lny7+lXchbA+yFK+h7V4ogq+FOB8+/wDGpxiUw1AHgouSw7qjHum2sLgFlyzoGeDudb54x5K9BTO90I1CtSVxrRGZUP7IeQEk+p+KuhyQnkjtWSXkqBBPlTzjNQRawQaaMarnBHQ3XbmCiNHSkK7GSj5YPf5fnW9vodrzdzFjYJ7e8J7V0cso2NqG4uE/ZCCQR88Dit/gbkKxnBV9KT1zVjYBN5Eey5mY6K6zmPOMsNQ2vDySXpGM/IbN3P5UkldIdYx1+GITayP7TchBH57TXTiQYyXVHlOOxPn60x3S5tMLJWcDAOBzStxeqvpbwS8iO65zc6Ua+zgQ2Fc/8ekZrSvpfrsbSu1spI9H0c1dU/UcYO4S6rB7jFNUi7l5e4OKx9asjE6zew8EGnYVVaulery2ouQUngkjxUZ+7n+OKSudI9ZOKKmITJQME5fRn8jVvNXdWdqjuSeDn0pe3ORICXFvqPHGTSHFqxpsQPBK2kjKoN3pPqls7nYLYB9H05H1pDO6XalZUtJjMEIbDnwu5BBJHf8AXFdFrkx0NLW49hIBKirsB6n5VTXUbqroi2ulxq+tzcoDA90WFZUFHICgQn5d6t0WIV1Y/LGy/wAAo56eGJt3myrtzRGpeUotC8A+b7Q/7VYL0VqJpOHIG3jGPFb/ANalzPXexMOe7v2eYAn7JS8lQOecEDt+NSnTmvtI6zcbjxXjFkA4Db3w7j5JBzyflWrUPxKmGZ0fsjqqkLaaXRrlXzmjb4NylxCMD/jEf61JnNK3VKcri5P/AEif1q6JVsZXlJWPwFMM22xUAhTvI7YFVY8ZlePaU76NgOiqZ6x3NB2mKe/AC0frWBsl1Qn95DUkntlaefpzVjPRI7Iz4md3amx6HHUSd/J9astxSRw2Vd1MFF9NNvWqc+5LaUgONhAIwr+0M+fFSSRcIA48cp+RbNJHIbSFfC5jPpSSShtlac/Ek0183PfncmtGQWSpvSEhWEqQgBQyD436Cl0XQ0sr+CWwM543qyOf82pWba58GxtSSlA5zz3Nb48eU24kYUc/d/CtttTO4aqvyGqNp0HMeaS05cWklBBxkn8OKeovTmUpO0XJAKuByr1+lPibZOMstISVJxndmnaNbpycArUfoRj+FMlqJ2m4KeIwk2hulImaotrNynGRGS+HHWgoneE84PHY+fyzXdGjNNMMR21x0NjIAKMYCRjsPlXK3TmMu3anjvyF4CklKckHnjArrjSssJhpdDiVLQkAgHt9fSuhwlsU8WabUqCR80T/AN1opGuwqbSCW1DHmBUA6iaHs98tD0S4W9DoWCFKUkZHoataJqIOt+C81gKTwRzzUd1beLJaoDs2+zURI20lSlDlIHmcVYrKKItJYVp0tXJccxq+c+sOm90tF4lQWJzaGUrKmkraJJQe3OaYkWmdC48ZlQHGS2oZ/wDuq6+t9+swv8aNZUOuuzUOSEO+GQksJIGcn1KhgefJ8qoq9aidYfUlXYnyrjpKmphkLMydVQxtkJavJAuTG7ZMtuBzhS3Mp+7H8DRb7q8++mOH47jigc7NwAHn3qJrvQkvEqAySRwfQ1vtrL3v6ZTKynPHw8YB7001tQBqVRETbqzbO5IkOONomxylLaiMJVjAIHpTq8/IYdbYVLj73BlADZOQKa7ChamytxIQraADkckfIfKpazEYlBtxSEqwkIBA5H5Ux1dVW0NlI2niO4XjcByY0C9cEoGO7bPP8admrZCW2G1SlkYGT4IyTj/OrFmCEAeGD+FK0xnxjAO0/XH6Uem1BaA5ylEEbdglliiRrLPTcGZiHFFJRtW0QAk7c9j34qVJ1X4XCFtYPHY/zNQdUdYWQFZOe27FKo8d1AKlDHH1NZs7hMf3mqnjAaLBTL+ksk4IUzj5H9DXqtQSXBgNs8+e41EG/ECv3aljnuRxSltcoqIG1Z7njGaznRsGhCsN7VIFXdaQcxkqOPtZz/OsU3h5DeCw39SCKaPBdPPghP1/8KVNsuoIKCSPNOBj880xsMY1sn7aqPdSOqv97iwtaik2YTkLkpYDSHSgncDz+VQrRPtWtaw1TE0xG0gqKuUS0HVyQsJHqAE84z+VJfawWpPTWKVpS3m6MgKzjJKV/L0Bqhuhr5e6waeUpxD5U4oEoUg5OFkg7OO+T64we2K6qjwOgmw0zuZ7VnG9z0WPPXTMqhG06Gy7i/bE4qHhtMhZAyVoKgK3OX+Ykj+rx+2M4UAT99ailtKkue7jkZGDn+dYFaEqOYxSkp3b8+ee3+2a5cUUC0w+U7tWL14uT+QooT6YSTj869j3WXHIV+6Ksd1JP61g44x4ZUlKs8gcfOmqfIQ2ENpWd/bnvTXU8DHXTs5vqpP/AEqnuNlOGkKxgKSk5/jWMTUElMfw3rghawtRUpxHxDP0IGB2qCvSZKl4aWvAGDtPGaSSXHzyp09/XzqPkMfqEhcApre9aPRIUhbb0R1TbalpwCMkDIB5qqLx1EvRHiumGsE7tpaWNo9BhVb70tZhyQXQkqaWkZPYkGquu9xkshYfbWUJPCvLFW6WljvdwCje+6eZfUK7jf4USJuUrsAofzrX/Tq+glv3COFJGSfiIP35qESLq2tZUhKtpPB8vKljdzKWQjwvtHcT59q0TBGPsBRB/eVKU631ApxPhw4owcnG45/OpLA1xfnEpQ5Fj4A/4tX61XMaYXFEhpWUjdgHy/Cnuz35oMe8qbcbQPMnuPM1DLSxyCwZcp7ZLa3Ur/oH1H9oy5u9PdNvtWu2Q0By83LarGTyiOBnJKslRA8k8kcBTlr7+536tsugmZtmvse4yYCFuPRnQUKUgckowkgnz5NdMexBDtDfT5xb0dbN5uUk3Wc26ja4WX8qirT3CkFkITkeaFA4IIHTsu3wpcd2MlSFBSSnaXE5x9P5V3GF0ApKYcr2R+KrTsjldeUEr4LS7OuG+i3yW8OtuKZUOxIJ4Bz5g5Fb4MMxFocbQErOWsp4IPG1QPkc1a/X7Sz9p6z3exot6mTHvDiiMY3NqGQfv3/lUNvFoftK1e8tgBKkqB75IP6fwrVY5kjLuG4WDLGY3lt9Qpvb73Jk2thx9anJKUYcAJ7jjNaJNykpSVLQhJOCQc5/jTVpyWAucGJGzBQpJUjIBKSeM/IivZXibV730LKiTkf7eteeVlGyCocxo0ut+KZzog47rF+etw8ON5POMK/WkLlwWDjCM/5p/WkrilJdz4gOOOxrQ4vJzuH40rIR0Cic8k6FLVznSOzf35pI7JcUf7HPoDikypWR5BPkSeawLm4ZRlX0FStiATM5Vhf0hktnc1LK1AYClNpx/D51kjVV5Kv3UpCT2OGkfpUOvE5cJjxNqtgByojBFI9O6wiXKQu0OwnnHEq+JaVYwPuq61s0lyNgkMgBsd1ZKNSahWOJbhHqlpH+rUx6fzrveZr0a7MOqj7UlqQhQQd+TuSUgeWBz86hkeG1EtkVLTTqWynKUuYJANTfRFzcgRVNvthJLmU5IwB8+1QTvMbbkqVlydFYMe1NMSGZALyiwsLCS4ADjy4FdR6EvMO+2RlaXQWmmUtuL2K3KJ3E7iMgEHbxx3PyrkxvULJH7x1lAHOd1TzpLqkO6jcs0W4vNmTC94WGlqQC14i2wvPb7bbiQeeUmrmEVj2PLLXb17loRPaxhY/r46K+NLXp5l+XBujvjJYeKELUeVJB74pF1V0TZNU6eU3d3swm1pkOrU6vO1CgrhOQnPHcg/PI4qt9S3q69PJcibeYkqTaXRlia0CvwuAAHT352j4jxnHmOY5qL2ldEr01IEi/MrT7qtphKzkKdwQg48+fz79q2PSnNY+OQaqRpp8weTspv1sj9N9R6KhruFxt9tvUCEldvQs7HHGgP8CQOTnIwPUD6nijVsSKnOyJjBIBBNS7qL1R0ZqV20XVu5S5kptxorelOgbFcbjt25AAJAycfhUM1VdYa21LbmMKR3yHUnj8a57EHvlka8Myi3fqqtW6LPliIP5qGRGYSJQS7b/7Wclax9fOrF0rBs8pAdbhbcKxncvn6ZNVdLvcBqQkmfGBHq8n9amGm9ZWhrYF3eCjt9qQgfzqlKyUgEAqkxwvqVdtltNrCkrEAE477lfrU5tFltJQEC3pI9Mn9aqexa806CN2o7cnHce9t8fnVgWPXmlFJx/Se0j5ma1+tVzzDuCrAsdiFYMPT1kCMqtSO3fcr9a9mW7TcENuPtMNoKwPjXjuQPM02Q9c6MU2lLurLOB/7c3/AK1NuomOkmo0NNXvUNpfQF+OlC7mjAVkEHhY8wKeGHLqCmjNfUqYs2OzyfiagRyDyDnOfzravSVqWAr9ns7s9+RTNbNW6EtbAZb1dYQBgYFwa4H/AFqXp6iaEHB1lYz8jPa/Womi27SpNehTi3pe1oA3Q46T8qyd01aVhOyOxlJyeT3/ABppe6h9PVHc5q+w7sd/2g1+taT1H6e52/03sX3T2v8AWplnH7CAXdSn1Om7UB/vZn/q1rXp+0t/EthGMeppkc6k6CSdqdZ2Yp9RNb/WtUjqJ0+kMqaXq20OBSSk4lIPB4x3qItc0kFpThnHVQXrf05tPVC0QNHRb/HtD7MwT9xaDpcSlCkbdu4EcuDn5fOq/wBDeyYnRGrrdq1zXDcxNsdL6mEwdhcASRjPiHFWu/cuk7lwZuf7ZsPvTLfhtul5G9KePhB744Hn5Usk680KWHEHVlsypBAHvCeeO1PbiVdA0U8V8n/z27pjqaJ5zv3XOU7Vl98dYb1DOOwlJAkK/lx+FJU6p1C4v4r7PIHAxJXn+NQ6eb0ZzpK1j94vnwz2yceXpivWo9zdUXC84doG4lB5FeiiCkawbeS5cunubX81NTqK9JTtGoJ4A9ZKv1pLI1lcmgQu+ylK7Z8Yk/xqHyYjpUFb3CPkk1rFua/wgcd3HjlKh/AU3kUu5I8kgfUDqfNTIasuewKN6lgkf8YoVpkayvQAKbxI4HB8VWai7cEjne9jPfYsj8cCs3o7AASS4VkDH7pZzn7qaaek7vJKHz73Pms7/qu8yUFtd6mYUOcvK/WoTcrzcHB4b13lKSfJTysfxp4uUNSkrXl0JT3KmVpA+8iotLh7lnY6VY74STVyOKmaPZA8kF057fNernLCktszXU+vxHmsVXKSEY/aD5x5Bwj86Se5OoOUKKifLaa1Ox1gHKFfhUwZBfYeSYOb3rebzNQrAnyQP+mV+tO+nFTr/cYen48+R4lyktw0APK+HxFBHmcf2s1Gvd1Z77c/nT3pOauxX+33oAYt7yZa14+zsUDu7Htgf7GklbEG3AClhMgcAb2X146SdOtQaN1S4wq92+Xp2BbvBiJZgKjyADtCG3FlwpWlOOMJB75NePWG42fXSow6NruaZbqVt3WM1FLLaVYyp4uOJdQRk/YCzgDjJrzSnVvTqWExrtquNbo09piS0++0PDkJdbC2yh3PpyQcY79jzbcXVEZ+3pdtc1qe0U4alNkKS4Mf4w4NUMkLm2cbD9dF2j2SxNBA0P4L5/8At3wrVoLqVAurzJ3321soBSSopdZUd2VHknapHJOTt9a56uZj6ltiXo7rZ2tHkK+0Uq4I+4iutvb709py56Iiam1I+r36HNbYitJIBd8Q/ZHz4yfkDXEdhn2+22z3Rqc441GWfiWnaVJcb44PPkKKacPBAGgK53E6YRz5wd1FdVKuMJ9C2ZbzSHCogIWU+fY4+n51HHLndCMKuMk/+9NS/WSlT2m3Y7WVJz2weP8AYVDPdJ+MGMoJ8zwKtMMR96yy380HS9lgu4XHGPfpH/zVfrWky5fdUp7Hn+8Pb8a2OMvZ2hs8VrMaSftNHHanu5dtLKP953qyNBy0L0+ETWg+VPOKSVjJA4GM9/7NSRl2zNKI/Y7JOe9Q3SFxtcO0NMT5iGXEhY2qz5qJ8vrTym/6eaVuFwQo/wClXE10Ujqh5a02v0W/A5ojaCn5HUrTnihMmwOtJ4HCG+31UBTpC1/ohZJcW/Gz/aMMqA59UZqItdbLigqZnWW0T/UpQr/tZ/hSlPVTQs5Oy79L4air7TjK0g/XhIP51suwxjr3gP8A+XfVZ7ax4+2D8Qp7btYaHmSFQk3ppKko+B51hTbRx5b1JAz8iQflTyidYgdrWo7YM88Smh/P8qqc3/o260663FvsRz7bcZD3wlflha1KI+84puZuekLvdtPWd653CHFnOEXX3+TvZi7nNqCHEoJUAn4iQnIzgduXR4DBU6NL2/GyHYnLB0B+CsTqB1HtGjLa81Du8aZdnGyliM2rxNhI4W4B2A74JBPb51aXsLazumtbLdrRLnNPXbScZPujbyglcqE66pxSSsn4VIXkJPI+IDAySOVNH6Y0rrLWblhdvkyzxnlrLDjZMpIwkkA/CncAoDkAEjyqS62tugunup7PY+n2v75cpU21Ns3Rxm2MND373p9pTakqf+AFLbCwkk4CxkjO0b2GYfS4eHRH282/b3eHRUqqunqHNlYbObt+u9fRp3XOnbpaX48iWhAUC261IIbW0cYKVpUcg8flXJXtEaK6XpdjOaJgMpub7hU+th8hAQAMnag7UkkDyz3qAXroF1otZM292e9spabBcd9ztytp3BSd6RIOMkJwT/OtFu0L1Hs1ui61uum1MsNXFhDDEhLLZeeCgUtKRwo8glQ4G0GpvVkjRqDb4J78Yim1AF+4qMP256M+7CePivNKU0SnCslJx3+786hWoFXCE6qRAu8hoEbVx1rKgcf4qTVs6+fhNwL6/rW6OWbUjj4eh2+IyW2X2toLqUr24AUpZIUlRIUhSeykmoEzYoF6swfZTh3bkAKJCTjyq7UwNc0MLQbLKhkcx5eCRqoGu6SJLgXNd8Q4Cc4Ap4gKBKVIPwn55zTDc4TtvkFhxsj4iOazt9xXDGzbuA7ZPasaopgW+xotaOcg6lWbZHVJTgI7+mKm9odVx4jBHzHFU7bNXe7qCXIpOPMOY/lUxtOt0YB9wPfzf+v+TWW7DXPdeyuelMb1VuwnGDs3ggZ9M063WTEWEe7gjCACeBzUGteq1qSFC3DbjP8Ahv8A/mlsrUKpC0luDgEYOXj/AKtNdg0h1ATm4hFsXJ78fJJ+L1+yP0rU4sK7A/lSBq5R0oJkANKx8I3E5PkM4FThHT2e9J8Bm4w1FIwvBUdp4wDx5g5qrU0YpCBLpdXIJ21F+WdlEVqUE8Eik+XMn4FEHzzVlr6M35TIWm5QQD/nH/vrSz0U1G8QgXWEkkdwhagnv3x9Kpgxu2KmIcFW6QQrgHNb47S1ujcogfKrHT0PvyfiVfbd9zTlYOdJ7nBBXK1DbkIxnPhL8vvpDHHa10AuNrKvZzSW3/hTkJxz91JX21jastLwfnUzc0mw44oft1laRwFpjKxn0781ouWnrbBQj3nUrTayUgN+7FXf1O8VAeWDbdPLH22UOSh1StwRkn1NbAw+ckIICgAcA+tPEeNCckiKi9RtyiQNzBAUR6HdT0dF31GHDcoaGijcDsVx8vr29e9Ne+LYOTMhtoFD1Qh5/wA68RDRuAxnt5VOP73VxUQTeYfIB/wSgf40HpvcEqyb1CwP+bV+tNc6P7ydkeOijEW3tqeaUvKkoO48DNJpqNpccZwncqpojQdwWlwNXuKhW0AEtk/XgGtTnTmS3GS0q+x1kEDPgKAx6/apjcjTe6TI49FUuoSXIbjKyv4k7OD3ycVAJLojqLacoGcbT2NXxfumTrrKgm+wklK0LJIOMJWCfP0FQef0qQmR4iL/AA1Y5ACFH+da9JPE0b+arvjddV2lSk8lKefkaxkNkcEqI9CeBViDpxMdH9XmxFKHZJQoZ+//ALqZ5+g9Qx3Sw4y0V54OSBirbZmk3CaWdFDQjChwAPMmmly5SpEuXBgMKedUgIxyfDbAyrA+Z86lL9pejSFxZm3xED+wD5/X6U2ripskeU7CeUH304UpeErCO5Ge/OBWnBG8s5h2WfLPG6QRXX0I9ijrP0tkdPLFonX9/Yt+sLQyYaYz25LkiO2pXglHkvY1hJHcbewFdNSdcwJ6VRtOMvylhGwEIwlPflR8vWvixpbW1+0HqiydQLbJbFxhSA814ydzZCf7Ck+aSDg/I12LaP7p3dHLWYN16MW558tgOOxb0phC1D0SplZ7f5RpKmklqI/3RyrUZi2RoZLqQob7ZWpdRah1Wy1PfW7FjlxiCk5DaVDAWtA+eQN2O3Y4OTQFvQ1Lm2u3qSUeM0PFPfxCFLBA9BwPxqY9Ruvq+qeqhd9QWZm029pY90YYWXS0VcqKlkJ3Zx5JFV65eGBLbubDigtK97jSB8LboIJUg9wFDPH61DTwmmYGO3VSqqBUPzNOi33ySy2pxtoYG/Ax3G3gj/b5UxiU6vCVntxW69yf60lSCkl3c4r1wo5/Q0QmLRJTuVcHGFk8oUznH3g0sseQZnDRQMlB0uksh4qTtUkEDtSM5AJSo5FPkq2W8JUmNdFPvADDaWOf41vt2hr/AHdzwYEN51WAFBLRJST5Edx+FEN5TZgJSPc1ozEqNtvKxlWea2pkEdscd+O1WPG6Iz4TaJGpbvFtbR8n3UtqP0BJJPyIH1p0ZsnSXT2FLkyrzIR9oIa+H5/4T4QPp8Xzq4aB7dZiGjvOvhuqba+N1+SC89wuo2vT8SP3itA+uCr+OaGYsZsKKI7SduOzIBP5f7cVJburghAPhpxgjv38+PrUaushUaO66gKPhoKsjnBxx91Z0cb5dHkkqm14OpUI1HcDOuTiASENfux8WQCO+PvptZecZBCHFJ8+DjNChnk9z5GsFccnsK6RsXLAB6JwNyvVPOLXuUtROMZJ59Kx3EbcKUCnkEHt2rIJB+L1r0Ipcl9kE9F9P/Z0sUHqz0nserJM68Sp93tqrZOfS+lptuSxlKk42kryA7lRV5Cm6w9GHbbOd0xeXLjPnW91RUidI3IS1vJadRtCVlSm9qN4V3aWCO+YT/c8Ors6z6L1JolqwS7oq0TWbs2mOhSyhh1O1wYA4+wo9xkmui+p1716m82HVlk0IxuhTf2XLD76WVLZfH7sq3LyQlxKcd8b8/XsaGTnRNLrLl6lvLlcxhso3J9nrSerdMS9MX3T1rU04lJjOmKHHo3G0LQ4r4gUq257naUpJPc8q9dOhS+isCNrCxtyza21mHeIEh1Lq4kkEDKVAD92cjG7kbkEk7hjuS727U9xscW9yNXtwXkhLzkVhvcpCVHGwEbUKG04O4n4vXaDUI6n9ALdfHX13WXeZsTVdvXBnMlaEIbktIUUO7cYB8NSicLyfd0efFMqaSOa4aPa6JYJ3tNibhfL/U7yLmwbisNNeI7sQ0hKsgBOSpSj55IHbnPyqJpGPgI7Hv6076itM7T95uGnrn8Mq2SXIzqduClxtRQrI+oNNKeSc1xj4yx5ad11bSC0Fuy3NOlJ2gnFPtsnJRghI4NMTYCVZINPduZiBSUra3AnnC1frVeWTk6lSMjMo03Vg2m8IKEJCh2HAV/3U/MTm1kHanH86idjatGQlyGpXHBS4rj86sC1M2Jxnw3mihJGMHdk/U5prcQYNLFIcPe7XRZQn2lqSpLZUQQOBkV0S9NbcDckYQQgH4VAFXA5PrVLQIGnmWQmNsR2IPxH/wDI8flTsby9HBR764rbgYKsgceXFYmMudiAbyhay1sMi9EuHHdXRatQNMt+GpxsY81L4zx9KeYF4jIQ6tbynUuKBCUjYAOO/GTzn8a54Vqm4RzmPPfQfVKv+4Vi5rbVDuNt+mJSkcJDxAx88nmsKOCZoAAWo6Vjl0DOv6XGXRGgunb/AIw2ZPyzVd6luOopwca92ioSB3LiyQf80DB/GoAdZaoKMJvcwnyw6a1nVWo1IPj3iYtSvtFbiiD92aldBKTcprXRtKeIv7djPJK5eUblEAJ2gE8fl3H05ptuXT+9355bipiH1dwVbknP1zSRN4vjmVt3N3I7/Hj8q2pu+rEJLbd9ktg4+yv09PSoPRpWuzApxkY7dIbZ0kv8S5NKkSXUNLc3EpTnJH3nn51biUTWbemM6vxHGBhB28qIxyR9PSqxXe9WuNlo3+XjOSfEOflXjd51QlsBy/SVKSOSXP0FQzQ1Epu4jwSsfGzZXBHukRLoDzRyQQoKUcE5z58flWMq7WzJxBSoeiSM/wAKpWVe9ULOBe5eM/8AGH9aSJuN1U+j3i7Sl/EN2XlYA+Ypgpn2slMw7FcAu1mcUSiID5cEfpXpucBPaIgeQ3Efyqh518m+M54cmS3lR+y6oY+nNNb96uyTn9qTic/8qV+tWBQyEb2TTVAbBXjfLrFW2tCFpbCkkEtAEj61Ci2CoJde8TAyVqACvuxVWzr/AHsqP/lSar0AkL/Wksi+XBK0qTdZvKQT/WF/rVqGhcwWzJnPDjcq4W5SEr2qASPLPc/jW2/X2OIwVJQFhoYSMcnuAlPnnufuNUbIv1yJKhc5m7PBLyv1pRbo9z1HIj2t6XKWUvCSpwuEkDaQME8jO89sZ4rQo8PdJIAToqtVUiGMuA1S152bPkynxCcYQtaipXhqWlJzgDKQScdu2OOcVGLktyVIMOKthx1RLaCqQ2E5553FQHH1zntzVganbt+g4UJCLhIYclYAIPieCMj4y2eFZ5BHpkjBqvpWq7DclNzNT2R6bhtPh+6yvdQV87icpUTyePpXWSNYGCK9guYhdIXGWycJ3SjqJLgiUnTL6Y0ZkuFbnwYSBySDyMAdjg0midNNTxArezGAGEKW9JaSQc4KfiUBwoEH0wayndSLDcGVRE2KaxHDC0lpyQl/xVEownKkjwxgKG8ZIz25NN7OoNKx2SUdOYC09yl64STn0+ypNKY4ImgNN1IHTy6uH68VuuVnJS/ZpD1vZdaWHMtz46kjjgEhwj+0Mn1zmkbVpaSWIcWdGW8UJQrw1FxTjhzwNgI7EAZqYdPerOk7Ab8xcultjQzebM5aW30LkvFhxUiO6HFJceKSkBkj7OcqHcbklR/fBs8zW9s1FHt7NqiRHk+8uW6Kyk+IngOoSEhGQAClJB7efOWNpoH6l9te/uUr55Y26NTOrphqSTcHGpdtfYeaQje1KUiMptOBtKg5lafvRz5Vs/ojoyyP79U6xgsqRz7rb2lS5B47FZOxJ+qMfSp91E67o1nqKbb71MVOtL8V63M3K5RkOTxEClKbKi2hIU5gpTnakE4OOKrNN+6f2lW+zaSfujqMhD10eyj7mkjaR9Rmr7o6eMlrLEDtv/ZUDJM/V2/db+6ldr1RpFpKGNFaBlXV5WUoXMWpYUfVTTYwr5ggD6VIPE6rSYyWp9ytumIQGQ22pEZCU+YSlJKkj6kVXzfUvU05LkOK9HtbHGGILIaBH17j7sUjclTZUgPPyXHHCd25xRUfoCeay6rEWwksufgLNH1UjaRzzcgX79T9FN0WfQyJKpV41HctQzDyfdRsbVjyLq8lY/zSDSo36DagE6Y0hbYqhyHpaDJcBzxgnhJ+YJ+dRi3qQolYTgfPOQPu7U4PyEoGScjB9CeP41jOxSQH900N79z4lTcn75J8vIJfMUiQjcorCiSnOcc4+vHl+NQbVMn3W3raDgPiq2gjHI9PwzU6cdzFCnEnPy7cfX61WWup3vNzSxyPBThQ/wAryP4Y/GtCjjMkgFtlAxRoYPJJyeT9a1uEYNbOKTvnnArXkdpdTMFytzZBSK2JANaGDxya3BWKdGbhNfoV1D/c6r5FtXtHw7HPQDF1HapdvWlSQQVgJeQe3/NKA/zq+knVEaajdOb1CuMthKIttW8n3qYdgXFO9J2qVjILQPA718aukd3kWPqXpi6szXIimrpHT4zScrSFL29vPvjFfWzTfSiPeYzokqu02LOAkuBx5LTXhPoKVJIKUq+0lZ7/ANut7DHDKQ47LExC4kFhultn1togaXYAuMZMYNKZe8FsFCvDylWCMDnaT3pg6qddLY1o5u52m2ybjOizLY4lCEq/5Q227wgH7SVuCnjpn07tul4LulplktiJMIGKvcFyFLLe1IVueKz8SPCPHBKjnOalF30q7c9JXPSMeSYhmQH2GXGm0pQ24sEtuEL3JGFkdgMYHHIrWdlab7rPZpovkj7W9kmW3rLc70/ZH7W3qJDdyQwtpTYClICV4B55Wlaj81GqZbwFfWu0fbzt2iV2PSi7DK33mI6/GmoDhdKQM796s4Cg4MY+pHBFcVhW34SOQe9chiUQiqDlOhXS4dIZadubpp4JSR5ilEGUWCG3VDJ7GkgWSPOssJA+yDVN7GyixVtriw3U1s65pUlTTTqgf8VtR/Opxav2gXUFcaUrHYeGrFVnpm+uxHDDfV9pQDWT3PpVoWO9tkpCwAR35zXJ1s01JIRl0WzTBsrLkqU2+Pd3lJLdulbcj/gzjFPhtN9kqDgtq0DGOEAD+NI7bqNmOySrCENp3Ffrx2qV6a1pbbgMNtLKU8la047+nyrNkxSotcNFlcbAw9UwL0nql3GLS8R25Cf1rWnReq92BZXT/pI/Wrgi3KCtpKAE5UCfypfF91kKSkeSsEj/AMagGJznXKPNStp4+1UwnRerEqG60LSP+kRn+NbVaJ1OoAqtyjgc/Gjg/jVyOMJ3OIVktpPBHfAxWLdxtDiS0mYwokkHasZyBmmTYlKBsFZhoXTEiJpNlSTtiusJ33dUYIdV3BUkn+PHlQi3XQ/EYzqh5ncnH8amuo5Mf9rO+7uoW2oIIUlQIOUpPekInNE42pH0Jqs/EZWC4AQ6lEZyuBBUZXbbiRlUVZA9XBSVxmQ0VI8BQz/lA/zqQyZ6XithtaVrGcp3DjAyabJbngOFgKG4Hj4s9u4z506Oulf0CtnB6rlc/lOyfesbeNrJkfRLHIaVx801qbZkqVksHJGOSOfl3pzXJzyDx5Z9P1oQ+gn4+B3z/MU51ZL2BUREw9VGn7RLKtpZOE8J+IdvxpDKsUkgFLZB887e/wCNTpQS4NxbGfPikUxOUcpJwDjKe1LHXS79Ux1PGq5l2S4IUpxASSPLj9abXdOXJZSQgZCQT8Yz/GpvO4J+HHOO1I20vLUtTEZ15baCrKElWEjvn5VcbWynXRRcto0ChL1pdYKVPBQQj4nQrCcAd8H7jVldNbVFRDf1BcFo2KBkLWCMBA8h+Qpw1n0vutj6Y6f6jXJ2LItGpXHo7TKUELZUgqGVEnkHaefKqgvl6mWy0Kh2yaplteEOpRkKdT/znGFDz4wckHyNdFhNaGHJKNTsszFaR5bYbLVrPVjGqNUyZU3xFxmd3hoRx8I7d6ic+4uTApkMobR24Rg/fTixItzGn/eI48W5OHw3FhfLec4JB+/txxTa64uS8XnQncoDOBjsMVfa500pe4KkQ2GMMakzMYuEFIJSO+KXSsLQlKVJSNoV9APWs4fhtMSEoGXElKkZ7eeR8/7P4GlSNJ3iYhExEZ1xt5wI3A8A+YUPLFJM8B1nKSKMltwtUKIr3+O4ykqbeSVKQQCCrHKf9vWpRIZtunrKqataFbkkeGcEkqztIBHIxk/fSq06Xhadg+Jd7g0CtPitELSQnI7Hvzn054qN6q1F+2Wm7a2lAbYP7tQGVEAYwcfLHNVM3MflGysuDY2XKYWU+IFvpR8KlYBI5570rDeEjHlwKwOUIZTn4dwyPuNbW1ZHetZjdFlE5iUNFTT7K0EhXiAZp9VIXuzuJGe2PP50zMNh6Q0nthae/nzXS3s2+zRbfaCumoLfNvc6yqtURt6LLjtJdZLilkbHUkcjAzwpBGPPyoVlM6UhwSiQRqlIUolZUsAKOOdvNLJktJZdUpXKUkd/WrU67eyf1A9n6KxertOg3mwSnxFbuERRQW3DkpS4hXKSQDyCRkY+tMy1bobpUAlRxkZ8qxZYHxOyvCka5kozNT7IvjaY2xwJRlBOefSqzu8xU+5SJOcpUs4PyHA/ICn7Uz7fuYbju4SpYCkjgjzwfyqLqxjCRiulw2IiPP2qrlDTZalKANalsvFj3oNL8IL2b8cbvTP3V64SPnV09OdMWzWfQ3UsByMBNt0pyWy9t7OJaQsY8+UpUj/SHyqWplyDVSWyi5VKsq+LBpQO9JGic7sccdzSpK8YOKniIsmvF0rhynbdKZuEZRS9GebfbI8lIUCPzFfYjpx1L6tX3Q2nrwjQtnjMyYjTSkLlhhWxeEhSfEWeAopVyO26vjgF7uAMZ++vqf7G/WSyyfZ7stmi6emypcJLlulpDxOXU4ypO0cJKVJVg8962sMN5C0C9wsnEWgNa++xU91ZK622/VMW+SmrdCttzSllwpUf3D7KFclSEKSoKaUrPI5ZT38nGToq9XqUw9qLW0iXDebWksQUqcTkkH4nFnCfspyAmkvUrqDqKboSVqG3dMIzEmG8JERMptCdz7a1NqO9ZR8BBcGfRWaaLtq3rLJbbag6fiQJHiLRvacQ+dqVkJUopKkD4QO6xuINb3tZLkAW/Xesc2BuCuf/AGkNDWDpjpXU9stbcCfd5aJE2OuZM8ZUOO+tSjlsoSPE+NYTgKGAk5GNp+eroUHPi5OAc47/ADr6SdTfZ9djt3R643i53a66rguNPTXlJaYdnpbPhkJxnGzZjCinY0r0r503yyXLT91lWe7xnI8yI4Wn2XEkFCweR2/hXL4s1+ZrjoFvYW9gBaDqkbKVr3bEk7Rk/St6aedBTWIl7bElllxpxYStDqdyVJ9DUp6j9LJmmoqdX2Jov2GetR4BV7irdgIXnnYc/AvsexOe/OxYlHFUill0v7v0W26nc6PmN1tuq9LhbWFpHKCCD5DFWNpRpqdAZuQlqAXkLSADtVnH8sj5VLuiPsx6u6vxo19sdtcl2uM/tmurKUNIIIJQklQK1YPlxkjuATUl6m6Mf6N3WDYblpgNKlyQw1IRGUyhzOBhWMt7uyhtOMFWSSBjPx57HNEQPt2vbu7Pj3bq9htPKWOmynIP1+itdjtUKUkNOzFFISCQQMVO7RY7U0hDSrg82lXcISgA+fp8qSOdJ7vBaROiKVsWASlGcc+ia0tRL7FeSx+z5DjqDjb4ZyPnj6edefx18dSfYeFuGIxjVqjmvtfXfSeoDCs7aXYoZQ4lbvxEEjkZGBTVbOvermXdqEwRkZGW1H6/2qjXVx52LeVCSHGFLZSUoUgcpx3GRnvVct3RDCEpWsgrJSVHyHrXoNHR0klMx5YHaLnp6iZk5AdYLqrpf1qn6g6p6R01dodtlQ7xfYMKXHcj7kOtOyEIUggkgggkEEEc19L2fYz9ma6IM5vp6llS+Voi3GWygH5IS4ABz2AFfG3oKLanq7pW6T9RRbdHtV1jXHx5CtrS1MOJdS0Tn4Ssp2gntnNfa6w+0b0qes4kKvzDKtuVI8RCvixzylRB+tTt9WsBika1p03+pT48QxahOagle0HfKSPwXLftW9FelOjtO6igdN7O/pu+aT0y/qhlTbpfZuTDb7Tbrbxcy4FJ8VJRhRHxK4GMH51M9bdV7S2pqMonsSDx+ddxe3V7SWi3bffImjEplXzUdlOmnXVTW1hq3uPIeeWGm0qIUSy2nK1gYzgV86oEFl+Uy1KeLLK3EpccCN5QknkhPmceXnTZ4KGps+naCB2DsTIquukcXVLyXnqTc/M6r7T+zX0m6P8AVDoN081Jrfpppy43mfpyC4/LdgI8Z0llJ+JwAKVjnGScCm/2mem3QnpN0/anR+kFkbh3K7W+1znoaRGmMsPyENqcaf2qVlO7dtPCsYJGcjR7MvtA9HtDdIdNaJ/pTDlN2C3tQGpYfbSt1tCcJUttRSptRGMg/Oop7XPtVdG7joCRbV22BqRbD7FwjQ3LmpG+UwsOsBXu5USkuJTncUpxnJqWKpwxwDg0agD3dfC10yWrxi3K5z+X2Zzl/Gy+eXVW93PRHUrVeh4Eth2NYLxMtjS3G/3ikMvqQknHGSEio9G1zfiQpLkb72R+tQzWOsbjq7Vl41le3G13O+zX58j3dPwh51xS1bRk4TlRwCT9aYUXW47gQpxIyRgA5BqN1FSucSGAJjamcC2YlXYx1CvaGyVORDxjlkfrTdP6kX1QKUqiY7Z8EfrUN05pnWOp20ORmFMsL7PP5SFD/JHdX1Ax8xVgRelkK0xfeLzOdkPgb8KAQ2PPsOT+J+lZdTNhFE60gaXdgFyrULaycXB071Fv6U6qu7vgQWG3lZxwzwPqfKurehOk5rXQ26I9yYc1drm7CzwFqjpcEWKlOHHkA9lJy9yMHn765JvmrXbY+uBbGm2UoOAltG3P8zV7eyx7QN4sUiTojU0tq2pnuGVaZ7kdJU0+AkKb9SFAA9/7B++F+eRvMijDGea0cPyRz2lcT+ATv7Z8yT0/smkOlkNv3e2WdLjcBpSg6uUEtNl193A/drC3FJ2c53FXHGeO7jOelq3LcJrt72t+nequouhIepdIs3a/tWaSh1tswd8hxtaEoeW3sQFlKlhC1AlQyklO0A7uGJ0eXb5L0K4xXo0mOoodYdbKHG1julSTggj0Na+HRwvjErd9lVxgytnyu26LXHUfEIpbsJPPesBZ7vFhMXmVbJTMGSvw2ZDjRSh1WM/AT9rgeXyrcT/aArYZoFhucF6la2Ulbf2kgkcZqfQtRNzpttksR0tttqQzIQk/4RSmsZAHc/CnnywPugSSnGSaV225P2iS3NhrT4rZJQFJ3DJGO3mcGoamnEoBbuFYhnMR12UvnaYizzcjLurUJCFpfZQtfOFDd92cE/Ik1Dp0OBGcDcJzxdoGXtmCT5gZ8u/41dcTpA/ePZyvXtDagvU4JauKLVaoEQNJbWS4lDjrpIJKArKQlOFZHfFUY8vHBVVSjgcwl0huVYq7tDW2sCLrTKIQUDPO7P5VvaO74vKm95anX0pAyB50rZWtKtpRwPPNaIKz7WS+AFG4x20qSkl5PxFW0Dkck+VfW/2LumqdA9IW77Lg+73DVLvvy21hQdbY7MpOQATt5yBzu+Qr5XdLtLPa46naX0hHSla7xdY0XH+Spwb+x7BAUT9DX2Q6rdQtM9Hen0i73uSmNbbPDS2hokqLgQkBLbZ77jgAD1qCR93WOyrVLrADtXHX90n6zRpCbF0it8pCnkui8zkoKhhGFoZBwMcnxDj5JNcRKml9hSskqO3y796ddf6puHU/Xl51ze8rlXeWp8JUSott9kN5/wAlKQPurGw2GPMeUsuKajIIS4oZG4+g/WsisnZIcx6K7SQFrcvU7rd1CsSIECJPZ2+HJdKELCSCtIHGQR3FQRSCMV2B1F6Lr11pKUvS7RVPggymmU5JJHcAeaSMj1HBqhejnQnW/WnVv9GNOQCyzGwbjcZCCGYSN2Mq9VZ4CBySD2AJEnC+K09bQXDtWnXtF1br6OQT2aN9lFdF6Zh6lub8Oa44221HLgLfBJ3Ac58ufyq7tGqa0Lp9/TlsZbcjy/E8dbpKlulWMk44zwn/AKoqzOp/sv6S6BaTtNztUudcrpOlCDKmynQEuJLalkJaSMIG5Ixyo/M5qsPuxVPEa98k55RIavWeFuFaCbDWProWufc3Ovb8VCXektgcecdEqWkKVnCVDAzyByCa8HSawDj36b/1k/6tTeiqjcQqW7PK6Q8JYKR/p2+f1UKHSmw9jJmkdvtJ5/Kr16DdadUdANKzNI6Whxp0CdPXclpnOvApdU2hBA8NaBtw0DjHeq/oqVmLVsZu2Q+SjdwdgTxZ1M0j5/VdAf7srWjkCRAk6L01NTIbeacXKEiQcOlRUB4jpAHxnAA8hWuP7ZPUWFDaiR7Bp9CmEJQl9DDiVnAAyfjwe3bFUHRUox7Eh/FKjPA/Dzt6Vvn9Vc939qvqJe4TUK8W60SG0OIcbUWlhTSkHKSk7s+o/wA0kduKpbqqP78F0h33VAaYuEZksKehRkMl1GQUhYAwSOcHvz3PFZUUyTGq+VuV8hITmcFYBGbspWg/P6qExulFijOiS1MnlTZyOU4P14q29N65n6ctP7FVChT4hQEKalo8RC0j+yrPChz2IOPLGajVeHPcd6y6r/vreke1bb9BXI+GsJiuGQAeP1Vx9P8A2mNRdN9OM6X0tpHT0e2tOOvoYQy4hILqipQASsADJPl8qQ9QfaAu/U+1P2XVej7BIiSEFCkhLoUj0Uk7spIIBChgg1Kei/sj3LrL0+RrqH1IsFkcmXV2ywbfc0KQZkpDYcCEOA8qUCrCQkn4TW3Q/skov2irnrLXPWPTGgmLTqKVph9F4whHvsf7aA4XEpJyF4Hf4Ce1WuRO9rWkXG4/53WaX8PU5dGGgFpykWdudhbs+CrLT/VjUVjtUa1pbYmJiAIadlZUvHkCRwceVPFq6+amtNwVPZtFoW4pBSQ4hZSec9s1NLH7H2pr5M6YtR9YwUROpsabIjyfdllMJTDJe2rG74ytIOCCPsmnywexdYL3oR/X7ntJ6GhW2AG27mp4p2W2QshIjyF+LhtzcQnarBJOMVnf4fgzF/KAO6H1HDzGtD7WOmzj1Itt2ggfBc29TrgOqeoU6gu0SPBfSyGQiIjCMZzk7skmoQ/04s7w2OTZSk9sBSRx+FXR006TT+pOjtfayi3piG1oKzN3l6O8ypapKV+JhtJBASQWjyc96su5+xpqm06qf09I1fB8JvRDmuG5Yir2PIQQlcYDdkLBUklXbChxWlTx1EMQZDo0JlRQ8NxymOeNuYb3B7AfwIXI7fTCzxnEri3G4srSdwKXAMH8Km9lul/srAipv78ppIACZLTL5I+alIKvzq9F+yNfEdIx1Hd13YU3pzS/9MhpUg+/fscJCjIznySeU7e5xuzxThrz2K9UaO6cyNfW/Xthvr1usUfUc+ysoUzOjW9wFXj7CVbkgIXz8IPhqxkjFWRLXNGa527lV9D4Ue8R5G3Jy/aGv667Lm7UMOPqV3xZzKULHZaEpT/AYpla0PbELBbVJyDnlQ/Sum+sHss27o7ooanvHWvS0q9OwI85nTqU+DOeZdUkBSG1OFRABJJCedppv6sey1q7pVaOn06TeY9yf6h+E1GiNMKbVFkuBnYytRJCiS9jOABtJodLWXIJ2+HVSwYbwxMGCOJvtkgXza5Rc79gVQwr9qK2wE2603+REYSNuEtMqI+hUgn86iV50k9qJ4vX3Vt+nAHJbfmFSR9EngfdXXGqPYe1Hp+XaI1v6kWK9re1BG01eREjuA2eY+hKk7wVfvE/GgEjacrHHfGq6exe411ItXTDTHWnSOor1KdlJuzUQgOWZqOgKWt9sLUvnO0JITk+fc04y153J7OirMpOEnWc2Nutzs7Yb37P7rkiHoDT0JG2Ih1OfPIKj955qQ6Yg2zTUiS+bU1cS814aUySrCM5GRsI5549MZ71Z/XXojL6KyLI+jVVs1RYtSW83K1Xa3oWhuS0MZG0k7Tgg/aOQR9BPbp7GWqoV11NY4WqIlxmab0e1rANNRFgy0L3kRkAq4X+7IBOQSRxVJ8c812vufmr/onDkMbJiwBr72Nj0Nj8LXVBtXNUZ92TCjtxkOg7UhRUG8nOBnJxSUuOLJU46tZWMElRPB+vapz1P6US+mlg0TqKVe49wa1rY/22w220UmM3kDYSSdx57jFWn1B9ifVOjdAzdcweoWn745arTHvVxtDSVNTY0N0EhzaVHKQEr5OAdisZxiqow5rrnLqLKV0GARBmZoAeSG76kG3y10XLU7S1jmyfeUQ0svHkrQcqP45x91N83QdsmFormzG3GXA62tCwFJI9DV+dDug7nWRrUV1n66s+kbDpdEQT7tc05bS7JcU2w2E7k8rUgp79ykDJUBUT6o9Or50l1/eenWoiyqfZXUNrdZJLbyFtpcbcQSOykLSfkcjuKsMEsTA9uye3CsBmqX0jY2mRupGvd9R4hRw3/qO3Eat8XqnqyNHZb8FLcaeWkhPywOM9+Mc81Go2i7a7qlGr9QzZ2oZipKJMkXR0ve9qBHDqs7lA4APPan+intrJmizXWCtP4YwiQWfCD8SfqlHV2eesFyhT74wi2+4pWhtiCnw28HGMpOQMAYGOwqDf3sLKBtE2WR81J/1amNFSDEaobPKiHCOCjQU7fP6pvtGndL27TVz03P0xa7kmeQtu4yGcTobgHCmnkkEJ9UHKTntUeT0xs6ORJl7k8cKH6enFTGikGIVI+2U53CmDPABp26fH6qRXHW064dBrf7PiYUdiw2+SZSJLZJkqcL63iVKPw4K1k4xwOPKqqd6XWVzJVKmjPfCk8flUzopBX1I+2U6ThbB5Td0A8/qoW30rsDfxJmzCf8opH8q2f3sbGQcypZ+hSf5VMKKX1hU/fKjPCWCn/wAdvn9Vq6URGOknUKzdSLIyibPsbjjsZmancyVraW1uUE4OUhwqBzwoA+VSz2j+tGpetWnN+pY8WGi2qMtLUIuBtxwJKRuSpRB+0eeD91RivDGiSx7vPiiTHX/hGSSA4Bzg48uKYa6Ye09xIGqq1/CeDNpnvZTtDgCQddDb4qsNOaVuVygN3aU05Ht5B8AdjI55x57Qc89j5edOEtSo5RAiM5dcwhDSRyok8AAVYd+lvublFQbRsDbaEox4aQMBKQOMjt+VINLabRGlPXeeCqW4ChCSnJbQe+fnxz9QPrly4kJbzPFgNgvIYaQss3t3XVPTp5MO4PvpH7tPGSr7P1/EHv8A99ydL9G2Syagv94tENiGq9pjvzGY7aUoclNlaPFwB9pQIz64z3Jrnnp/eS7eFobdKFOJBUCc7xtPOfI+WT6nNdL6D1A1apKnlKS23Ia8NxTiSrw1DHIH4c/L8OG4drDh+NxtlflY7Q9ndf52W1I0Fl7ahVr7cVukQ9Baffk/Cs3tKQgpwcGO8c/lXG9dte3ZLYn9MNKTW3UqWL4EqxyD/VXsGuJPrXqmJta2oIbtYL07hV/Mw1h7yvaKKKz10aKKKKEIooooQiiiihCKKK8481BI8yaAgr6B+xlpTS+rugmkYuorjKjv27qU/dbWyxx71Miwi8hpRwdqdqFqPrsx51FblctBay9kvWupuq1wudoXc+p14uVvbgN+KRdFsOLZjr+BX7rlQKsD7IORmqi6U+05G6YdPdJ6RY09MkTdOa4GqXpCXEJbejFgsOR055C1IWoZ7c1J7L7TnQtzR+odC666P32+2e66xn6tgstTm2Pdlvk7GyUKSSUBTieCRgithlRGYmsJtpbX4D/hebz4PXtr31DY3FvMDhlIuAHG9r6a6HVdaez4i23rp70UscpLTdwsdgGoIqiMlbfhPxXkD0wZDR/H0rkyxhP+47668cf0ztvGT/y1j8K16F9sS2aG1D0yuEPSdyMDRWm52n58ZL7YMxL5QpCm+cDaptOd3zxVdW7rbbInRHqB0pVY5ipWs77Gu7MsLSG4yGZCHShY7kkIxkcZIpstTG8aHYEad4Cdh+B1tM55cw2c9jtxpaRxPgLH5qX+y+c9GvaQz/8AwqOf/ulV3Ffk2y96dvsxBaRctLdN5EN4Y+JcabEadbV9y4rox9K+cHSjq3bunOhuqOkZVnkzHtf2Ju0Rn2VpSiKtJeO9YPJB8UcDnircV7aFuTqrVF1a0jdBbdSaFj6TVGMhve3LZS4lMj02bXVcfaopqmNkYBOv/P5JccwKtrqySaFhsDcba6MHb8fBLPaIu/Ue1PaDHTkTC9J6Iwot5EaKl4i1LCveCvclWxHCcrGCOMEVeXXI2jSvQ7VnUK0OyZ2pneldh03Lg52sxbfMddbTK7fEoFbxxnjwh61zg/7W2npHSBOnXOn8o69GiV9PhfhKHuxtZSElfh9/FwAfs/aJOccVu1H7XWm9T2/UVnk6Nuot+oOncLRimy+0VNy4xfKJX+aPGyB3ymlE0QDru3A+Wiidg+IPfC3kWEbtTcXcMwOuu1tuqm/tp6V6c6q1B06sUa83f+n17hWW1e4hr+qC3Pb0eLu2Y8QOKHG7tn4fMWD7c41M504i6latEqFI0X1AjN2RxTJG5n3RotutDHxJ8bKRj+0kiqh1J7XPQvVV80prK7dFL65qbTJtyGLgbigpKIqwraEBQTk/FgkeYNR+4+2jqC9xNYN31m6XMT9VWrUulm5chK2bT7lOTJDChnO1SW0I+HzyaOdB7evvf2TY8KxMejERH9zckOI+04AgW6W8rq0ruw11M6g9KfaR0Q/OiwdRapgWzWdlC1oRBvbO1O9bRwPiCAncRnho91mon1M6iaJ6Me2c9rrpqL1qBxEyWnWMF2OrKFOKKJDbHwJ3JSghSScjcOTgmkl/9s7QKJcJ/QnSq42Zq6awj6w1QHpiHVTJLZClIYHZIUtIUVHHIPw/ESB72vOkNr6ro6naU6MXSJIvSZ7OqkSbilS7gzJSn/B/EUoUlac4wAe2R5NkljdoHC9wf+P7qSmw+uYbS07i3K5obdux2Dvhs077XVae1l05/oBquHI0/fnrrofUtuN40s4p5a0MRXMkx0gk7QgkYwOUqRnnNdzQNV23Q/XHVWrbyUi3WvpjYpExSuyI4kueIr7kFR+6uC/aE6yad6rsaV0zoTSMnTmltGWk2u2RZcgPPqCsZUpQ4GAlI7q7HJ5wLA117WuntWua5djaNujCNWaCjaPaC32iWHmy4S8rHdB3jgc8GkhniikeQdyD4AqziOE11fR00b2HMA4O20BLbXt1sLm3enf+6FaWj6ImdNtIxCkxrTpqXFY29g0l4bAPonAroPrLGsLvTXXytMPu/wBNz0stxntys+7fsZPil3wtv/CEB3O7OMIx3OeJ/aD66jrpC0QHLVKjT9M2D9kzX3nErEp07cup28gHaTz61avUj21tM6i6d3fTujemEm36lv8AptnS8++TpaFbYSEEKShCc5zvXx8P2gTnaBStnjD5HE2Fv7KGbBsRNJSxhhc9hObUW94HW+4Nr2UL6Trfb9kjrw4wMvC46P8AD2DPx/tMbfryRVYdVrr1IvOuZ1w6t++/0pcQwJfvsVEZ7aGkhrLaEpA/dhGOBkYPOauDRftEdEtJ3fWNhT0fuq+nesI9pU5ahcf6yxNgrLrbgWpXKVOEKxuGNo+YqI9YetOjOrx1bqa76Efjawvd3YkW6e3KKmINtZabaTGUjI3rKW8le3kqJ47CvKY3RBubUfUn+63KFtVFiEsjqc5HkEONri7WC2/a0k/AbqoKKFZyc4zRVJdSiiiihCKKKKEIooooQiiiihCKzZcW08h1s4Ug7gfTFYU86M2f0qthcTuSl8KPywCc/d3qGpfy4Xv7AVWrRmppB/6n8Fi9pqZChIvN73pdd+JmMrILaeAFKH+Mc9vIfPtstjAZQH1kDgqBPn8/lx/GpN1Pf23IMnlKBzjgEjy7dqrvU18FrsC3i4obgO4xjHpXKUzpa9jTb3ui8QfaIm2wU/0Fe1G5x1hZChgJI548vz4+/wCXHSOmr54yENrcSl1raUnJ2qGPp+XzPbAxxhoi8uNSWCHc/ERx5/MevHGK6W0pdjIZbSFL3O7RkDuAc/dx9e1YXEFCY5MynppM7dVv9qeQ6vQtgbQ6oMm6JWlhSspR+4dwR93458vPmTv2ron2j5nveh7E4vG79pD/AP0uf7fecfPnXGOPSuw4ankqMOY6QkkEi57F6lw0LYe34le0UUVvLfRRRRQhFFFFCEUUUUIRXTfs/wDswdOOo/Tu16y6h6u1Da5OqtQq0xYmbY0ypCZIZW7vfK0qO0+EsYG3t88jmSutLBpzVOrvYv6f6a0W661fbj1McbgLbkFhSXjGknIcBGzgHnNW6RrS4lwvpf8ABYHEE80UMbYZOWXOALuwWJ8NBdMvRT2RYHUa19Wn9Q365R5nT9+RboBgKaS3LlsoeKt4WhR2nY0cJIOFEUp6Iey70n6l9ItNat1Z1Av9h1DrC+ytP2ltlhp6GqU2hxaErT4e/lDS8krHIHIzXRfsd9M9caZ6aW5qeGlOztdXuTqMyJO5a0IiOwMJUc+L++bSrk9smq+0prjSHQX2YdP6i1do6RqC6aa6kXuLYo7cjwWmbo2ZaEuOn/ECUujgKOVDjzF1tPGxrXPHTXxFvJchNjVdNNLTU0pLs7Q3LbscDvpqQCVFtGexJ06vOj7LD1X1Avdm13f7pd7HBjttNvW5ybBW+FjHhhYSUMKVkrGcfQVDtRdBehnTrojZNcdSNY6xg6u1DGufuMKAyy9CXMiOKb2K/claUEhGSVdieaue3debN059mrp/1k1XpZ7UOrpl9v0yzqae8CNGuElcnxXXOSdm11YCQFYBxx3qB9ZNZ6NX7GXTVOsdHKvWptRQry5arol8sptr5mbnV7AcLCtwGDnGPnTTFBlIaNQ2+vy81NDVYs6oa2V7sjpcumXpmvbT3RYX+Gi1dRPY86YWLQ16uOjteahd1dp/SEfWcu2XBlpcZ2CtKivwlttpIUC24ACVf2cg5zVS+yr0StvX/qsnQt9ulwt9satkmfJfg7EvJCChCQC4lSeVOp7g8A119qhbcXVXUCZIGxhj2eG/EWTlKAfHxn7gfwqnP7n7pnUdxV1OvWlktJujVhYt8Bb6/DQl51wr5V5D90D91JJBHz2AN0N7/LVFFi9YMJqZHy3c3LlJ6ZtOzpumrpJ7MvRfV/WPWPQ7XWsdXW/UlpvtxiWhEBDHhyLcwNyHnnFsqSHVIBJAwO2BzVYaY6b9OOpXtA23p1081fdEaMukpsMXm7obalIjoi+LIKkbUpCt6HUI+Ef2Cc8560tdiNj/ALpfJUWgn9q2d24ZHYqVbtqiPX4mzXA+iNLah1te7XpXS1keu90uCtseC0sJW/sbLi0gkgfYQo/QGoJmMYGty9SPkLfVa2Gzz1cj5DOQDCx2trAuzXd8so3Vr+0N0d0J04tWjtZdMb/erlp7VzdxQ2m8BkSWXob4ZcOWgEqSpRJHHl88U/ap6Q+zhoTpVpe/6v1jrlvWOsNMKvVthxWozkEySFBCFnwt6W/EAyN2cE80u9qR21ah6O9GdW6b065pW0IYvVlGnfGD6IEqPL2PqS5gFZW4hZJVg/COAc1b/RvVGudd9LX+k3UzptbIOlG+mEuXZ5LiEuP3FLO3wpIWeW9hWCAMbVEK4NS8thmc0CxsLaaKo+vqo8Phmc8nK9wd7QDiASAL63tpe2/auZ+j/SPTOv8AQ+qdSXu53KPLtnjMW1EYoDfiot0ycVvBaVFaSIZRhJSf3hOTgConrPR1q0npbR0hUyW5fdQ21d6nMqUjwWIjjhTE2ADdvWlC3FZJG1TeBUv9nLWOpRdh0ntUC3OxtayEMvypAc8SClUZ5iRIbKVJTkRZEnhQUkcHgipr1705ofW2iJvW/Trl0Q+/IhCAwpSUw02hx6bDiMob27kKQ3bkKJzj96RjioBG18OZo1C13VdRTYoYah5yPIy/EiwHdc3OvULRpjor7PVv9nzS/WTq3rjWlrnank3KJHjWlll1gvR3320jBZUtIKGwSSrGc9hipBqz2QtB6d6T3q4xtaXx7X2nNHMa1uEVxpv9mriubyppshO/ekNLAJVyccYOBne9S6Osf9z60DD1VoZN+mXWbqGJaZPvimTbJXvcrD4SAfE4/snAq7epnFs6rE556BxMJ/0ZX61bjhjcLW1yjz3XM1eJV0UuZsjh+9eNbWIa4AAC17akFU11E9jnpzZtBXO4aI17fXdXWLSUTWc21XJtlUd2A94gV4TjaEFKgWXcBRPITng5EH9mv2f9A9UNM3zW3UrUd6ttott2t1iis2dLRfcly3ENoWtTiVAISXW+AM4JOTgA9Ue0HcI9t6Faum6UtQRqtrp1pmLcp5JUV2WTJebW0gZwkoxIUVY7LHoMcjeyDoiJqHqu3rnUO1jSvT1o6lvc5wEtsiOCthB7/GXEbgnuQ2rHIxTZoY2VDWNbv9f1dWcOxGsqcInnlmILSLHTNsCQO5xNm/FWDp32QtAWvUevR1O1rfW9P6X1NbtLW9doaZ95kSJq2ktOO70qSEIEhonHc7/QJK/SPsWaDi3jVkDqdre/JYtmro2kbSqzNsBbzshttxp17xUqGAl5G5KcYwrk8Cnnp9reR1I6RdQ9eS2VNKvnWXTsxtB+0htUyD4aDg9wnaDj0NLXNJwmPba6qda9UN7NK9MVtXma/gZdl/s9gR2EZ7qJJV/opH9oU/lxWaQ3r5a/gqr8QxHmTRSTkFrBoAPeGQAN73Fx+iqro77J0XqD7Qesej99vs8WrRolGVcISUIdd2uBLON6VpSVZyRg/ZUAeK55u8NuBdZsFpa1JiSXY6SrupKVFIJwMZ4r6HexXbr5qO2O9Xw7CN617rKdP1CBKShTUNqPJSyyhPdYD7yiB/ikE9q4J6j2KfpfqBqTTt1DYlwLtKZe8NYWjcHFdlDg96p1ETY4mub1J/JdFg2IzVWIzU8r75Gt07xcOPzPko7RRRVNdWiiiihCKKKKEIooooQinzQyEuautSFgFJkDcDnkYPHHNMdPGjlrRqi2qbGV+OAn6kECqtb/AKd/wP4KtWf6eT4H8