<?xml version="1.0" encoding="UTF-8"?><rss version="2.0"
	xmlns:content="http://purl.org/rss/1.0/modules/content/"
	xmlns:wfw="http://wellformedweb.org/CommentAPI/"
	xmlns:dc="http://purl.org/dc/elements/1.1/"
	xmlns:atom="http://www.w3.org/2005/Atom"
	xmlns:sy="http://purl.org/rss/1.0/modules/syndication/"
	xmlns:slash="http://purl.org/rss/1.0/modules/slash/"
	>

<channel>
	<title>Bookkeeping &#8211; Bitrix24</title>
	<atom:link href="https://b24.jushka.com/category/bookkeeping-2/feed/" rel="self" type="application/rss+xml" />
	<link>https://b24.jushka.com</link>
	<description>Tu Empresa 10X con  Bitrix24</description>
	<lastBuildDate>Fri, 22 Dec 2023 13:06:58 +0000</lastBuildDate>
	<language>es</language>
	<sy:updatePeriod>
	hourly	</sy:updatePeriod>
	<sy:updateFrequency>
	1	</sy:updateFrequency>
	<generator>https://wordpress.org/?v=6.8.2</generator>

<image>
	<url>https://b24.jushka.com/wp-content/uploads/2023/03/Group-7267.png</url>
	<title>Bookkeeping &#8211; Bitrix24</title>
	<link>https://b24.jushka.com</link>
	<width>32</width>
	<height>32</height>
</image> 
	<item>
		<title>Debt Issue: Definition, Process, and Costs</title>
		<link>https://b24.jushka.com/debt-issue-definition-process-and-costs/</link>
					<comments>https://b24.jushka.com/debt-issue-definition-process-and-costs/#respond</comments>
		
		<dc:creator><![CDATA[Karin Vizcarra]]></dc:creator>
		<pubDate>Wed, 19 Jul 2023 09:08:30 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://b24.jushka.com/?p=16712</guid>

