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		<title>Reducing Balance Method Topics Business</title>
		<link>http://www.tecnotel.net/reducing-balance-method-topics-business/2025</link>
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		<pubDate>Wed, 10 Sep 2025 00:13:14 +0000</pubDate>
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		<description><![CDATA[It’s a form of reducing balance, but more intense. It&#8217;s better suited for assets that lose value quickly, such as tech equipment, vehicles, or machinery. Bring more accuracy and strategy to your financial operations. Annual depreciation amounts decrease over time, which can lead to forecasting challenges. Reducing Balance Method Last year’s depreciation expenses are the [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>It’s a form of reducing balance, but more intense. It&#8217;s better suited for assets that lose value quickly, such as tech equipment, vehicles, or machinery. Bring more accuracy and strategy to your financial operations. Annual depreciation amounts decrease over  time, which can lead to forecasting challenges.</p>
<h2>Reducing Balance Method</h2>
<p>Last year’s depreciation expenses are the difference between the net book value of the second year and the scrap value. In this example, we can see that the depreciable amount is 8,000 USD and the first-year depreciation expenses are 4,000 and 2,000, respectively. The useful life of assets is expected to be three years. Then follow this step until the end of the assets’ useful life. We then get the second-year depreciation expenses. We will get the first-year depreciation expenses.</p>
<p>These terms all refer to the same principle of applying a fixed rate of depreciation to the asset’s decreasing book value. Straight line depreciation divides the difference between the asset’s cost and its residual value evenly over its useful life. The asset has a useful life of 5 years, a depreciation rate of 40%, and an expected residual (or salvage) value of £2,000. Hence it is also often called diminishing balance method or the declining balance method.</p>
<p>Angela is certified in Xero, QuickBooks, and FreeAgent accounting software. Angela Boxwell, MAAT, is an accounting and finance expert with over 30 years of experience. This Excel template only works if there is a residual value at the end of life up to a maximum period of 10 years. We have set up a simple spreadsheet that uses the formula to calculate your figures.</p>
<h2>What is the formula for EMI calculation in the reducing balance method?</h2>
<p>The straight-line method is one of the most commonly used methods to calculate depreciation. Therefore, it is crucial for businesses to accurately record depreciation to gain a true picture of their financial position. Businesses need to record this expense in their income statements to accurately reflect their <a href="https://accountingcoaching.online/depreciation/">reducing balance method</a> overall expenses. In subsequent years, the depreciation rate is applied to the net book value brought forward from the previous year. It is therefore constructed to allocate more depreciation in the early years and less in the later years of an asset&#8217;s useful life. Under the generally accepted accounting principles (GAAP) for public companies, expenses are recorded in the same period as the revenue that is earned as a result of those expenses.</p>
<h2>Software Architecture</h2>
<p>By linking their ERP and bookkeeping tools, depreciation math now feeds straight into live, unified cash projections. For businesses with multiple entities or large asset portfolios, it is imperative to properly track those non-cash charges. To choose the right approach, consider the asset&#8217;s usage pattern. Can result in lower tax bills upfront, improving short-term cash flow Though straight-line is easier, the difference matters for precise financial statements.</p>
<ul>
<li>It will cover the concept, formula, step-by-step calculation using Excel, an example, and a comparison with the fixed interest method.</li>
<li>This method of interest calculation results in a higher EMI.</li>
<li>This is especially useful when assets decline rapidly in value or productivity.</li>
<li>They expect the van to be sold for £10,000 at the end of its four-year useful life.</li>
<li>The diminishing balance method is preferred when an asset’s value declines rapidly in the early years or when it delivers higher utility at the start of its useful life.</li>
<li>“Beware of little expenses; a small leak will sink a great ship.” – Benjamin Franklin</li>
<li>This method reflects the higher depreciation expense in the early years when the asset is more productive and its value declines faster.</li>
</ul>
<p>Being able to accurately complete payroll, submit taxes and keep detailed records is critical. This means your interest payments decrease over time as you repay the loan. Its finance team spent days each quarter manually fixing asset depreciation lists in Excel. The depreciation formula for this method is straightforward. This approach is particularly suitable for assets like vehicles or technology, which experience significant value loss upfront. Depreciation can therefore run through the Profit and Loss statement more realistically, reflecting intensive use and the asset’s key value contribution.</p>
<p>Depreciation is the measure of how much the value of an asset decreases over a specific period. It is an essential consideration for businesses as it directly impacts their financial statements. In the world of finance and business, understanding the concept of depreciation is crucial.</p>
<h2>Preparation of Financial Statements</h2>
<p>The balance of the book value is eventually reduced to the asset&#8217;s salvage value after the last depreciation period. Over the depreciation process, the double depreciation rate remains constant and is applied to the reducing book value each depreciation period. She explained the difference to Neelam and quickly calculated the EMI for her based on a 16% on reducing balance and 12% flat on the same amount.</p>
<p>Lot of times people think a business is there just to make a quick buck. <a href="https://www.nahsralimited.co.ke/2023/09/variable-cost-vs-fixed-cost-what-s-the-difference/">https://www.nahsralimited.co.ke/2023/09/variable-cost-vs-fixed-cost-what-s-the-difference/</a> At Cashkumar we have always strived to make financial sense for people and always give good advice first. Here are some stories of our customers with insights to help you make better financial decisions, This method of interest calculation results in a higher EMI. Using this method if you have the ability to pay larger amounts as part payment, you will reduce you interest paid.</p>