E59UJK1Xf4vtJPOBt4yB28s8+lUr1OvWYXuaVDhPbPcnmrg6rSEMvuOrJC8E/UnPP4iubNW3Bcxe5Ss7iOKq8L0vOEbj0XgmIS5A6ysDp1fo94UlgANSmwEqR2yM9xz3+VdJ6IuhR4aVZ4RhKjkYPc/wPl/HniO2TUw5bL7D7jK0YIUnOQqupOjWuI2pg1b56m27ihIQEklIkcfaB81eo/8KbxXhLo285o9n8EmHVYeMp3VndeZCJGhrO0FJJRcxnaeCPBc/wBvxqh+/NdODRdn15bWbVfHpSY7TxkNlpwIWpQQofFkK/xiMc4z9Nzgn2Wun6/DKZt5KVAZPjo4447I9Rj7/pnmsHx6iw2mFNKTmBOw7V6fg+OUlDSthmvcX6LlSiugNe9BdIaVaunukm5bobiy2p11JBQFEJzhHpg+WeapfRllbvUSdKuruDHmOxm0M4CilATgnPru7/Kuwo62KvJEPTt0Viq42wqkF5C7w/NM9FSyXpW0RwhCX5G5Z2lSl8Djv24/8aQSrHDaUgB5fOATngH5nFaBhcOxUR+0XBT1d/T+aYqKynpaYTlpSuQQAvg5454+taGng62hwDaFlQ75wM4zTmU75NkH9o2Cjq7+n81torcpsJSSfL1FM96uLlvjqdaCST654p5o5G728Urf2i4K82Bd/T+acquro57V+u+i2lZOk7Pp/T95he+m6W1V2jqcVbZhQUF1vapOeD2OCOecE1yu/r26srDaWo2AB3ST50kkdTLpGbUv3ePvT9lOzAJp0UEzXXYo6zjLAK6PlVAc5vYW/mupJ3tL68nxdAMSIUBT3T+8O3uO+NwXPluPh9xUjCtvxL3ZCAnhZxjik3Uv2gtRdTNHK0NPsNnt0E6qmauKovilz3uT4pcR8SiPDy+4QMZ7c8c0HpnUt2u0bxprDKd5yQjPb7yalLYWsAnJHlUzqarsQToVSHF3DEcjZAxwc03Hs9Sb9vaSp5qPrBftS9KtL9IZVrgtWrSkuRMjSWgvx3Vu7twXk7cfGewHlU3tXtWX+B0hhdGp3TrRt1t9tgSrfEnz4jjkthMgqKnEKKtqV5V3Ax8I9KpB0pZRuVjgbsHzprcvkWHAckzIsh1aTyhpOAE54yTVeRs8Wu5OmisDijhysaI3NdYOzDS3tHc79bldG689s3qXrrQDnT9Nh0zZoU63sWm4TYMRz3yXDaThLCnVrPwcqyAD9pQGMnNb2Hqve9OdLNW9J7bb4fuOsn4r02crf7w2mO4lxKG8EICSU85BOFKHzEJfUEsR3WEKUtSUqWDk+Q9O/OaTCVI7qjqyPLar9KSKSaqHMa7uQ3iThuijMDGENJzWy9RqDv00V9w/a11zD6qWDq8LDY3rvp2wiwobUl3w5LYbWjxXPiCt+FnsQOBxVUaD1hfem+rLLrXS74ZuthlokxVrG5KlAEFKgMZSpJKVDI4J5GagGoLzqK2NKlxLelbATuVuQrKfrjyqDK6u6jKtyWIRB5H7o/j3q22jqpfaB1336pIuMOHYg5rGu1GU+zuBew37z4rtW/8Atbai1Hq+0ajm9N9Gi3WSFOixLEqGpcFD0xYckSSgqyXVLG7PYfMkk6bR7XXUe0dIUdKI1ssa/BtD1hYvqmV/tBm3vEFxlKt23nAG7HAA8wFDjZjqrqBw7no8PB9G1frW93qjf0jeI8IkeqFfrUwoq3U3Hiq3+JuFg1sfLNhbp1F+/vPxV6aI1rP0JLulytUKK9MuNplWlp54K3Q0yEhDjrW0jDnhlaATkYcVx2w+3LrJerh0nh9Jl2S2tQojrZVckFfvTzLLshxllQKtgCVy3zkJydwB4Fcyq6takSf97Qf/AJZ/WnjSuuNV6lubNsjQYq1uK58Ns5SPMnngYqIYdVj2WnzV2Xjbh+V/NlDiQQdW31F7del1fN96sXy/9I9MdGZdsgotek50udFlI3+O6uS44tYcydpALqgMAcAd6nl59rzqLfeky+lEyz2EmTa2rFMviWFm4yLa3nawte7BGCUk45BPGSTVaQtIrW0kSkPpdPBUcbQKlOmum+mpzMt67TZSfd9pHhLAwkhWScj5VFXxVOGU5nmPs6A28AoIuK+Ga94iawkhxcLt6k6nfqpHd/a81zfBe2J2m7IqLfdHxtFyGR420RWFPKQ8n4/8L+/XyeOBxSDol7Tmoeimkb1o2FofTOoLfqCSmTNTeWFuhe1ISElKVBJSMZwfMmvLP0v6e3+KxKsd/eltyNyUpEhKVZSopUACnPBBry8dE7Q3lqJdpUR7namQjelXpyMGscYyMwzEg94Vw4tw+YXQhhyEgkAdm3XonXRntd6r0PqbUt6tXTzSK7ZqiRFnPWFUVQgRZcYJ8F9hAVlCgUpUfUgHIIBC7SHtqa/03b9T2+9aM0nqhOrLy5ebl+14rjqVuqShIQEBYTsSG07QQSMd6q65dJ9XwElxiKianOP6qvJI+isH/wAar7Vrl001MTHXDW1uT9mQhSVZ9Of41rUEk1dJyad+up1Kz6vHuF4rmWJ3tWvob6ba3vpp4K0dMdarnpDrWet2ntJ2GLcUvPvtWxphaITPisqaUhCUkKSkJWSAD39agU+UqdPkznkoS7KdW+tKRwkqUSQPxqHS9T3GLG3tJjlQ7/CeDWmFqu6PsNuutM5cUVJAScbRgfrWicArnCxtb4qeP9oHDsTuYwOvYNvl6DYbqYUVGk6lnBKvEbZScnHwk8VnH1BLc3qKGSAk5PIwccU08O1vd4qwP2j4I42Bd/T+akVFReyaluFwvxtTjDXhpwSoZ7cE88+R44q0GNM2h5ptSnpXiEZPknzxz6/KsmSnfE8sda471Mf2gYOOrv6fzUXoqZMaStL61I8SQkpGeFJPGfUD5Uob0RZ1KHiSX0YIykkblceQx5/WmiFx6hN/6hYN/wC39P5qC0VO5mjNORk8SZSzghX71KdpAJ/lSrQvTqz6jh3GZcJTwSxNEZksrG0/u0qPOOeVH8qqVc7KJmeXy1Vim45wqqdkjzX+H5quqddKqCNRQFFWAHeT9xqU2zQtlnPS0LfkBDMgRwQ4BhWMnPHoU9vnS266Ksen2zcIMmUXo2VJ3LGO3c8D+PHrWLPjlJIHQC+YjsVmq4koXwPaCbkHoqm6u30OyHHFOAJBycnyxXP0yUuY+pwjCeQkfKpZ1J1QL3eHokZWYrCjhSScuK9fpnIFQ1RwrgHmu2wCg9Dpm5xqV4dX1HOkLRsE1mZIPBdUR86X2/VWoLU6h+3XeTGdaIUhTa8FJHpTTRW69jZBZwuqIcWm4Vjse0R1oiueJG6h3ZtQx8QWM8dvLvS4e1J1+CAj++peyAAMFaSMfhVVUVTOF0J1MLP6R9FJz5fvHxKsy5+0n1xvC3nLl1KvElcj/ClxaTv4xzx8qjsLqhr23B0QtVTmvGcU6sJUPiWoAE9u5AH4VFaKnbSwM91gHwATXSPeLOJKl73VrqI//hdWz1+m5Q/StB6na7UMK1PNI+o/SovRT+VH90KOwUic6g6xex4uoJaseqh+lYp19q9CQhGoJQSnIAyOxqP0UojY3YBGUKQnqDrM99RSyPmRWl7WuqJKNki9yFj0Jpkop2UdiA0DZL3L7dXVFbk5wk+daVXCWs7lSFk0mopAxo2CW5TxG1fqSIgNxrxIbSnsAR+lKk9QtZjgailgfUfpUdopbBIWg7hSFzX+sHRheoJR+8Vpc1nqZ1tTLl7lKQrhQKsgimSikLGncJRpspH/AHwtZBCUDUczakBIG4cAfdXh6gax8tRzf+tUdopGxRsFmtA+SUuJ3KkB19q85B1BMwRgjcOfypmXMkLUVKeUSec1oop40SLembISMB5f416Z8k/8Muk9FCFv98fP/DL/ABpzsWsdSaadcesN4kQnHQErW0RlSRzg/KmWilDiNkHXdTU9Zepp4/ppccf5w/SvUdaOp6GXo41rcQ3IG1xO8fEOeDx86hNFJL++bkk1HYdUjQGG7RZTOP1h6kw2ERYmsLg0yjshKgB3z6eppePaA6yBssnqJd1IIxhTgVgenIqvaKY6Jj/eAPxCe1zm+6bKwke0B1kbR4aOol2CfQLTj+FNV96rdQdTBj9varnzTGyGi6oHYD3xxUSopscEULs8bQD2gaoc9zxZxundzVd+cSUKuj21RyRXidU35KUoF0fCU8DntTTRVnnSfeKi5bexO41XqAf+dX/xoGrNQgEC7SAFdxmmiijnSfeKUMaNgnaPqm/Q5PvkS6PNvcfGnAPAx/CnVrqp1BZADeq5wwc/aH6VFKKgMbCbkC6cpenq11GTnbq6eCeOFD9KEdXOo7f2NX3Ad/7Y/SohRScpnYEKYK6u9RlncvV1wJxt+2OR+FboXWnqhbmVR4Otbky2t0vqSlYwXD3V278CoTRTH00MnvsB+ICc17me6bKbMdZ+psbxPA1ncW/FcLq9qh8S8AZPHolP4Ctc3rB1JuUdyHO1hcHmXk7HEKWMKHmOBUNoqP0Ckvm5Tb//ACPopOfLa2Y+JW9c2QtW4vuHPqax95eznxl/jWqirahRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhFFFFCEUUUUIRRRRQhf//Z" width="258px" alt="costs of goods manufactured formula" /></p>
<p>
<p>Since the inventory forms part of the COGS formula, the method of accounting inventory adopted by a business entity impacts its COGS. The benefit of using FIFO method is that the ending inventory is represented at the most recent cost. Thus, FIFO method provides a close approximation <a href="https://adprun.net/how-to-start-a-bookkeeping-business/">https://adprun.net/how-to-start-a-bookkeeping-business/</a> of the replacement cost on the balance sheet as the ending inventory is made up of the most recent purchases. In this case, we will consider that Harbour Manufacturers uses the perpetual inventory system and FIFO method to calculate the cost of ending inventory and COGS.</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="251px" alt="costs of goods manufactured formula" /></p>
<p>
<p>On the other hand, if the material cost is higher than the product&#8217;s sale price, it is best to discontinue the product and invest in other products or service lines. COGS represents the expenses that a company incurs on behalf of the products it sells over a specified period of time. To determine COGS, start with the beginning finished goods inventory, add the cost of the products produced throughout the period, and then deduct the ending finished goods inventory. You need to determine the number of finished goods on hand at the end of the previous month. Financial analysts and business managers use COGM to determine whether a company’s products are profitable enough to continue selling or if they need to change elements of the supply chain to lower those costs. Overhead costs can be harder to track because they may not be as directly related to the production process as materials or labor are.</p>
</p>
<p>
<h2>How Do You Calculate Cost of Goods Sold (COGS)?</h2>
</p>
<p>
<p>Beginning and ending balances must also be used to determine the amount of direct materials used. Cost of Goods Manufactured (COGM) is a term used in managerial accounting that refers to a schedule or statement that shows the total production costs for a company during a specific period of time. Just like the name implies, COGM is the total cost incurred to manufacture products and transfer them into finished goods inventory for <a href="https://accounting-services.net/accounting-for-startups-the-ultimate-startup/">Accounting for Startups The Ultimate Startup Accounting Guide</a> retail sale. The Cost of Goods Sold (COGS) refers to the direct cost of producing goods that are sold to customers during an accounting period. The formula for calculating COGS involves adding opening stock, direct expenses, and purchases and then subtracting closing stock from this amount. Cost of goods sold is the direct cost of producing a good, which includes the cost of the materials and labor used to create the good.</p>
</p>
<p>
<p>It will be feasible to plan for resource usage and volume production over time. Additionally, implementing the necessary changes will boost the business&#8217;s net profits. In general, COGM provides the business with critical information about the cost variables. The beginning work in progress (WIP) inventory balance for 2021 will be assumed to be $20 million, which was the ending WIP inventory balance from 2020. For that month, COGM could be substantial, whereas COGS is zero because no sales were generated. So, Calculate the cost of goods manufactured incurred by the company during the year on the basis of the given information.</p>
</p>
<p>
<h2>Definition of Cost of Goods Manufactured</h2>
</p>
<p>
<p>Beginning inventory is nothing but the unsold inventory at the end of the previous financial year. Whereas, the closing inventory is the unsold inventory at the end of the current financial year. Therefore, we can say that inventories and cost of goods sold form an important part of the basic financial statements of many companies.</p>
</p>
<p>
<div style='text-align:center'><iframe width='563' height='316' src='https://www.youtube.com/embed/o6Sqnp_F67c' frameborder='0' alt='costs of goods manufactured formula' allowfullscreen></iframe></div>
</p>
<p>