					<description><![CDATA[Debt issuance is an approach used by both the government and public companies to raise funds by selling bonds to]]></description>
										<content:encoded><![CDATA[<p>Debt issuance is an approach used by both the  government and public companies to raise funds by selling bonds to external investors. In return, the investors earn periodic interest on the amount invested. This issue snapshot addresses the rules applicable to costs of issuance for private activity bonds.</p>
<ul>
<li>An investor may buy bonds that are selling on the secondary market at a discount, not to obtain a high rate of interest, but rather to exercise control over the issuer.</li>
<li>Companies can also raise money by issuing common and preferred stock, which represent the ownership, or equity, of the company.</li>
<li>Contrarily, when the cash proceeds are lower than the bonds payable amount, it will be recorded as a discount.</li>
<li>If others wish to contribute data to our particular data set, instructions can be found on the Haas Institute’s website.</li>
</ul>
<p>This report begins with a review of other data collected as measures of issuance costs. Our interest in the topic is not unique; however the data we have made available for the report represents a novel approach to collecting issuance cost data. Secondly, we discuss overall patterns and differences among the diversity of issuers included in the study. We then discuss prominent examples of outliers, where issuance fees were particularly high.</p>
<h2>What is your current financial priority?</h2>
<p>This Best Practice provides an overview of the types of costs and fees that an issuer can expect to pay in a typical bond transaction. Finance officers need to be aware of and understand the costs and fees that are charged in a bond transaction in order to ensure that the charges are reasonable and for legitimate services provided to the issuer. If a bond issuance is paid off early, then any remaining bond issuance costs that are still capitalized at that time should be charged to expense when the remaining bonds are retired. Businesses can raise money from investors in several ways, including the issuance of bonds.</p>
<p>For instance, in a low-interest-rate environment, newly issued bonds with higher coupon rates are more attractive, increasing demand and hence their price. Bond pricing involves determining the present value of the bond&#8217;s future cash flows (coupon payments and the principal repayment) discounted at an appropriate interest rate (often referred to as the discount rate). Before the bonds can be sold, the issuer must obtain approval from the relevant regulatory bodies. In the U.S., for example, corporate bond issuances must be registered with the Securities and Exchange Commission (SEC).</p>
<ul>
<li>The bond terms often define the amount that must be paid to call the bond.</li>
<li>In 2015, the FASB has modified the accounting treatment over the debt issuance cost.</li>
<li>In many cases, the bond counsel and disclosure counsel are the same entity and charge a single fee.</li>
<li>Issuing more shares also means that ownership is now spread across a larger number of investors.</li>
<li>Fees are paid to a nationally recognized statistical rating organization such as Moody’s or Standard &#038; Poor’s.</li>
<li>But the issue cost is not qualified as the fixed assets, we can record it under the other assets and amortize based on the bond terms.</li>
</ul>
<p>With some debts, no part of the face value is scheduled for repayment until the conclusion of the contract period. The debtor pays the entire amount (sometimes referred to as a balloon payment) when the contract reaches the end of its term. Based on the information provided, Marriott will be required to pay the $350 million face value of its Series I notes during 2017. Finance officers also should be aware that certain costs are embedded within the bids received from underwriters in a competitive sale.</p>
<h2>Debt Issuance Cost (IFRS: Effective Interest Method)</h2>
<p>EPS is also one of the metrics that investors look at when evaluating a firm’s health. A declining EPS number is generally viewed as an unfavorable development. Any note, stock, treasury stock, bond, debenture, evidence of indebtedness, certificate of interest or evidence of any participation in any profit-sharing agreement.</p>