<p>On the other hand, straight-line depreciation results in equal depreciation expenses and therefore cannot account for higher levels of productivity and functionality at the beginning of an asset’s useful life. By applying these methods, businesses can assess the decrease in value of their assets over time and plan their financial strategies accordingly. After four years, using the reducing balance method, the residual value of the van would be £12,288. Firms depreciate assets on their financial statements and for tax purposes in order to better match an asset&#8217;s productivity in use to its costs of operation over time. Depreciation rates used in the declining balance method could be 150%, 200% (double), or 250% of the straight-line rate.</p>
<p>The depreciation, depletion, or amortization related to the asset is the process by which the original cost of an asset is chargeable over its useful life, less any estimated salvage value. Netbook value is calculated as the original cost of an asset, minus any accumulated depreciation, accumulated depletion, accumulated amortization, and accumulated impairment. This method of calculating depreciation is suitable for those assets whose repairing charges increase as they become old.</p>
<p>Therefore, the system of calculating depreciation is known as the diminishing balance method. Suppose ABC Ltd. purchases machinery for £50,000 with a useful life of five years and a depreciation rate of 25%. This method offers a systematic way to allocate the cost of an asset while considering its diminishing value over time. Depreciation in accounting is a way of allocating the cost of an asset over its useful life.</p>
<p>This is in contrast to the reducing-balance method, which recognizes higher depreciation in the early years. The depreciation expense decreases over time, as the asset&#8217;s book value declines. It’s crucial to evaluate each asset individually and consult with accounting professionals to ensure the most appropriate depreciation <a href="https://www.giulianobonato.com/index.php/2024/10/21/land-development-model-multi-scenario-updated-aug/">https://www.giulianobonato.com/index.php/2024/10/21/land-development-model-multi-scenario-updated-aug/</a> method is applied.</p>
<ul>
<li>As we can observe, the DBM results in higher depreciation during the initial years of an asset&#8217;s life and keeps reducing as the asset gets older.</li>
<li>Our team of experienced and qualified CPAs, CAs, and accountants is well-versed in UK accounting and tax laws.</li>
<li>You do not need to know the equation, as our template will calculate depreciation for you.</li>
<li>While calculating the interest, the next calculation is on the principal balance outstanding and not the initial principal amount.</li>
<li>The straight-line method and the reducing balance method are two common approaches used to calculate depreciation, each with its own advantages and considerations.</li>
<li>Under the straight-line depreciation method, the company would deduct $2,700 per year for 10 years–that is, $30,000 minus $3,000, divided by 10.</li>
</ul>
<p>Understanding EMI calculations is the first step, but finding the right loan offer is equally important. In the second month, after repaying part of the principal, interest <a href="https://psychinsightweekly.com/depreciation-amortization-the-hidden-impact-of/">https://psychinsightweekly.com/depreciation-amortization-the-hidden-impact-of/</a> is charged on the remaining balance. Equated Monthly Instalments (EMI) play a crucial role in loan repayment.</p>
<p>As we can observe, the DBM results in higher depreciation during the initial years of an asset&#8217;s life and keeps reducing as the asset gets older. Thus, the Machinery will depreciate over the useful life of 10 years at the rate of depreciation (20% in this case). Understanding its application, importance, and implications ensures more accurate financial reporting and better asset management. This method contrasts with the straight-line depreciation method, which allocates an equal depreciation expense each year.</p>
<p>Reducing balance depreciation is one method to reduce the value of fixed assets on the balance sheet. The asset has a useful life of 5 years, a depreciation rate of 40%, and an expected residual (or salvage) value of $2,000. The main similarity between the reducing balance and straight-line methods of depreciation is that they are based on time rather than usage. Reducing balance depreciation is a method of calculating depreciation whereby an asset is expensed at a set percentage. In the first year of depreciation, the depreciation rate is applied to the cost of the asset. This is unlike the straight-line depreciation method, which spreads the cost evenly over the life of an asset.</p>
<p>The diminishing balance method is a popular technique used for calculating depreciation on assets. To calculate the depreciation expense using the diminishing balance method, you need to know the following information. By charging higher depreciation in the earlier years, businesses can align their expenses with the higher revenues often generated when assets are new and productive. This method allocates higher depreciation expenses during the earlier years of an asset&#8217;s life when its productivity and market value are highest.</p>
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		<title>With 39-Down, network since 1994, and a hint to the circled answers</title>
		<link>http://www.tecnotel.net/with-39-down-network-since-1994-and-a-hint-to-the/2023</link>
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		<pubDate>Tue, 01 Aug 2023 21:31:45 +0000</pubDate>
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		<description><![CDATA[With crossword-solver.io you will find 40 solutions. Now, let&#8217;s get into the answer for Notes (down) crossword clue most recently seen in the Universal Crossword. We have the answer for Notes (down) crossword clue if it has been stumping you! We found 40 solutions for With 39-Down, network since 1994, and a hint to the [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>With crossword-solver.io you will find 40 solutions. Now, let&#8217;s get into the answer for Notes (down) crossword clue most recently seen in the Universal Crossword. We have the answer for Notes (down) crossword clue if it has been stumping you! We found 40 solutions for With 39-Down, network since 1994, and a hint to the circled answers. We have found 40 possible answers for this					clue in our database. You can search for keywords from your clue to see meanings and synonyms from our solution dictionary and thesaurus.</p>
<h2>Puzzle #148: Dirty Dancing With The Devil (and contest results!)</h2>
<p>Try our search engine if you would like to solve other crossword clues. With our crossword solver search engine you have access to over 7 million clues. If you have already filled in some boxes, you can enter the letters you already have into the crossword solver to search for matching words. Search through millions of answers to thousands of crossword clues—for free! If you discover one of these, please send it to us, and we&#8217;ll add it to our database of clues and answers, so others can benefit from your research.</p>