<p>That leaves your ending WIP inventory at 150 units, making your ending WIP inventory $450. If you like the formula in this article or formulas in general, you’re going to love our Inventory Formula Cheat Sheet! We put together 7 of the most commonly used formulas for inventory management in this handy document for anyone to download. Martin loves entrepreneurship and has helped dozens of entrepreneurs by validating the business idea, finding scalable customer acquisition channels, and building a data-driven organization. During his time working in investment banking, tech startups, and industry-leading companies he gained extensive knowledge in using different software tools to optimize business processes.</p>
</p>
<p>
<h2>What is a Product Cost?</h2>
</p>
<p>
<p>For example, if you purchase $1000 worth of raw materials but don’t sell them until six months later, you would recognize that $1000 expense in your books as the cost of goods sold. With the use of a permanent inventory system for the manufacturing sector, such as an MRP system, businesses  may keep track of their production costs and automatically generate numerous KPIs, such as the COGM. The formula to calculate cost of goods sold is beginning finished goods inventory balance + cost of goods sold minus ending finished goods inventory balance. In contrast to merchants, manufacturers have special inventory categories including work-in-process (WIP), raw materials, and finished goods.</p>
</p>
<p>
<ul>
<li>This system of inventory helps in determining the level of inventory at any point in time.</li>
<li>Therefore, COGS is calculated by adding the beginning inventory and any further purchases made during the year and then subtracting closing inventory from the sum of opening inventory and additional purchases.</li>
<li>It is recorded as a business expense on the income statement of your company.</li>
<li>You can reduce workers’ wages and salaries and hourly rate or make them more efficient in their work, simultaneously boosting the credit side of the balance sheet.</li>
<li>The formula for calculating COGS involves adding opening stock, direct expenses, and purchases and then subtracting closing stock from this amount.</li>
</ul>
<p>
<p>Any additional productions or purchases made by a manufacturing or retail company are added to the beginning inventory. At the end of the year, the products that were not sold are subtracted from the sum of beginning inventory and additional purchases. The final number derived from the calculation is the cost of goods sold for the year.</p>
</p>
<p>
<h2>Significance of Calculating Cost of Goods Manufactured (COGM)?</h2>
</p>
<p>
<p>Knowing the cost of goods sold helps analysts, investors, and managers estimate a company’s bottom line. While this movement is beneficial for income tax purposes, the business will have less profit for its shareholders. Businesses thus try to keep their COGS low so that net profits will be higher. COGM is an essential financial metric in accounting that provides valuable information about the cost of producing a product. Use this information to evaluate production efficiency, make informed business decisions, measure performance, and control costs. Calculate the Cost of Goods Manufactured (COGM) to total your manufacturing cost.</p>
</p>
<p>
<p>Businesses that offer services like accounting, real estate services, legal services, consulting services, etc instead of goods to their customers cannot showcase COGS on their income statement. By tracking such a figure for a host  of companies, they can know the cost at which each of the companies is manufacturing its goods or services. Thus, if one company is manufacturing goods at a low price as compared to others, it certainly has an advantage as compared to its competitors as more profits would flow into the company. In addition to the above direct costs, there are some overhead costs that Benedictt Company had to incur. COGS helps you to determine the gross profit for your business which is nothing but the difference between Revenues or Sales and COGS.</p>
</p>
<p>
<h2>Cost of Goods Manufactured Calculator – Excel Template</h2>
</p>
<p>
<p>The final step is to subtract the ending WIP inventory balance from the starting WIP inventory once the manufacturing costs have been taken into consideration. How much profit a corporation makes is based on the difference between its costs and revenues. Businesses compute COGM to keep track of their production costs and determine whether they are abnormally high or low in relation to their revenue.</p>
</p>
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" width="257px" alt="costs of goods manufactured formula" /></p>
<p><script></script></p>
]]></content:encoded>
			<wfw:commentRss>http://www.tooba-complex.ir/cost-of-goods-manufactured-managerial-accounting/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>​​​​Forms and Publications</title>
		<link>http://www.tooba-complex.ir/%e2%80%8b%e2%80%8b%e2%80%8b%e2%80%8bforms-and-publications/</link>
		<comments>http://www.tooba-complex.ir/%e2%80%8b%e2%80%8b%e2%80%8b%e2%80%8bforms-and-publications/#comments</comments>
		<pubDate>Tue, 13 Jul 2021 13:35:31 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tooba-complex.ir/?p=7219</guid>
		<description><![CDATA[Content Interact with 311 online Language assistance July new business workshop to be presented online Albuquerque dentist agrees to plea deal on tax fraud charges Department of Taxation and Finance Reemployment (Unemployment) Tax Some taxes are listed as both income taxes and business taxes. Forms, publications, and all applications, such as your MyFTB account, cannot be translated using this Google™ ...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Interact with 311 online</a></li>
<li><a href="#toc-1">Language assistance</a></li>
<li><a href="#toc-2">July new business workshop to be presented online</a></li>
<li><a href="#toc-3">Albuquerque dentist agrees to plea deal on tax fraud charges</a></li>
<li><a href="#toc-4">Department of Taxation and Finance</a></li>
<li><a href="#toc-6">Reemployment (Unemployment) Tax</a></li>
</ul>
</div>
<p>Some taxes are listed as both income taxes and business taxes. Forms, publications, and all applications, such as your MyFTB account, cannot be translated using this Google™ translation application tool. For forms and publications, visit the Forms and Publications search tool.</p>
<ul>
<li>Your residency status largely determines which form (paper or electronic) you will need to file for your personal income tax return.</li>
<li>Forms include supplementary schedules &#038; worksheets going back to 2009.</li>
<li>Employers must file a Form W-2 for each employee from whom Income, social security, or Medicare tax was withheld.</li>
<li>Request for Transcript of Tax Return<br />
Use this form to order a transcript or other return information free of charge, or designate a third party to receive the information.</li>
<li>Your email information will not be collected and will be used solely for the purpose of providing requested forms.</li>
</ul>
<p>Installment Agreement Request<br />
Use this form to request a monthly installment plan if you cannot pay the full amount you owe shown on your tax return (or on a notice we sent you). Use the Search and Filter features to locate a form or publication by its Name, Form Number, Year, Category, or Program. Multiple filters can be added in conjunction with the search to narrow down your results. Any form or publication from the current or prior years can be found in this area. Find forms and publications needed to do business with the Oregon Department of Revenue here. The Electronic Code of Federal Regulations (eCFR) is a continuously updated online version of the CFR.</p>
<h2 id="toc-0">Interact with 311 online</h2>
<p>We comply with the state law that requires agencies to post all application forms for general public use on their Web sites. Find the forms you need &#8211; Choose Current year forms&nbsp;or Past year forms, and select By form number or By tax type. Employers must file a Form W-2 for each employee from whom Income, social security, or Medicare tax was withheld.</p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
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<h3>What is the most recent W9 form?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
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<p>Are W9 forms different every year? The IRS&apos;s most updated revision of the W9 form was in October 2018. This form is the current version that is used for all succeeding tax years.</p>
</div></div>
</div>