<h2>Change in Debt Issuance Cost (GAAP: Contra-Liability)</h2>
<p>For example, banks often make  companies agree not to issue more debt or make corporate acquisitions until their loans are repaid in full. Companies are in business to generate corporate profits, so minimizing the interest is an important consideration. That is one of the reasons why healthy companies that don’t seem to need the money often issue bonds. The ability to borrow large sums at low interest rates gives corporations the ability to invest in growth and other projects. Unlike equity financing, where issuing shares dilutes ownership, bonds allow the issuer to maintain full ownership control.</p>
<p>Issuing bonds increases a company&#8217;s debt but does not dilute ownership. In contrast, equity financing does not create a debt obligation, but it dilutes ownership by selling shares of the company to investors. On the other hand, equity financing does not <a href="https://bookkeeping-reviews.com/">https://bookkeeping-reviews.com/</a> involve any debt or obligation to make regular payments, but it dilutes ownership and may decrease control over the company. While this can provide needed funds for growth, it can also strain the company&#8217;s finances if the debt level becomes too high.</p>
<p>As we have explained above, the debt issue cost will be allocated based on the bonds/debt lifetime. When the company issue bonds to the market, it records only the net amount of $ 9.4 million <a href="https://kelleysbookkeeping.com/">https://kelleysbookkeeping.com/</a> ($ 10 million – $ 0.6 million). First, ABC needs to calculate the effective interest rate which must be higher than 5% as the company paid additional issuance cost $ 5,000,000.</p>
<h2>Related AccountingTools Courses</h2>
<p>If the cash proceeds are higher than the bonds payable amount, the resulting difference will be recorded as a premium on bonds. Contrarily, when the cash proceeds are lower than the bonds payable amount, it will be recorded as a discount. Bondholders invest in bonds primarily to receive fixed income in the form of coupons. They also trade bonds in the secondary market as most of the bonds are issued at below par value creating an opportunity for profit for the investors. Credit quality stems from a combination of the issuing company’s fiscal health and the length of the loan.</p>
<h2>Supercharge your skills with Premium Templates</h2>
<p>This series of transactions effectively shifts all of the initial expenditure into the expense account over the period when the bonds are outstanding. Suppose you publicly issue 30-year bonds <a href="https://quick-bookkeeping.net/">https://quick-bookkeeping.net/</a> with a $700,000 face value; you must repay this amount when the bonds mature. If the bonds are paying an interest rate higher than the prevailing rate, you’ll raise more than the face value.</p>
<p>An individual may opt to get a surety bond instead of car insurance when&nbsp;they cannot secure traditional insurance for one reason or another, for example, if they need insurance with a DUI. The most significant difference revolves around the fact that auto insurance policies cover things like damages to motor vehicles and medical bills, up to the policy limits. Below is a table showing which states you can post an auto insurance bond or deposit by state. In essence, if the person who initially purchases a bond cannot fulfill their financial obligations to a person, organization, or company, the surety agency promises to pay up to the bond’s amount on their behalf. The involved parties include the principal or the person requesting the bond, the obligee, the person or entity requiring the bond, and the surety, which is simply the company guaranteeing certain things.</p>
]]></content:encoded>
					
					<wfw:commentRss>https://b24.jushka.com/debt-issue-definition-process-and-costs/feed/</wfw:commentRss>
			<slash:comments>0</slash:comments>
		
		
			</item>
		<item>
		<title>What Is Accounts Aging and How Does It Help Your Small Business?</title>
		<link>https://b24.jushka.com/what-is-accounts-aging-and-how-does-it-help-your/</link>
					<comments>https://b24.jushka.com/what-is-accounts-aging-and-how-does-it-help-your/#respond</comments>
		
		<dc:creator><![CDATA[Karin Vizcarra]]></dc:creator>
		<pubDate>Mon, 17 Jul 2023 15:39:40 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://b24.jushka.com/?p=16758</guid>