<p>We have 2 possible answers in our database. Here are the possible solutions for &#8220;Note down&#8221; clue. Among them, one solution stands out with a % match which has a length of 8 letters. Among them, one solution stands out with a % match which has a length of 7 letters. Among them, one solution stands out with a % match which has a length of 4 letters. If you are looking for anagrams, simply enter the letters you have, in any order, and search.</p>
<h2>To get better results &#8211; specify the word length &#038; known letters in the search.</h2>
<p>We provide the likeliest answers for every crossword clue. That should be all the information you need to solve for the Notes (down) crossword clue answer to help you fill in more of the grid you’re working <a href="https://snazzybikes.co.uk/what-is-a-qualified-small-employer-health/">https://snazzybikes.co.uk/what-is-a-qualified-small-employer-health/</a> on! Know another solution for crossword clues containing Notes (down)?</p>
<h2>How many solutions does Note (down) have?</h2>
<p>You&#8217;ll like our free daily Mini Crossword. We think the likely answer to this clue is					JOTS. As a published author and database architect, it was natural for her to take her love for all things word games to the next level!</p>
<p>Thus, we provide you with all the help you need to solve your crossword puzzle. Even if some letters of the word are already known, the missing letters can be searched specifically with the help of Crossword Solver. Our free universal search looks for definitions, synonyms and clues. The system can solve single or multiple word clues and can deal with many plurals. You can narrow down the possible answers by specifying the number of letters it contains.</p>
<h2>Mislettered – Solve today&#8217;s quote</h2>
<p>Are you looking for the right answer to a puzzle? Refine by length or search the table to find the right solution. We found more than 40 answers for ___ down (note down). The most likely answer for the clue is JOT. We found 40 solutions for ___ down (note down). We think the likely answer to this clue is					JOT.</p>
<ul>
<li>The most likely answer for the clue is JOTS.</li>
<li>We think					the likely answer to this clue is EMINENT.</li>
<li>Among them, one solution stands out with a % match which has a length of 8 letters.</li>
<li>We found more than 40 answers for Notes down.</li>
<li>Are you looking for the right answer to a puzzle?</li>
<li>We have 2 possible answers in our database.</li>
</ul>
<p>The most likely answer for the clue is EMINENT. We found 40 solutions for Great rapper failing to hold last note regularly. We think					the likely answer to this clue is EMINENT. We found more than 40 answers for With 39-Down, network since 1994, and a hint to the circled answers.</p>
<p>It was last seen in Chicago Sun-Times quick <a href="https://www.bookkeeping-reviews.com/break-between-notes-crossword-clue-answers/">notes down crossword clue</a> crossword. We found more than 40 answers for Notes down. We use historic puzzles to find the best matches for your question.</p>
<p>Here is the answer for the crossword clue Note (down) last seen in Times Concise puzzle. We&#8217;ll look for any crossword answers that match <a href="https://volx.pl/the-heart-of-the-internet-12/">https://volx.pl/the-heart-of-the-internet-12/</a> the letters. Know another solution for crossword clues containing noting down? The Crossword Solver is designed to help users to find the missing  answers to their crossword puzzles.</p>
<p>The Universal Crossword was first introduced in 1999, and has since become a popular source of entertainment and mental stimulation for crossword enthusiasts of all ages. This clue last appeared in the Universal Crossword on November 11, 2023. Keep practicing and you&#8217;ll get better with time–but we’re always here with answers if you need a helping hand! All Rights Reserved.Crossword Clue Solver is operated and owned by Ash Young at Evoluted Web Design.</p>
<p>Among them, one solution stands out with a 98% match which has a length of 3 letters. We have 3 further solutions of the same word length. Here are the possible solutions for &#8220;Notes (down)&#8221; clue.</p>
<ul>
<li>Refine by length or search the table to find the right solution.</li>
<li>The puzzle is created by a team of experienced crossword constructors, who are known for their skill and creativity in the field of crossword puzzles.</li>
<li>We found more than 40 answers for With 39-Down, network since 1994, and a hint to the circled answers.</li>
<li>If you discover one of these, please send it to us, and we&#8217;ll add it to our database of clues and answers, so others can benefit from your research.</li>
<li>The Universal Crossword is a daily crossword puzzle that is syndicated to newspapers and online publications around the world.</li>
</ul>
<p>The longest is JOTS with 4 letters, and the shortest is JOTS with 4 letters. So far we haven´t got a solution of the same word length. Solution JOTS is 4 letters long. Solutions are between 3 and 9 letters long. Use our smart search feature to filter <a href="https://webcraftlibrary.arkanet.in/2023/11/17/accumulated-depreciation-definition-calculation/">https://webcraftlibrary.arkanet.in/2023/11/17/accumulated-depreciation-definition-calculation/</a> by word length.</p>
<p>We can help you solve the tricky puzzles in your crossword puzzle with our Crossword Helper. If you&#8217;d like us to try and find the answer to your elusive crossword clue then simply use the box below. Here is the answer for the crossword clue ___ down (note down) . We will try to find the right answer to this particular crossword clue.</p>
<p>The most likely answer for the clue is JOTS. We found 40 solutions for Notes down. You can click on thetiles to		reveal letter by letter before uncovering the full solution. Fresh puzzles every day, no				paywall.</p>
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		<title>Dividend Payout Ratio Calculator</title>
		<link>http://www.tecnotel.net/dividend-payout-ratio-calculator/2023</link>
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		<pubDate>Thu, 16 Mar 2023 00:38:56 +0000</pubDate>
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		<description><![CDATA[The payout ratio is also useful for assessing a dividend&#8217;s sustainability. For example, startups may have a low or no payout ratio because they are more focused on reinvesting their income to grow the business. Investors use the ratio to gauge whether dividends are appropriate and sustainable. This can be used much in the same [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>The payout ratio is also useful for assessing a dividend&#8217;s sustainability. For example, startups may have a low or no payout ratio because they are more focused on reinvesting their income to grow the business. Investors use the ratio to gauge whether dividends are appropriate and sustainable.</p>