<p>Any differences created in the translation are not binding on the FTB and have no legal effect for compliance or enforcement purposes. If you have any questions related to the information contained in the translation, refer to the English <a href="https://turbo-tax.org/forms-instructions/">https://turbo-tax.org/forms-instructions/</a> version. You may be able to apply for an extension if you&#8217;re not ready to file your Massachusetts income tax by the due date. To learn more, go to&nbsp;File an extension for filing Massachusetts Personal Income or Fiduciary tax.</p>
<h2 id="toc-1">Language assistance</h2>
<p>Application for Employer Identification Number (EIN)<br />
Use this form to apply for an employer identification number (EIN).</p>
<div itemScope itemProp="mainEntity" itemType="https://schema.org/Question">
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<h3>What IRS means?</h3>
</div>
<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
<div itemProp="text">
<p>The Internal Revenue Service (IRS) is part of the U.S. Department of the Treasury and is responsible for enforcing and administering federal tax laws, processing tax returns, performing audits, and offering assistance for American taxpayers.</p>
</div></div>
</div>
<p>You can also print out the form and write the information by hand. Fill-out forms are better than  hand written forms because they offer a cleaner and crisper printout for your records and are easier for us to process. These pages do not include the Google™ translation application. For a complete listing of the FTB’s official Spanish pages, visit La página principal en español (Spanish home page). All taxpayers must file this reconciliation every quarter. If you are a monthly payer, you should pay the first and second months by their due dates.</p>
<h2 id="toc-2">July new business workshop to be presented online</h2>
<p>Only share sensitive information on official, secure websites. You can choose to pay any City tax online using the Philadelphia Tax Center, but some taxes must be paid online. If you need to reach us at this time, please contact us via email using the appropriate email address from the Department directory or schedule a virtual or telephone appointment. Due to severe flooding around the State, there will be delays in paper mail and faxed correspondence.</p>
<ul>
<li>When you position the hand cursor on the form and click, the I-beam cursor will appear.</li>
<li>Multiple filters can be added in conjunction with the search to narrow down your results.</li>
<li>The Internal Revenue Service mails tax return forms to taxpayers who have previously filed returns.</li>
<li>Upon saving the file to your hard drive, you may view the file by opening it with the Adobe Acrobat Reader software.</li>
<li>Find the forms you need &#8211; Choose Current year forms or Past year forms, and select By form number or By tax type.</li>
</ul>
<p>Look for forms using our&nbsp;Forms Search&nbsp;or view a list of&nbsp;Income Tax Forms by Year. You are being directed to a third party site to submit this form electronically. By clicking continue you consent to being directed <a href="https://turbo-tax.org/">https://turbo-tax.org/</a> to this third party site. Please read the Electronic Record and Signature Disclosure you must agree to in order to proceed to understand how the information you provide will be treated by this third party.</p>
<p>The Internal Revenue Service mails tax return forms to taxpayers who have previously filed returns. However, taxpayers can call or write to district directors or directors of service centers for copies of any forms they need. If you are self-employed or do not have Maryland income taxes withheld by an employer, you can make quarterly estimated tax payments as part of a pay-as-you-go plan, using Form PV. Please refer to Payment Voucher Worksheet (PVW) for estimated tax and extension payments instructions. You can use these forms and instructions to file City tax returns.</p>
<ul>
<li>If you owe additional Maryland tax and are seeking an automatic six-month filing extension, you must file Form PV along with your payment by April 15, 2020.</li>
<li>Employers who withhold income taxes, social security tax, or Medicare tax from employee&#8217;s paychecks or who must pay the employer&#8217;s portion of social security or Medicare tax.</li>
<li>When you are finished filling out the form, use your mouse to select an area of the form outside of a form field before printing your form.</li>
<li>In order to view .PDF files you need a .PDF reader supported by your devices operating system.</li>
<li>If you have any suggestions or comments on how to improve these forms, contact the Forms Manager at</li>
</ul>
<p>If you need information about the most common differences between the federal and Massachusetts state tax treatment of personal income, please visit our overview page. Many of the forms are fillable, Adobe Reader Version 11+ includes a feature that allows a fillable form to be saved. If you need to update your address, close a tax account, or request payment coupons, you can use the change form.</p>
<h2 id="toc-4">Department of Taxation and Finance</h2>
<p>Employers who withhold income taxes, social security tax, or Medicare tax from employee&#8217;s paychecks or who must pay the employer&#8217;s portion of social security or Medicare tax. US Individual Income Tax Return<br />
Annual income tax return filed by citizens or residents of the United States. Select software vendors offer free electronic filing services to qualified Georgia taxpayers. View all of the current year&#8217;s forms and publications by popularity or&nbsp;program area.</p>
<ul>
<li>Please verify that you satisfy all of the eligibility requirements above before completing the required forms.</li>
<li>If you have already agreed to this disclosure, you can view the statement under the “Other Actions” tab.</li>
<li>These forms and instructions lead the taxpayer step-by-step through data needed to accurately report information required by law.</li>
<li>Use Shift + Tab to accept the field change and go to the previous field.</li>
<li>To ensure you are able to view and fill out forms, please save forms to your computer and use the latest version of Adobe Acrobat Reader.</li>
<li>You may be able to apply for an extension if you&#8217;re not ready to file your Massachusetts income tax by the due date.</li>
</ul>
<p>Use Shift + Tab to accept the field change and go to the previous field. When you are finished filling out the form, use your mouse to select an area of the form outside of a form field before printing your form. If a form field is active (contains the blinking bar) the contents will not print. Income and Fiduciary Vouchers –&nbsp;these estimated tax payment vouchers provide a means for paying any taxes due on income which is not subject to withholding.</p>
<h2 id="toc-5">Tax Credits – New Worlds Reading Initiative Contributions</h2>
<p>If you need a different year from the current filing year, select the applicable YEAR from the drop down. The web Browser you are currently using is unsupported, and some features of this site may not work as intended. Please update to a modern browser such as Chrome, Firefox or Edge to experience all features Michigan.gov has to offer.</p>
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" width="259px" alt="Forms &#038; Instructions" /></p>
<p>This is to ensure that taxpayers are  able to meet the statutory requirement that taxes due are paid periodically as income is received during the year. Generally, you must make estimated tax payments if you expect to owe more than $400 in taxes on income not subject to withholding. Local, state, and federal government websites often end in .gov. State of Georgia government websites and email systems use “georgia.gov” or “ga.gov” at the end of the address. Before sharing sensitive or personal information, make sure you’re on an official state website.</p>
<p><script></script></p>
]]></content:encoded>
			<wfw:commentRss>http://www.tooba-complex.ir/%e2%80%8b%e2%80%8b%e2%80%8b%e2%80%8bforms-and-publications/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>What Is a Contra Account? The Motley Fool</title>
		<link>http://www.tooba-complex.ir/what-is-a-contra-account-the-motley-fool/</link>
		<comments>http://www.tooba-complex.ir/what-is-a-contra-account-the-motley-fool/#comments</comments>
		<pubDate>Mon, 05 Jul 2021 07:46:42 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tooba-complex.ir/?p=8395</guid>
		<description><![CDATA[The main contra equity account is treasury stock, which is the balance of all stock repurchased by the company. When a company repurchases shares, it increases the fractional ownership of all remaining shareholders. Startup Bookkeeping Services Tax Preparation, Bookkeeping, and CFO Servicess provide business owners with the true value of certain asset accounts. For example, let’s say your accounts receivable ...]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px" alt="contra asset account" /></p>