					<description><![CDATA[Some parts of the AP aging schedule include columns that organize your vendors and age of the invoice, vendor names,]]></description>
										<content:encoded><![CDATA[<p>Some parts of the AP aging schedule include columns that organize your vendors and age of the invoice, vendor names, and debt amounts. Each vendor or supplier has their own row that includes the total you owe and how much the debt is past due, if applicable. $80,000 of this amount is in the 0-30 days time bucket, $15,000 is in the days time bucket, and the remaining $5,000 is in the days bucket. From historical experience, the company accountant applies an estimated 3% bad debt percentage to the 0-30 days bucket, a 9% bad debt rate to the days bucket, and a 25% rate to the days bucket.</p>
<ul>
<li>While in a perfect world all accounts receivable will be collected in the standard amount of time, this is not always the case.</li>
<li>If a customer is paying their balance late on a regular basis, your business can evaluate whether to sever ties with that customer altogether, or to reevaluate their payment terms.</li>
<li>Well, before we can answer that question, you need to fully understand what accounts payable is.</li>
<li>Instead of showing what you owe others, an accounts receivable aging report shows the balances of how much others owe your business.</li>
</ul>
<p>Using 30-day intervals is common, so an accounts receivable aging report would have one column with all invoices you issued in the last 30 days, all invoices issued days ago and so on. Company A typically has 1% bad debts on items in the 30-day period, 5% bad debts in the 31 to 60-day period, and 15% bad debts in the 61+ <a href="https://quick-bookkeeping.net/">https://quick-bookkeeping.net/</a> day period. The most recent aging report has $500,000 in the 30-day period, $200,000 in the 31 to 60-day period, and $50,000 in the 61+ day period. Essentially, it’s all about the amount of time that has elapsed after the due date. Find out a little more information about aging reports with our comprehensive guide.</p>
<h2>How To Use The Accounts Receivable Aging Report</h2>
<p>You need to know when you can wait for payment before it leads to a loss. An aging report helps you identify such scenarios and keeps you continually aware of your company&#8217;s cash flow. Also, generating the report before the month ends will show fewer receivables whereas, in reality, there are more pending receivables. Management should match their credit terms to the periods of the aging reports to get an accurate presentation of the accounts receivable. An aging report provides information about specific receivables based on the age of the invoices.</p>
<ul>
<li>By streamlining the creation of aging reports and enhancing accuracy in financial management, accounts payable software enables businesses to optimize their AP aging practices.</li>
<li>We encourage you to create additional automated reports to help you track important financial KPIs, such as your DSO, Aging Balance, Cash Flow, or Billing Cohorts.</li>
<li>In the long-term, they can calculate the impact of past due accounts receivables on the firm’s cash flows.</li>
<li>Each vendor or supplier has their own row that includes the total you owe and how much the debt is past due, if applicable.</li>
<li>Unlike turnover ratios, which give you averages, aging tracks specific line items and can help you to identify outliers.</li>
</ul>
<p>A company may experience financial distress if it has a significant number of past-due accounts. It may need to borrow money to stay afloat because of the unpaid accounts. That will affect the company’s bottom line even further because it will be responsible for paying interest on the money it borrows.</p>
<p>Automatically identify intercompany exceptions and underlying transactions causing out-of-balances with rules-based solutions to resolve discrepancies quickly. Transform your invoice-to-cash cycle and speed up your cash application process by instantly matching and accurately applying customer payments to customer invoices in your ERP. Standardize, accelerate, and centrally manage accounting processes – from month-end close tasks to PBC checklists – with hierarchical task lists, role-based workflows, and real-time dashboards. When you purchase goods or services on credit, you may wind up owing a vendor for several transactions. On your report, you can typically see the total you owe each supplier under a “Total Balance” column.</p>
<p>This is a less useful report, since some payment arrangements with suppliers could allow for longer payment terms. Aging can also be referred to as receivable aging accounts, or an aging schedule. AR is the balance owing to a company for goods or services supplied or used but not yet paid by the customers. Identified as a current asset on the balance sheet, it shows us some amount of money consumers owe for credit-driven transactions. The percentage of bad debts is calculated based on the percentages that George allocates to the balances.</p>
<h2>How Do You Calculate Accounts Receivable Aging?</h2>
<p>Therefore, by keeping an aging schedule of accounts receivables, a form can estimate the percentage of doubtful accounts and take the proper measures. Generally, the longer the account balance is overdue, the more likely it will be uncollectable and will lead to a doubtful debt. Therefore, many firms create an aging schedule of accounts receivables to follow the pattern of collecting their account receivables and track the percentage of doubtful debts. AP aging analysis empowers businesses to negotiate better payment terms with suppliers, enabling them to strengthen cash flow and enhance financial stability.</p>
<h2>What Can an Accounts Payable Aging Report Do for Your Business?</h2>
<p>The debit balance in Accounts Receivable minus the credit balance in Allowance for Doubtful Accounts will result in the estimated amount of the receivables that will be converted to cash. The accounts receivable aging method is used to estimate the amount of uncollectable debts which includes the approximate amount of the receivables that may not be collected. The aging of accounts is most commonly applied to accounts receivable and used in a report format, so that someone perusing the report can easily see which accounts receivable are overdue for payment. More than 4,300 companies of all sizes, across all industries, trust BlackLine to help them modernize their financial close, accounts receivable, and intercompany accounting processes. Effectively managing AP aging is vital for businesses looking to improve cash flow and maintain financial stability. By implementing the strategies discussed and leveraging the right technology, businesses can optimize AP aging and enhance their overall financial management.</p>
<p>If you have older accounts payable because you can&#8217;t pay all of your bills, it&#8217;s time to take immediate action to correct the underlying cash flow problem. When you get this report from your controller services, you can identify which specific items need attention and identify broader trends. Below are some of the lessons you can learn from each type of aging report. They can be cleaned up by finding which invoices they are applied against and reducing the amount of overdue receivables on the aging report.</p>
<h2>What Is the Aging of Accounts Receivable Method?</h2>
<p>Companies rely on this accounting method to assess their credit and collection functions&#8217; effectiveness and quantify future bad debts. To prepare an aging report, sort the accounts receivable according to the dates of the unpaid invoices. The second column lists the invoice amounts that are days past due date and so on. The first step in the aging process is to list each item in an account, such as all of your outstanding invoices in accounts receivable.</p>
<p>The supplier or vendor invoices you, and you pay them back at a later date. As a  business  owner, you’ve probably made purchases for your company on credit before. And if you make a lot of purchases on credit, tracking how much you owe each vendor can be overwhelming. If the customer does not pay you back on time, you will end up with amounting interests that could negate any amount of profits you might get whether the customer ultimately pays you.</p>
<p>We have an accounts receivable aging report sample below but here are some of the most important items shown. The aging schedule is a table that shows the relationship between the unpaid invoices and bills of a business with their respective due dates. It’s called aging schedule <a href="https://kelleysbookkeeping.com/">https://kelleysbookkeeping.com/</a> because the accounts receivables are broken down into age categories. It indicates the total accounts receivable balance that have been outstanding for specified periods of time. The aging report is sorted by the name of the customer, and the number or date of each invoice.</p>
<p>She has performed editing and fact-checking work for several leading finance <a href="https://business-accounting.net/">https://business-accounting.net/</a> publications, including The Motley Fool and Passport to Wall Street.</p>
]]></content:encoded>
					