<p>This can be used much in the same way that the dividend payout ratio can, as it calculates the other side of the equation — how much a company is retaining, rather than paying out. For example, a steadily rising dividend payout ratio could indicate that a company is on a stable path, while a sudden jump to a higher payout ratio might be harder for a company to sustain. As noted, dividends are one of the primary ways stock holdings earn money — investors also earn money on stocks by selling holdings that have appreciated in value.</p>
<h2>Bug Reports, Feature Requests, and Requests to Help with the ETF Total Return Calculator</h2>
<p>It has paid dividends of $140,000 to the shareholders. So if you need to know how the company has calculated the retained earnings and dividends, you can check the footnotes under the financial statements. It tells us how much a company pays dividends to the shareholders. Getting a handle on payout ratios gives you crystal-clear insights into a company’s dividend habits and sustainability. “The payout ratio is your peek behind the cash curtain—how much of the company’s win actually becomes your reward.” The payout ratio helps you see a company’s dividend policy in action—are they generous, conservative, or maybe overextending themselves?</p>
<p>Companies with the best long-term records of dividend payments generally have stable payout ratios over many years. It records the remaining $75,000 of its income for the period in its financial statements as retained earnings. <a href="https://ledeoyaservices.com/how-to-calculate-flexible-budget/">https://ledeoyaservices.com/how-to-calculate-flexible-budget/</a> Dividend calculations provide useful insights into the income potential and financial health of your investments. Dividends declared represent the total amount a company has committed to paying its shareholders after a formal announcement.</p>
<ul>
<li>Since a stock or fund&#8217;s dividend yield depends on its current share price, it often bobs around throughout the trading day.</li>
<li>People spend less of their incomes on new cars, entertainment, and luxury goods in times of economic hardship.</li>
<li>This formula helps estimate the total dividends a company plans to pay based on its earnings and dividend policy.</li>
<li>They represent a portion of company earnings returned to shareholders, often paid in cash but sometimes issued as additional stock.</li>
<li>Simply put, the dividend payout ratio is the percentage of a company’s earnings that are issued to compensate shareholders in the form of dividends.</li>
</ul>
<h2>What Is a Good Dividend Payout Ratio?</h2>
<p>The maturity of the company and the defensibility of its market share (i.e. number of new entrants and the threat of disruption) must be taken into consideration when it comes to peer comparisons. Company-specific factors such as its stage in its lifecycle, growth opportunities, and shareholder base are all examples of key considerations. On the topic of what a “good” dividend yield is, the answer is entirely contextual. However, considering companies are reluctant to cut dividends once implemented, a public announcement that the current dividend payout will be cut is practically always perceived negatively by the market. Learn how institutional investors identify high-potential undervalued stocks. The step-by-step process to compute the dividend yield is as follows.</p>
<ul>
<li>To calculate it, divide the total dividends being paid out by the net income generated.</li>
<li>An important aspect to be aware of is that comparisons of the payout ratio should be done among companies in the same (or similar) industry and at relatively identical stages in their life cycle.</li>
<li>If a company is paying out the majority, or over 100%, of its earnings via dividends, then that dividend yield might not be sustainable.</li>
<li>Investors who purchase shares on or after the ex-dividend date will not be paid that quarter’s dividend.</li>
<li>Doing your research and employing strategies like dollar-cost averaging and diversification may help mitigate financial risk when trading stocks.</li>
</ul>
<p>Suppose you are invested in a company that paid $5 million last year with five million shares outstanding. If you are given the sum of the dividends over a certain period and the outstanding shares, you can calculate the dividends per share (DPS). The dividend payout ratio is sometimes simply referred to as the payout ratio. How much do you expect the price of your shares to increase each year? How much dividend income will you earn in dividend payouts per year for every dollar invested in the stock?</p>
<h2>ETF Return Calculator: Dividends Reinvested</h2>
<p>It is very possible that the price or dividend datasets are wrong too (please report it if you find a bug). The tool uses the Tiingo API for price and dividend data. Click Show Advanced to <a href="https://www.personal-accounting.org/how-to-calculate-the-dividend-payout-ratio/">how to calculate dividend payout</a> open the advanced ETF dividend and investment panel. Trading in financial instruments carries various risks, and is not suitable for all investors.</p>
<h2>The Dividend Payment Procedure Explained Declaration, Ex-Dividend, Record, &#038; Payment Dates</h2>
<p>Income investors looking for quality dividend stocks should start with the Dividend Kings, a group of 55 stocks that have raised their dividends for at least 50 consecutive years. It&#8217;s the percentage of the company&#8217;s revenue that is returned to its shareholders in dividends. If you&#8217;re considering stocks that pay a high dividend regularly, the payout ratio is an important number. Investors who prize dividends should look for companies with stable payout ratios over many years.</p>
<h2>Dividend Yield Calculator</h2>
<p>ETFs (and mutual funds) are the most common ways to track an index, although they include fees and slow down dividend timing. As we like to stress on this site, dividend adjusted returns are the most important returns. We&#8217;ve maintained some version of a stock return calculator for some time now. Outside of ads, I&#8217;m not paid to build or maintain this tool. It is based on closing and opening prices and would not match a real investor&#8217;s gains exactly. Much of the features are the same, but (especially for smaller funds) the dividend data might be off.</p>
<p>Some easy math shows that the dividend per share payment would be $1.60. Let’s assume they have 50 million shares outstanding. It will reveal how much money a company has kept on its books in retained earnings. First, look at a company’s balance sheet, which is a record of its assets and liabilities.</p>