<p>
<p>The main contra equity account is treasury stock, which is the balance of all stock repurchased by the company. When a company repurchases shares, it increases the fractional ownership of all remaining shareholders. <a href="https://accounting-services.net/startup-bookkeeping-services-tax-preparation/">Startup Bookkeeping Services Tax Preparation, Bookkeeping, and CFO Services</a>s provide business owners with the true value of certain asset accounts. For example, let’s say your accounts receivable balance is currently $11,500, but you’re not entirely sure that you’ll be able to collect the entire balance due. Another type of contra account is known as “contra revenue,” which is used to adjust gross revenue to calculate net revenue, i.e. the “final” revenue figure listed on the income statement.</p>
</p>
<p>
<p>When a contra asset account is not stated separately in the balance sheet, it may be worthwhile to disclose the amount in the accompanying footnotes, where readers can readily see it. A contra asset is a negative asset account that offsets the asset account with which it is paired. The purpose of a contra asset account is to store a reserve that reduces the balance in the paired account.</p>
</p>
<p>
<h2>Financial Management: Overview and Role and Responsibilities</h2>
</p>
<p>
<p>These accounts might also appear on the balance sheets of the company. ADAs are used to create allowances for clients that bought the company’s goods or services but somehow failed to pay the owed <a href="https://accounting-services.net/a-2023-guide-to-tax-returns-for-seed-stage/">https://accounting-services.net/a-2023-guide-to-tax-returns-for-seed-stage/</a> amount. We can see how the $10,000 allowance for doubtful accounts offsets the $100,000 A/R account from our illustrative example above (i.e. the account decreases the carrying value of A/R).</p>
</p>
<p>
<ul>
<li>To offset this, the allowance for doubtful accounts balance is adjusted via a credit, while the bad debt account is debited to balance out the AR account.</li>
<li>Accumulated depreciation is a contra asset account used to record the amount of depreciation to date on a fixed asset.</li>
<li>That is because some of the bonds are issued at a discount, so this reduces the balance of their bonds payable.</li>
<li>It represents all the depreciation related to an asset or the company’s overall assets.</li>
<li>The bond is listed on the balance sheet at the full amount of $1,000, but the cash received is just $950, so a contra liability for the discount is listed to make the entry balance.</li>
</ul>
<p>
<p>In response, the firm should decrease its accounts receivable and revenue balances. That is done by crediting accounts receivable by $100 and debiting the contra revenue account sales returns and allowances for $100. Hence, the company will have gross revenue or net sales equal to $9,900. Contra liability accounts are special accounts in the liabilities section of the balance sheet. They aim to reduce the balance of some related liability accounts. This would let users of the financial statements calculate the book value of the liability.</p>
</p>
<p>
<h2>Contra Account Definition in Accounting</h2>
</p>
<p>
<p>By reporting contra asset accounts on the balance sheet, users of financial statements can learn more about the assets of a company. Contra asset accounts allow users to see how much of an asset was written off, its remaining useful life, and the value of the asset. Contra asset accounts are a type of contra account that net off against asset accounts. These include accumulated depreciation, accumulated amortization, allowance for receivables, obsolete inventory, and discount on notes receivables. To illustrate, let&#8217;s use the contra asset account Allowance for Doubtful Accounts.</p>
</p>
<p>
<div style='text-align:center'><iframe width='562' height='319' src='https://www.youtube.com/embed/ND2uuEikrQ0' frameborder='0' alt='contra asset account' allowfullscreen></iframe></div>
</p>
<p>
<p>By stating this information separately in a contra asset account, a user of financial information can see the extent to which a paired asset should be reduced. If you offer credit terms to your customers, you probably know that not all of them will pay. Creating this contra asset account builds in a safeguard against overstating your accounts receivable balance. Writing off your obsolete inventory in this manner allows you to expense the cost of the obsolete inventory while also decreasing your current inventory balance using the contra asset account. The accumulated depreciation account is perhaps the most common contra asset account used by business owners. Setting up contra asset accounts is easy with accounting software.</p>
</p>
<p>
<h2>Contra asset definition</h2>
</p>
<p>
<p>It usually nets off against related accounts and provides an opposite effect to the balance. Therefore, contra accounts are the reverse accounts that decrease a specific account’s balance. If you&#8217;re valuing a low-growth company based on its equipment assets, you want to use the net value to be conservative. On the other hand, if you&#8217;re looking at a high-flying growth stock that reports new revenue growth records each quarter  but has a massive allowance for doubtful accounts, there may be problems ahead.</p>
</p>
<p>
<ul>
<li>In an accounting system, ledger accounts are designed to contain only similar transactions and/or balances.</li>
<li>A contra account is an account that companies use to reduce the value of a related account.</li>
<li>Suppose a clothing business has sold $50,000 of inventory on credit.</li>
<li>In bookkeeping, a contra asset account is an asset account in which the natural balance of the account will either be a zero or a credit (negative) balance.</li>
<li>For example, if the balance of accumulated depreciation increases from $20,000 to $50,000, this means that the depreciation expense amounts to $30,000, which will be listed in the income statement.</li>
</ul>
<p>
<p>Contra asset accounts have a credit balance as compared to a debit balance that most other types of accounts have. Before we start talking about the finer details, it’s important to know what is a contra asset account. In an accounting system, ledger accounts are designed to contain only similar transactions and/or balances. A separate account is needed whenever the nature of transactions changes. It is because clubbing together dissimilar transactions impedes any analysis.</p>
</p>
<p>
<h2>Why are contra asset accounts important for businesses?</h2>
</p>
<p>
<p>The  money left over after a company supports operations can be a snapshot of its financial health. Contra accounts are confusing at first, but, with a little study, understanding them becomes second nature. Let&#8217;s go over how they work and what the main types are, and then finish with an example.</p>
</p>
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" width="253px" alt="contra asset account" /></p>
<p>
<p>The definition can be expanded to include contra accounts in general. Contra accounts act like regular accounts on the balance sheet but have a unique purpose. Allowance for receivables is an account that companies maintain to record possible bad debts.</p>
</p>
<p>
<h2>How to Record a Contra Account</h2>
</p>
<p>
<p>There are four key types of contra accounts—contra asset, contra liability, contra equity, and contra revenue. Contra assets decrease the balance of a fixed or capital asset, carrying a credit balance. Contra liabilities reduce liability accounts and carry a debit balance.</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="253px" alt="contra asset account" /></p>
<p>
<p>By doing so, they can bring their asset accounts to a more accurate position. Instead, the existence of contra-asset accounts for companies will differ based on a company’s requirements. For example, if an account has a debit balance, a contra account will have a credit balance.</p>
</p>
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		<title>How To Endorse a Check: Here&#8217;s What To Write on the Back</title>
		<link>http://www.tooba-complex.ir/how-to-endorse-a-check-here-s-what-to-write-on-the/</link>
		<comments>http://www.tooba-complex.ir/how-to-endorse-a-check-here-s-what-to-write-on-the/#comments</comments>
		<pubDate>Thu, 17 Jun 2021 08:18:54 +0000</pubDate>
		<dc:creator><![CDATA[مدیر سایت]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">https://www.tooba-complex.ir/?p=8821</guid>