					<wfw:commentRss>https://b24.jushka.com/what-is-accounts-aging-and-how-does-it-help-your/feed/</wfw:commentRss>
			<slash:comments>0</slash:comments>
		
		
			</item>
		<item>
		<title>Asset Turnover Explained: Definition and Formulas</title>
		<link>https://b24.jushka.com/asset-turnover-explained-definition-and-formulas/</link>
					<comments>https://b24.jushka.com/asset-turnover-explained-definition-and-formulas/#respond</comments>
		
		<dc:creator><![CDATA[Karin Vizcarra]]></dc:creator>
		<pubDate>Mon, 20 Mar 2023 07:26:13 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://b24.jushka.com/?p=16832</guid>

					<description><![CDATA[This may be the case for growth stocks, which invest heavily in certain areas with the expectation that revenue will]]></description>
										<content:encoded><![CDATA[<p>This may be the case for growth stocks, which invest heavily in certain areas with the expectation that revenue will increase to take advantage of its capital investments. Sally’s Tech Company is a tech start up company that manufactures a new tablet computer. Sally is currently looking for new investors and has a meeting with an angel investor. The investor wants to know how well Sally uses her assets to produce sales, so he asks for her financial statements. The ratio is meant to isolate how efficiently the company uses its fixed asset base to generate sales (i.e., capital expenditures). Hence, we use the average total assets across the measured net sales period in order to align the timing between both metrics.</p>
<ul>
<li>When comparing the asset turnover ratio between companies, ensure the net sales calculations are being pulled from the same period.</li>
<li>The asset turnover ratio formula is equal to net sales divided by the total or average assets of a company.</li>
<li>To improve a low ATR, a company can take measures like stocking popular items, restocking inventory when needed, and extending operating hours to attract more customers and boost sales.</li>
<li>It&#8217;s also worth noting that the asset turnover ratio can provide bad information without additional context.</li>
<li>This stands to distinguish between return on assets (ROA) and asset turnover ratio.</li>
<li>A higher ratio indicates a company is turning assets into cash flows that help grow the company’s revenue and bottom line.</li>
</ul>
<p>Second, the ratio is only useful in the more capital-intensive industries, usually involving the production of goods. A services industry typically has a far smaller asset base, which makes the ratio less relevant. Third, a company may have chosen to outsource its production facilities, in which case it has a much lower asset base than its competitors. This can result in a much higher turnover level, even if the company is no more profitable than its competitors. And finally, the denominator includes accumulated depreciation, which varies based on a company&#8217;s policy regarding the use of accelerated depreciation. This has nothing to do with actual performance, but can skew  the results of the measurement.</p>
<h2>Which of these is most important for your financial advisor to have?</h2>
<p>The ratio measures the ability of an organization to efficiently produce sales, and is typically used by third parties to evaluate the operations of a business. Ideally, a company with a high total asset turnover ratio can operate with fewer assets than a less efficient competitor, and so requires less debt and equity to operate. Sometimes, investors and analysts are more interested in measuring how quickly a company turns its fixed assets or current assets into sales. In these cases, the analyst can use specific ratios, such as the fixed-asset turnover ratio or the working capital ratio to calculate the efficiency of these asset classes. The working capital ratio measures how well a company uses its financing from working capital to generate sales or revenue.</p>
<ul>
<li>Remember to compare this figure with the industry average to see how efficient the organization really is in using its total assets.</li>
<li>But, when it comes to evaluating how well company is utilizing its assets, these are only general guidelines.</li>
<li>Generally, companies with a high asset turnover ratio are more efficient at generating revenue through their assets, while those with a low ratio are not.</li>
<li>She has worked in multiple cities covering breaking news, politics, education, and more.</li>
<li>XYZ has generated almost the same amount of income with over half the resources as ABC.</li>
<li>Industries with low profit margins tend to generate a higher ratio and capital-intensive industries tend to report a lower ratio.</li>
</ul>
<p>A company that generates more revenue from its assets is operating more efficiently than its competitors and making good use of its capital. A low asset turnover ratio suggests the company holds excess production capacity or has poor inventory management. Average total assets is the average of assets on the company&#8217;s balance sheet at the beginning of the period and the end of the period. Companies <a href="https://kelleysbookkeeping.com/">https://kelleysbookkeeping.com/</a> typically report their balance sheets showing the balances for line items from the previous year as well. You simply add the total assets reported at the end of the most recent period and the total assets at the end of the previous year. The total asset turnover ratio calculates net sales as a percentage of assets to show how many sales are generated from each dollar of company assets.</p>