<p>Since higher dividends are often a sign that a company has moved past its initial growth stage, a higher payout ratio means share prices are unlikely to appreciate rapidly. The dividend payout ratio can be calculated as the yearly dividend per share divided by the earnings per share (EPS), or equivalently, the dividends divided by net income (as shown below). The dividend payout ratio is highly connected to a company’s cash flow. Fortunately for shareholders, there is a wealth of information available about dividend payments, dividend payout ratios, and dividends per share. They represent a portion of company earnings returned to shareholders, often paid in cash but sometimes issued as additional stock. To calculate your total return on a dividend stock investment you’ll need to account for stock price growth, dividend yield, dividend frequency, holding period and more.</p>
<h2>How to calculate the dividend payout ratio</h2>
<p>On the other hand, it could also indicate that a company isn’t investing enough in its own growth. But it’s important to be able to know what the ratio results are telling you so that you can make wise decisions related to your investments. This can often be done through a dividend reinvestment plan. Investors may choose to automatically reinvest the dividends they do earn, increasing the size of their holdings, and therefore, potentially earning even more dividends over time.</p>
<p>If the payout ratio is high, stock analysts question whether its size is sustainable or could hurt the company&#8217;s growth and even its stability over time. The <a href="https://little15investments.co.uk/what-is-a-permanent-account">https://little15investments.co.uk/what-is-a-permanent-account</a> payout ratio indicates the sustainability of a company’s dividend payment program. The payout ratio measures the reward a shareholder gets for buying and holding a company&#8217;s stock. The portion of earnings allocated to dividends is measured by the payout ratio.</p>
<p>If anyone of the above is nil (among retained earnings and dividend payments), the entire profit is distributed or invested in the other. And also how much the company is reinvesting into itself, which we call &#8220;retained earnings.&#8221; Coverage includes tax rates, qualified vs. ordinary dividends, and planning tips for maximizing after-tax returns. Explore <a href="https://copeme.mx/2021/05/adjusted-gross-income-on-w2-a-beginner-s-guide/">https://copeme.mx/2021/05/adjusted-gross-income-on-w2-a-beginner-s-guide/</a> how dividend income is taxed and discover strategies to optimize tax efficiency in your portfolio.</p>
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		<title>How To Calculate Tax From Total Amount: Quick &amp; Easy Guide</title>
		<link>http://www.tecnotel.net/how-to-calculate-tax-from-total-amount-quick-easy/2023</link>
		<comments>http://www.tecnotel.net/how-to-calculate-tax-from-total-amount-quick-easy/2023#comments</comments>
		<pubDate>Fri, 10 Mar 2023 20:29:12 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=5983</guid>
		<description><![CDATA[But what if you already know the total cost of an item after taxes, and you want to figure out the tax rate based on that? Taxes are generally calculated as a percentage of the total amount, which could be a sale price, income, or other taxable transactions. To calculate sales tax backwards from a [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>But what if you already know the total cost of an item after taxes, and you want to figure out the tax rate based on that? Taxes are generally calculated as a percentage of the total amount, which could be a sale price, income, or other taxable transactions. To calculate sales tax backwards from a total, divide the total by 1 plus the sales tax rate.</p>
<h2>Nova Scotia salary calculator , (ns tax calculator) estimate of your 2025 taxes using our online</h2>
<ul>
<li>Follow these steps to use the calculator effectively.</li>
<li>See how percentage formulas control your shopping, taxes, bills, and salary in the real world.</li>
<li>Be meticulous with calculations to ensure accuracy and compliance with regulations.</li>
<li>Generally, most retailers apply discounts before calculating tax, as tax is typically calculated on the final sale price after discounts.</li>
<li>Social Security tax is 6.2% on $147,000 of earned income.</li>
<li>A Nova Scotia tax calculator is a tool that can assist you in calculating your provincial income taxes.</li>
<li>Whether you’re self-employed or work for a company, understanding how to calculate tax is crucial to managing your finances effectively.</li>
</ul>
<p>Step-by-step guide with real examples, mental math tricks, and a free calculator to verify your math instantly. Each calculator includes step-by-step guides, practical examples, and spreadsheet formulas for maximum utility. Digital product taxation is complex and varies by state and country. Sales tax is typically charged only at the final point of sale. Most states now tax digital downloads, but rules vary by state and product type. Sales tax typically does not apply to items shipped internationally outside the United States.</p>
<h2>Percentage Calculator</h2>
<p>Calculate the VAT amount, net price, and gross price. Perfect for dining out, delivery services,&#8230; Calculate restaurant tips with tax included.</p>
<p>The tax typically affects more distant heirs, such as nieces, nephews, cousins, friends or unrelated individuals, who may owe inheritance tax on what they receive. Estates below that level do not need to pay the estate tax. For tax year 2025, the exemption for taxable estates is $5 million.</p>
<h2>Paycheck Calculators</h2>
<p>Suppose you have a total amount of $100 and the tax rate is 8%. For example, if the tax rate is 10%, you would multiply the total amount by 0.10. Now that you have the tax rate, it’s time to apply it to your total amount.</p>
<p>The three primary forms of taxes in Nova Scotia are income tax, sales tax, and property tax. Gross salary is your total earnings before any deductions, while net salary is what you actually receive after taxes and other deductions are subtracted. In conclusion, mastering the art of calculating sales tax from the total is essential for businesses and consumers alike. Knowing how to calculate sales tax from the total is essential for both businesses and consumers.</p>
<p>Understanding how to calculate cubic inches is essential for a wide range of applications—from shipping and packaging to engine displacement in automotive engineering. This knowledge will empower you to handle your tax obligations with confidence and ease. The government uses this revenue to fund public services and programs.</p>
<h2>Sales Tax Calculation</h2>