		<description><![CDATA[The kid cashes the check for a million dollars and goes wild with the money! Meanwhile, the crooks are trying to find him so they can get their money back. There are several things to monitor, to ensure your transaction goes as smoothly as possible, and you’re always protected. Blank endorsement of a financial instrument, such as a cheque, is ...]]></description>
				<content:encoded><![CDATA[<p>The kid cashes the check for a million dollars and goes wild with the money! Meanwhile, the crooks are trying to find him so they can get their money back. There are several things to monitor, to ensure your transaction goes as smoothly as possible, and you’re always protected.</p>
<p>Blank endorsement of a financial instrument, such as a cheque, is only a signature, not indicating the payee. A deposit endorsement is a statement “for deposit only,” making the endorsee the collection agent. The intent is to have the endorser deposit the instrument with that party’s bank.</p>
<ul>
<li>Your details won’t show up on images of the processed check online, so there’s no risk of giving away your account number or signature.</li>
<li>Such instruments should be carefully guarded, however, to ensure that they do not end up in the wrong hands, as anyone can cash them.</li>
<li>Once endorsed, the bank will only deposit it into the account of the listed payee.</li>
<li>Some institutions may not accept third-party endorsements at all, while others may accept them with caveats.</li>
<li>Also, confirm that the person has filled out the signature line.</li>
</ul>
<p>To avoid such a risk, businesses and individuals should use restrictive endorsements on the checks they receive. Sometimes, you might want to transfer the check to another individual, in which case you’ll need to make a special or full endorsement. To do so, write “Pay to the order of <div class="full column alignleft"></div>” before your signature.</p>
<h2>Other Endorsements</h2>
<p>If you’re doing a blank endorsement, sign the check just before you deposit the check. A blank endorsement is a simple signature, and does not specify the endorsee. It is the standard endorsement on the back of a check that is then cashed. When a blank endorsement is applied to order paper, it becomes bearer paper. For example, Seth Jones receives a check made out to him and writes his signature on the back of the check.</p>
<ul>
<li>A blank endorsement is made when the back of a check is signed without any added restrictions.</li>
<li>This prevents anyone else from cashing or depositing the check into an incorrect account or institution.</li>
<li>If you plan to mail the check to your bank, deposit it at an ATM, or carry it around for a while, use a different approach.</li>
</ul>
<p>The parent would endorse the check as “FBO [child’s name]” to confirm that the funds, though deposited under the parent’s name, are strictly for the child’s needs. To be endorsed correctly, the name signed on the back of the check needs to match&nbsp;the payee&#8217;s name&nbsp;on the front of the check. If your name was misspelled or written incorrectly, sign it with the incorrect version, and then&nbsp;sign again using your correct name. The best way to do this is to follow the instructions provided by your bank’s app, as they may vary from one another.</p>
<p>While this might be the fastest and most convenient way to endorse a check, it can be a risky method too. It’s recommended that you only endorse a check this way if you’re close to your bank and plan on depositing it shortly. Typically, the person receiving the check will need to endorse it. Of course, the person writing the check will need to sign it too, but their signature will go on the front of the check.</p>
<p>Writing a FBO check helps to ensure that the funds will be used for a specific purpose, but in this case, the assisted living facility is considered as the custodian of the funds. When you endorse a check, be sure your name matches or is similar to how the remitter wrote your name on the front of the check. Financial institutions can reject or decline to process checks that fail to meet this requirement.</p>
<p>A mobile check deposit without an endorsement is likely to be rejected, even if initially accepted from your phone. A third-party endorsement involves signing over a check made out to you to someone else. You first write “Pay to the order of,” followed by the name of the person you wish to have the funds. Many banks will no longer accept such an endorsement so make sure in advance that your bank will do so. It may require that you be present for identification purposes when your third party cashes or deposits the check.</p>
<h2>Reasons Divorce Lawyers Say Get Rid of Your Joint Account</h2>
<p>Even then, the bank may charge a fee and even a penalty for the early withdrawal. In addition to blank endorsement, there are two other major types of check endorsement. @SZapper &#8211; I&#8217;ve never seen that movie, but I have dealt with a blank endorsement in real life.</p>
<h2>Secure Endorsement</h2>
<p>Generally, endorsing a check is quite simple, and it always requires you to sign in a designated area. There are a few different methods of endorsement worth understanding, though, that carry different levels of flexibility and security. If a check is made out to a business, the endorsement should reflect the business name. Typically, a representative of the business writes the business name, their title and then signs, confirming the deposit into the business account. For instance, if a minor receives a lawsuit settlement, the check might be addressed to the parent but intended for the child’s use.</p>
<p>The process becomes a little more complicated if two or more people’s names appear there. To endorse a check to deposit in the ATM, you can usually simply sign your name on the line on the back. However, defer to any check endorsing instructions that appear on the screen.</p>
<h2>What does it mean to endorse a check?</h2>
<p>Customer deposits, including checks using any variety of endorsement methods, provide banks with the ready cash to make loans. Commercial banks make money by providing loans and earning interest income from those loans. Some types of negotiable instruments may be commonly presented in the form of a blank endorsement for purposes of facilitating the transfer of ownership smoothly. There are also other settings in which the ability to endorse something without indicating a specific payee can be useful. Such instruments should be carefully guarded, however, to ensure that they do not end up in the wrong hands, as anyone can cash them. With a blank endorsement, the instrument could be said to be a bearer paper.</p>
<h2>Always Double-check Your Check</h2>
<p>Keep in mind that certain types of checks may require an endorsement even if your bank doesn’t. There might be a dollar amount limit to this service or a  hold on the funds for longer than normal, but some banks will do it. You go to the endorsement section on the back, write “Pay to the Order of,” the person’s name next to it and sign the check. In 2018, new  banking regulations mandated the endorsement of electronically-deposited checks using Remote Deposit Capture (RDC) technology. The term blank is a bit of a misnomer, as it seems to indicate that the check contains no endorsement.</p>
<p>An example might be when your insurance company (remitter) issues a check to you (payee) and you then need to endorse it to an auto body shop (3rd party) for work done on your car. Here are some pointers to note before you endorse the check for payment. The first step is to write the business’s name on the back of the check.</p>
<p>You can think of it like signing for parcels and packages that you receive, except in this case, it’s money you’re collecting. For businesses, the only person who can endorse a check is the company’s owner, unless another employee has been authorized to manage the business finances. If this is the case, every payee will have to sign the back of the check to <a href="https://kelleysbookkeeping.com/change-in-accounting-estimate-examples/">change in accounting estimate examples</a> endorse it correctly. If you don’t endorse a check, the bank won’t be able to process it. When someone pays you with a check, it’s like handing you cash; but there are few more steps involved. You can take that check to the issuing bank (the bank listed on the front of the check) and cash it or you can take it to your bank and deposit it into your account.</p>
<p>To ensure that the accepting financial institution doesn’t reject or dishonor your check, make sure you endorse it appropriately before you date and sign it. Many banks now allow you to deposit checks without leaving home. With a mobile banking app, you can deposit a check simply by photographing it, provided you endorse it properly.</p>
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