<h2>Let’s take a look at an example of the asset turnover ratio</h2>
<p>As an example of how the asset turnover ratio is applied, consider the net sales and total assets of two fictional retail companies. For instance, a ratio of 1 means that the net sales of a company equals the average total assets for the <a href="https://quick-bookkeeping.net/">https://quick-bookkeeping.net/</a> year. In other words, the company is generating 1 dollar of sales for every dollar invested in assets. Average total assets are usually calculated by adding the beginning and ending total asset balances together and dividing by two.</p>
<p>Also, this value shows that the company’s assets are well utilized for sales increment. This factor can further interest and attract investors to the business causing an expansion or enlargement. The asset turnover ratio specifically measures whether a company is using its <a href="https://business-accounting.net/">https://business-accounting.net/</a> assets efficiently and effectively to drive higher revenues and increased profits. The 3-step DuPont analysis model states that if the net profit margin, asset turnover, and financial leverage of a company are multiplied, the output is the company’s return on equity (ROE).</p>
<h2>Total asset turnover ratio</h2>
<p>We’ll also use a step function and use different step values for the other two cases. But with some rearranging of the terms, we arrive at the three standard ratios mentioned earlier. Someone on our team will connect you with a financial professional in our network holding the correct designation and expertise. Our goal is to deliver the most understandable and comprehensive explanations of financial topics using simple writing complemented by helpful graphics and animation videos. Our team of reviewers are established professionals with decades of experience in areas of personal finance and hold many advanced degrees and certifications.</p>
<p>Accounting ratios are an important measurement of business efficiency and profitability. A must for larger businesses, even small businesses will find accounting ratios effective. A higher ATR generally suggests that the company is using its assets efficiently to generate sales, while a lower ratio may indicate inefficiency in asset utilization. As we can see from the example above, asset turnover ratio with a value greater than 1 stands for high efficiency, because the value of the revenue is higher than the value of the assets used. The higher the asset turnover, the better a company uses its assets to generate revenue. If asset turnover is low, on the other hand, this indicates that efficiency is less good.</p>
<h2>How To Calculate Asset Turnover Ratio</h2>
<p>This stands to distinguish between return on assets (ROA) and asset turnover ratio. This is because the return on assets (ROA) considers the net profit or income relative to the assets. In the retail business, when the value of the total asset turnover ratio exceeds 2.5, it is considered good. These values show that there is no definite measure for all sectors and the ratio can differ across sectors. Average total assets is calculated by adding up all your assets and dividing by 2, since you are calculating an average for 2 periods (beginning of year plus ending of year).</p>
<h2>Asset turnover ratio: Example 2</h2>
<p>When comparing the asset turnover ratio between companies, ensure the net sales calculations are being pulled from the same period. It is important to note that  there is no absolute “ideal” operating asset turnover ratio. The ratio should be analyzed relative to that of competitors or the industry average. In addition, comparing the ratio across industries does not provide a strong insight, as the operating asset requirement and revenue-generation capabilities differ significantly among industries. The higher the value of a company’s total asset turnover ratio, the higher the productivity level.</p>
<p>Also, a high turnover ratio does not necessarily translate to profits, which is a more accurate way to measure a company&#8217;s performance. For example, companies that outsource a large portion of their production can have a much higher turnover but fewer profits than their competitors. As a quick example, the company’s A/R balance will grow from $20m in Year 0 to $30m by the end of Year 5. Just-in-time (JIT) inventory management, for instance, is a system whereby a firm receives inputs as close as possible to when they are actually needed. So, if a car assembly plant needs to install airbags, it does not keep a stock of airbags on its shelves, but receives them as those cars come onto the assembly line. Ratio comparisons across markedly different industries do not provide a good insight into how well a company is doing.</p>
]]></content:encoded>
					