<p>This step-by-step method ensures you can calculate sales tax accurately, whether you’re shopping or running a business! Once you calculate the sales tax, add it to the original price to find the total cost. Calculating U.S. sales tax is simple once you know the tax rate and the price of the item or service. Calculating sales tax is easy if you know the state&#8217;s tax rates and collection rules For instance, if an item costs $50 and the sales tax rate is 6%, the tax would be $3, making the total cost $53. Add up the prices of all items to get a subtotal, then apply the tax rate to that subtotal.</p>
<p>Rates vary <a href="https://www.online-accounting.net/what-is-xero/">xero review</a> depending on the district in which the home is located, but the statewide effective rate (taxes paid as a percentage of home value) is 0.95%. There are 179 separate tax authorities that collect property taxes in Maryland, including all 23 counties, the City of Baltimore and 155 incorporated cities. Credits can be claimed for, among other things, income taxes paid in other states and for childcare expenses. There are both state and county income taxes in Maryland. Of course, all of these taxes and rates are subject to their own specific rules and exceptions.</p>
<ul>
<li>This information is provided for illustrative purposes only and is not intended to constitute legal, financial, or other advice.</li>
<li>It ensures transparency in transactions, helps prevent overcharges, and enables accurate financial planning.</li>
<li>Enter the product price (usually shown before tax) and your state or local tax rate.</li>
<li>However, by following a few simple steps, you can easily calculate the tax from the total amount.</li>
<li>This includes the base price of the product or service, any additional fees, and the applicable sales tax.</li>
<li>By understanding these key concepts, you can navigate tax calculations with confidence and ensure accurate financial planning.</li>
</ul>
<p>There are several free and paid tax software programmes available. Calcul Conversion can not be held responsible for problems related to the use of the data or calculators provided on this website. The following explanation simplifies the calculation of the tax by displaying only the final result of the Net Income. You can also make a simple CPP contribution calculation and without all tax numbers.</p>
<p>In this article, we’ll guide you through creating a user-friendly calculator using HTML, without the need for any programming code. Maintaining meticulous records and being prepared for audits ensures businesses can navigate the process smoothly and  avoid penalties. Understanding the application process for exemptions is essential for both businesses and consumers seeking to benefit from these provisions. Some may include it in the listed price, while others add it at the point of sale. It varies across jurisdictions and is a crucial source of revenue for funding public services.</p>
<p>To calculate sales tax, multiply the total price by the sales tax rate. To calculate tax on your calculator, multiply the total amount by the tax rate percentage. While online tax calculators are a convenient way to calculate taxes, it’s important to remember that they are not always 100% accurate. Determine tax amounts for expense reporting, calculate deductible taxes, and prepare accurate financial records for tax filing. County income taxes are assessed at a flat rate, which means the rate does not change based on income level. Specifically, counties in Maryland collect income taxes with rates ranging from 2.25% to 3.20%.</p>
<p>These combined state and local taxes place Maryland in the top half of U.S. states for income taxes. Additionally, there is a statewide income tax in Maryland, with a top rate of 6.50%. Maryland has a progressive state income tax, as well as income taxes in every county.</p>
<p>Our online tax calculator for Pakistan makes it incredibly simple to determine your tax payable in just a few clicks. Navigating the complexities of income tax in Pakistan is a challenging task. Whether you’re an individual or a company, our tool helps you get accurate annual tax estimates in seconds. There are several Nova Scotia tax credits and deductions that might help you save money on your taxes.</p>
<p>Let’s say you purchased a product worth $100 with a sales tax rate of 8%. There are different types of sales tax, including state sales tax, local sales tax, and special district taxes. It is typically calculated as a percentage of the total purchase price and is collected by the seller at the point of sale. A Tax Percentage Calculator helps you figure out the exact percentage of tax based on the pre-tax price and the tax amount. Enter original price and tax amount to find the exact tax rate charged.</p>
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		<title>Sales returns and allowances journal explanation, format and example</title>
		<link>http://www.tecnotel.net/sales-returns-and-allowances-journal-explanation/2023</link>
		<comments>http://www.tecnotel.net/sales-returns-and-allowances-journal-explanation/2023#comments</comments>
		<pubDate>Tue, 24 Jan 2023 02:11:40 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=5323</guid>
		<description><![CDATA[When items are returned or allowances granted, it allows management to track the amounts and look for trends. Debit the appropriate tax liability account by the taxes collected on the original sale. Merchandise may need to be returned to the seller for a variety of reasons. Analysts and investors rely on Net Sales to calculate [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>When items are returned or allowances granted, it allows management to track the amounts and look for trends. Debit the appropriate tax liability account by the taxes collected on the original sale. Merchandise may need to be returned to the seller for a variety of reasons. Analysts and investors rely on Net Sales to calculate profitability ratios and forecast future cash flows. For instance, if Gross Sales were $500,000 and the SRA balance was $50,000, the reported Net Sales figure would be $450,000. The final figure presented is Net Sales, derived by subtracting the total balance of Sales Returns and Allowances from Gross Sales Revenue.</p>
<ul>
<li>If a customer made a cash purchase, decrease the Cash account with a credit.</li>
<li>Sales or revenues is a credit account due to its nature of being an income or increase in equity.</li>
<li>Basically, the cash discount received journal entry is a credit entry because it represents a reduction in expenses.</li>
<li>The Income Summary account then contains the net result of all performance accounts, representing the company’s net income or net loss for the year.</li>
<li>The sale return account is created for recording the sale that is returning from the customer.</li>
<li>Instead, the company posts purchases of inventory to an expense account called Purchases.</li>
</ul>