					<wfw:commentRss>https://b24.jushka.com/asset-turnover-explained-definition-and-formulas/feed/</wfw:commentRss>
			<slash:comments>0</slash:comments>
		
		
			</item>
		<item>
		<title>Double declining balance method formula Calculate and apply Finance Careers &#038; Finance Graduate Schemes</title>
		<link>https://b24.jushka.com/double-declining-balance-method-formula-calculate/</link>
					<comments>https://b24.jushka.com/double-declining-balance-method-formula-calculate/#respond</comments>
		
		<dc:creator><![CDATA[Karin Vizcarra]]></dc:creator>
		<pubDate>Wed, 22 Dec 2021 18:46:25 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://b24.jushka.com/?p=16822</guid>

					<description><![CDATA[As you decrease the amounts over time, the figure is subtracted from the book value. In a straight-line method, the]]></description>
										<content:encoded><![CDATA[<p><img decoding="async" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2022/05/bookkeeper-small-business-1.jpg" width="259px" alt="double declining balance method formula"/></p>
<p>As you decrease the amounts over time, the figure is subtracted from the book value. In a straight-line method, the same amount of depreciation is written off every year. For example, if an asset costs $10,000, you can write off $1,000 annually over ten years. In the case of an asset with a 10-year useful life, the depreciation expense in the first full year of the asset&#8217;s life will be 10/55 times the asset&#8217;s depreciable cost. The depreciation for the 2nd year will be 9/55 times the asset&#8217;s depreciable cost. This pattern will continue and the depreciation for the 10th year will be 1/55 times the asset&#8217;s depreciable cost.</p>
<ul>
<li>This is classically true with computer equipment, cell phones, and other high-tech items, which are generally useful earlier on but become less so as newer models are brought to market.</li>
<li>So, if an asset cost $1,000, you might write off $100 every year for 10 years.</li>
<li>Conversely, if the asset maintains its value better than expected, a switch to the straight-line method could be more appropriate in later years.</li>
<li>Download the free Excel double declining balance template to play with the numbers and calculate double declining balance depreciation expense on your own!</li>
<li>In simple terms, Book value is the cost you paid while purchasing the asset.</li>
<li>However, it is crucial to note that tax regulations can vary from one jurisdiction to another.</li>
</ul>
<p>By applying double declining-balance depreciation, we can obtain a higher tax deduction during the first years when we are not using a deduction for the fleet’s maintenance costs. Therefore, the first thing we should do is calculate the base depreciation rate. Remember, this would be the depreciation applied when using the straight-line method. The double-declining-balance (DDB) method, which is <a href="https://www.bookstime.com/articles/double-declining-balance-method">double declining balance method formula</a> also referred to as the 200%-declining-balance method, is one of the accelerated methods of depreciation. DDB is an accelerated method because more depreciation expense is reported in the early years of an asset&#8217;s useful life and less depreciation expense in the later years. Depreciation is a crucial concept in business accounting, representing the gradual loss of value in an asset over time.</p>
<h2>Double-Declining Balance (DDB) Depreciation Method Definition With Formula</h2>
<p>Residual value is the estimated salvage value at the end of the useful life of the asset. And the rate of depreciation is defined according to the estimated pattern of an asset&#8217;s use over its useful life. The biggest thing to be aware of when calculating the double declining balance method is to stop depreciating the asset when you arrive at the salvage value. That is less than the $5,000 salvage value determined at the beginning of the asset’s useful life. Note, there is no depreciation expense in years 4 or 5 under the double declining balance method.</p>
<p>The latter two are considered accelerated depreciation methods because they can be used by a company to claim greater depreciation expense in the early years of the asset’s useful life. At the end of an asset’s useful life, the total accumulated depreciation adds up to the same amount under all depreciation methods. Accumulated depreciation is the sum of all previous years’ depreciation expenses taken over the life of an asset.</p>
<h2>The Double Declining Balance Method has several advantages:</h2>
<p>That would give us the straight-line depreciation rate, which, in this case, would be 0.1 or 10%. If we apply it  in the tax field, depreciation could be understood as the write-off of the value of an asset over different tax years. At the end of 10 years, the contra asset account Accumulated Depreciation will have a credit balance of $110,000.</p>
<p>Under straight line depreciation, XYZ Company would recognize $3,000 in depreciation expense each year. So, in the first year, the company would record a depreciation expense of $4,000. As a result, at the end of the first year, the book value of the machinery would be reduced to $6,000 ($10,000 – $4,000). On the other hand, another factor to remember is that predicting your income can be complicated. Balance sheets are not balanced when you apply a double-balancing method.</p>
<h2>Pros of the Double Declining Balance Method</h2>
<p>While some accounting software applications have fixed asset and depreciation management capability, you’ll likely have to manually record a depreciation journal entry into your software application. While depreciation is used for calculating the descending costs of tangible assets, Amortization is used in the case of intangible assets. You get more money back in tax write-offs early on, which can help offset the cost of buying an asset.</p>
<div style='text-align:center'><iframe width='566' height='310' src='https://www.youtube.com/embed/BrW79tRaFiI' frameborder='0' alt='double declining balance method formula' allowfullscreen></iframe></div>
<p>The double declining balance depreciation method is a form of accelerated depreciation that doubles the regular depreciation approach. It is frequently used to depreciate fixed assets more heavily in the early years, which allows the company to defer income taxes to later years. The double-declining balance depreciation (DDB) method, also known as the reducing balance method, is one of two common methods a business uses to account for the expense of a long-lived asset. Similarly, compared to the standard declining balance method, the double-declining method depreciates assets twice as quickly. Like the double declining balance method, the sum-of-the-years’ digits method is another accelerated depreciation method.</p>
<p>Depreciation is charged on the opening book value of the asset in the case of this method. Declining Balance Depreciation is an accelerated cost recovery (expensing) of an asset that expenses higher amounts at the start of an assets life and declining amounts as the class life passes. The amount used to determine the speed of the cost recovery is based on a percentage.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,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" width="253px" alt="double declining balance method formula"/></p>
<p>Then, we need to calculate the depreciation rate, explained under the next heading. In the next step, we need to multiply the beginning book value by twice the depreciation  rate and deduct the depreciation expense from the beginning value to arrive at the remaining value. We will repeat a similar process each year throughout the asset’s useful life or until we reach the asset’s salvage value.</p>
]]></content:encoded>
					
					<wfw:commentRss>https://b24.jushka.com/double-declining-balance-method-formula-calculate/feed/</wfw:commentRss>
			<slash:comments>0</slash:comments>
		
		
			</item>
		<item>
		<title>Chart of accounts example: A sample chart of accounts with examples</title>
		<link>https://b24.jushka.com/chart-of-accounts-example-a-sample-chart-of/</link>
					<comments>https://b24.jushka.com/chart-of-accounts-example-a-sample-chart-of/#respond</comments>
		
		<dc:creator><![CDATA[Karin Vizcarra]]></dc:creator>
		<pubDate>Fri, 29 Oct 2021 09:58:56 +0000</pubDate>
				<category><![CDATA[Bookkeeping]]></category>
		<guid isPermaLink="false">https://b24.jushka.com/?p=16918</guid>