<p>If this has not been reported in separate accounting periods on temporary accounts, the average income might be around $100,000 per year in profit. One of the reasons why use temporary accounts is to adjust the results of each accounting period to the reality of a company. Thus, these accounts are recognized in the income statement and allocated to the computation of company expenses and income. The first approach is to record returns and allowances in the general journal, which is appropriate for companies with only a few returns and allowances during the year. Generally speaking, the balances in temporary accounts increase throughout the accounting year.</p>
<h2>Journal Entry under Perpetual Inventory System</h2>
<p>Identifying which products contribute to sales returns and allowances and addressing the underlying problems can minimize deductions from sales. Except for trade discounts — which are not recorded in the financial statements, these discounts appear as a credit on the income statement in the Profit and Loss Account. Since the service was performed at the same time as the cash was received, the revenue account Service Revenues is credited, thus increasing its account balance. At the end of a fiscal year, the balances in temporary accounts are shifted to the retained earnings account, sometimes by way of the income summary account. The effect is to transfer temporary (income statement) account balances in the income summary totalling $4,034 to the permanent (balance sheet) account, Retained Earnings. Credit the sales revenue account by the same amount in <a href="https://www.business-accounting.net/sales-returns-and-allowances/">is sales returns and allowances a temporary account</a> the same journal entry.</p>
<ul>
<li>Another noteworthy aspect is that these accounts will not have an expiry date.</li>
<li>Once the buyer identifies these problems, the buyer will normally need to return the goods and then ask for returning cash or reducing the credit balance.</li>
<li>The store will refund the customer $50 and will update their records to show a sales return of $50.</li>
<li>Therefore, sales returns and allowances is considered a contra‐revenue account, which normally has a debit balance.</li>
<li>The total number of lamps returned amounted to $1,000.</li>
<li>Working with my APS broker allowed me to spend my energy on my clients rather than potential buyers.DateAccountNotesDebitCreditX/XX/XXXXCashXRevenueXRealistically, the transaction total won’t all be revenue for your business.</li>
<li>It is deducted from &#8220;Sales&#8221; (or &#8220;Gross Sales&#8221;) in the income statement.</li>
</ul>
<h2>Are sales returns and allowances on the income statement?</h2>
<p>This sales return is accounted for differently from the seller and buyer’s perspectives. In other words, contra sales revenue is the difference between gross revenue and net revenue. The store will also need to update its inventory records to reflect the return of the product. When the above entry was posted to the accounts receivable ledger, a small checkmark was made to the right of the diagonal line.</p>
<h2>Is interest income a temporary account?</h2>
<p>Sale revenue must result in increase in net assets of the entity such as by inflow of cash or other assets. A write-off is an expense debit that correspondingly lowers an asset inventory value. Revenue is also known as sales, as in the price-to-sales (P/S) ratio—an alternative to the price-to-earnings (P/E) ratiothat uses revenue in the denominator. Fees for services are recorded separately from sales of merchandise, but the bookkeeping transactions for recording “sales” of services are similar to those for recording sales of tangible goods. For example, if the customer paid in advance for a service not yet rendered or undelivered goods, this activity leads to a receipt but not revenue.A receivable is created that will later be collected from the customer.</p>
<h2>Temporary Accounts</h2>
<p>No, interest income is not considered a temporary account, meaning it is permanent. A temporary account in bookkeeping refers to a type of account used to record transactions that are not permanent. Now that you know what <a href="https://www.giulianobonato.com/index.php/2024/10/21/land-development-model-multi-scenario-updated-aug/">https://www.giulianobonato.com/index.php/2024/10/21/land-development-model-multi-scenario-updated-aug/</a> are not temporary accounts, let’s talk about bookkeeping. Therefore, the fundamental difference is that permanent accounts are composed of equity, assets, and liabilities and will not be closed at the end of the accounting period. Balances may change depending on daily transactions, but these accounts are not closed and do not transfer credits to the owners’ capital accounts.</p>
<p>The process aggregates the net balance of all returns and allowances recorded throughout the year. It is a sales adjustments account that represents merchandise returns from customers, and deductions to the original selling price when the customer accepts defective products. What is do is to bring the balances to record the corresponding changes, and in the case of income and expense accounts, to zero.</p>
<p>The contra account purchases returns and allowances will have a credit balance to offset it. The second one is to record these transactions in a special journal known as the sales returns and allowances journal. By nature, this account is a contra revenue account, and its balance is deducted from sales revenue when the income statement is drawn. All income statement accounts with debit balances are credited to bring them to zero. All income statement accounts with credit balances are debited to bring them to zero. In an income statement, “sales” is classified as a revenue account and is posted as a credit entry in a double-entry bookkeeping system.</p>
<p>This procedure ensures no prior period’s returns influence the calculation of the new period’s Net Sales figure. The Sales Returns and Allowances account is definitively classified as a temporary account. These accounts include all Revenues, all Expenses, and the owners’ Dividends or Drawings. The general ledger is divided into two broad classes of accounts based on their longevity and purpose.</p>
<p>Close the revenue accounts with credit balances. Closing entries also set the balances of all temporary accounts (revenues, expenses, dividends) to zero for the next period. It is the contra entries of the sales account, increasing in debit and decreasing in credit.</p>
<h2>Sales Returns and Allowances Journal Entry</h2>
<p>Basically, the cash discount received journal entry is a credit entry because it represents a reduction in expenses. All income statement accounts and the income summary account are reduced to zero and net income for the year of $2,034 is transferred to retained earnings. It offsets the revenue account in the income statement. Hence, accounting for sales return is important in this case.</p>
<h2>Sales returns and allowances journal</h2>