					<description><![CDATA[Just be sure to make it easy for them by incorporating any special accounts they need into your remodeled chart]]></description>
										<content:encoded><![CDATA[<p><img decoding="async" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/07/Screenshot_3-700x277.jpg" width="255px" alt="chart of accounts numbering example"/></p>
<p>Just be sure to make it easy for them by incorporating any special accounts they need into your remodeled chart accounts. A simple way to organize the expense accounts is to create an account for each expense listed on IRS Tax Form Schedule C&nbsp;and adding other accounts that are specific to the nature of the business. Though most accounting software products set you up with a standard COA or let you import your own, it’s a good idea to have an accountant scan it and add any other accounts that are specific to your business. The standardization of the chart of accounts is often facilitated by accounting software, which provides pre-defined templates that align with generally accepted accounting principles (GAAP). The specific accounts and their numbering may vary by company, industry, or specific accounting standards adopted. Regular updates to the COA may be necessary to reflect changes in the business structure or accounting requirements.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2021/08/53dc4575ed.jpg" width="251px" alt="chart of accounts numbering example"/></p>
<p>It&#8217;s used to track all the money that comes and goes in one place while also helping you understand how your money is spent and where revenue is coming from. As a small business owner, it&#8217;s important to accurately track all the money that goes into and out of your accounts. Every transaction you make &#8211; from payroll to paying down a line of credit &#8211; should have its own record. Similarly, the accounts listed within the chart of accounts will largely depend on the nature of the business.</p>
<h2>Time Value of Money</h2>
<p>Consider the nature of your business, the types of transactions you make, and the financial reports you need to generate. While it sounds great in theory, in practice financial statements are what get faithfully generated and reviewed by management each month. Detailed reporting from the various modules often requires some effort to make sure it ties to the financials, and because of that (and other reasons), it doesn’t consistently get done. Building some level of detail into the chart of accounts is a practical way to ensure key information is always in the face of the management team. In the absence of that, tax and audit CPAs have the custom reporting software to easily convert your management-oriented chart of accounts into their format.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2020/07/block2-1.svg" width="256px" alt="chart of accounts numbering example"/></p>
<p>Small businesses with fewer than 250 accounts might have a different numbering system. Now, let’s explore a couple of examples of the chart of accounts for businesses in various industries – online retail, manufacturing, and service businesses. We presume they accept online payments via payment platforms (for example, Stripe, Paypal, or Square). You might also notice that there are specificities of the business that might affect the structure of the chart of accounts. Non-operating expenses are costs not directly tied to a company’s core  business activities.</p>
<h2>Marketing Costs</h2>
<p>Say you have a checking account, a savings account, and a&nbsp;certificate of deposit&nbsp;(CD) at the same bank. When you log in to your account  online, you’ll typically go to an overview page that shows the balance in each account. Similarly, if you use an online program that helps you manage all your accounts in one place, like Mint or&nbsp;Personal Capital, you’re looking at basically the same thing as a company’s COA. Liability accounts provide a list of categories for all the debts that the business owes its creditors.</p>
<p>Essentially, if you placed the statements of financial position and performance on top of each other, you would come up with the chart of accounts. Revenue accounts keep track of any income your business brings in from the sale of goods, services or rent. Companies in different lines of business will have different looking charts of accounts. The chart of accounts for a major airline will have a lot more references to “aircraft parts” than your local cat cafe. Although this one might seem like common sense, you’d be surprised how many companies end up with a gnarled, twisted COA that flows as well as a dry river.</p>
<h2>What is a Chart of Accounts?</h2>
<p>In order to keep the number of accounts down to a manageable level, you may periodically review the list and close any accounts that are not fully utilized. If you start off with only a handful of accounts and then keep expanding the list as your business grows, it may become increasingly challenging to compare financial results against the previous years. And even within the manufacturing line of business, a manufacturer in the aerospace sector will have a much different <a href="https://www.bookstime.com/articles/chart-of-accounts-numbering">chart of accounts numbering</a> looking chart of accounts than one that produces computer hardware or even clothing apparel. In addition to the universal general accounts that are prevalent in most entities, each entity will include certain accounts that are particular to its industry sector. Instead, each entity has the flexibility to customize its accounts chart to fit the specific individual needs of the business. We provide third-party links as a convenience and for informational purposes only.</p>
<p>The advent of computers in the latter half of the 20th century changed accounting practices. Computerized accounting systems facilitated the creation and management of extensive charts of accounts. Accounting software&nbsp;allowed for greater flexibility, customization, and efficiency in managing financial data. The chart of accounts has been a fundamental component of&nbsp;accounting systems&nbsp;for centuries, evolving as accounting practices have developed.</p>
]]></content:encoded>
					
					<wfw:commentRss>https://b24.jushka.com/chart-of-accounts-example-a-sample-chart-of/feed/</wfw:commentRss>
			<slash:comments>0</slash:comments>
		
		
			</item>
	</channel>
</rss>