<p>Sales returns and allowances are posted in the income statement as deductions from revenue and are recorded as debit entries in the company’s books. Accounts, such as earned interest, sales discounts, and sales returns, are considered temporary accounts for accounting purposes. Sales returns and allowances are important figures in accounting, reflecting the  reduction in a company&#8217;s revenue due to returned products and customer discounts.</p>
<p>This expense carries over to the income statement to reduce the value of revenue. A seller would need to debit an expense account and credit an asset account. The expense then lowers the gross revenue already booked on the income statement by the amount of the discount. They can often be factored into the reporting of top line revenues reported on the income statement. The same debit <a href="https://psychinsightweekly.com/depreciation-amortization-the-hidden-impact-of/">https://psychinsightweekly.com/depreciation-amortization-the-hidden-impact-of/</a> and credit entries are made when allowances are granted to customers for defective merchandise that the customer keeps.</p>
<p>Remember, dividends are earnings of the company given back to the owner and will reduce retained earnings. Close income summary into <a href="https://www.nahsralimited.co.ke/2023/09/variable-cost-vs-fixed-cost-what-s-the-difference/">https://www.nahsralimited.co.ke/2023/09/variable-cost-vs-fixed-cost-what-s-the-difference/</a> retained earnings. Remember to close means to make the balance zero. The closing entries will be a review as the process for closing does not change for a merchandising company. The videos in the adjusting entry section gave you a preview into this process but we will discuss it in more detail.</p>
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		<title>How to Calculate Opportunity Cost</title>
		<link>http://www.tecnotel.net/how-to-calculate-opportunity-cost/2022</link>
		<comments>http://www.tecnotel.net/how-to-calculate-opportunity-cost/2022#comments</comments>
		<pubDate>Tue, 12 Jul 2022 18:30:29 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=6077</guid>
		<description><![CDATA[Payment processing systems like Finli provide detailed transaction data that helps you understand which revenue streams deliver the best returns. The opportunity cost of debt repayment is $7,600 in foregone profit. Analysis paralysis is itself an opportunity cost—the time spent endlessly calculating is time not spent executing. A negative opportunity cost means you made the [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>Payment processing systems like Finli provide detailed transaction data that helps you understand which revenue streams deliver the best returns. The opportunity cost of debt repayment is $7,600 in foregone profit. Analysis paralysis is itself an opportunity cost—the time spent endlessly calculating is time not spent executing. A negative opportunity cost means you made the more profitable choice. The software costs $36,000 plus implementation time and staff training.</p>
<p>For example, comparing a Treasury bill to a highly volatile stock can be misleading, even if both have the same expected return (an opportunity cost of 0%). The opportunity cost of choosing the equipment over the stock market is 2% (10% &#8211; 8%). One relative formula for the calculation of opportunity cost could be  &#8211; Save my name and email in this browser for the next time I comment.</p>
<h2>Real-World Considerations in Opportunity Cost Calculations</h2>
<ul>
<li>Instead, they are opportunity costs, making them synonymous with imputed costs, while explicit costs are considered out-of-pocket expenses.</li>
<li>The following are some of the specific applications of IRR in finance and business.</li>
<li>In essence, opportunity cost focuses on future benefits foregone, while sunk cost concerns past expenditures that are no longer recoverable.</li>
<li>If the company opts for debt, it adds $500,000 annually in interest payments, which adds up to $5 million in interest over the ten-year life of the loan.</li>
<li>Although people often choose based on immediate or tangible benefits, what is sacrificed when choosing one option over another is rarely considered.</li>
<li>Opportunity cost in business refers to the potential benefits that an organization misses out on when choosing one alternative over another.</li>
</ul>
<p>He served as a financial planner at Prudential Financial in the San Francisco Financial District. Although this result might seem impressive, it is less so when you consider the investor&#8217;s opportunity cost. Accounting profit is the net income calculation often stipulated by the generally accepted accounting principles (GAAP) used by most companies in the U.S. This is the amount of money paid out to invest, and it can&#8217;t be recouped without selling the stock (and you might not make the full $10,000 back).</p>
<h2>Overcomplicating calculations</h2>
<p>It’s the invisible price tag attached to every choice we make, representing the value of the best alternative we forego. The decision hinges on factors like cost of capital, risk tolerance, market conditions, and growth prospects. For example, choosing a $1 million loan at 5% interest results in $50,000 annual interest, while issuing $1 million in equity dilutes shareholder value. Debt financing involves interest payments and increases financial risk, but avoids ownership dilution. Capital structure is the mix of debt and equity financing used by a company to fund its operations and growth.</p>
<p>This could mean deciding between two investments, choosing how to divide your budget, or identifying the most effective way to allocate resources. To really benefit from the opportunity cost formula, you’ll need to understand each part of the equation. This tells us that hiring new sales reps may be the better decision because increasing the marketing budget instead has an opportunity cost of $200,000. To find the opportunity cost of investing in more marketing, the company subtracts $600,000 from $800,000. It’s a tool for understanding the total cost of a business decision.</p>
<ul>
<li>Determining what constitutes a &#8220;good&#8221; ROI is crucial for investors seeking to maximize their returns while managing risk.</li>
<li>The decision hinges on factors like cost of capital, risk tolerance, market conditions, and growth prospects.</li>
<li>Option B is launching a marketing campaign expected to generate $15,000 in returns.</li>
<li>First, clearly define the decision you’re making.</li>
<li>Because the $1.5 million outweighs the $1.2 million in costs, the company opts to expand operations.</li>
<li>While the formula is straightforward, the variables aren’t always.</li>
<li>Next, let’s look at the opportunity cost formula to see how entrepreneurs analyze each trade-off.</li>
</ul>
<h2>Explicit vs. implicit costs</h2>
<p>With this adjustment, it appears that while Jo&#8217;s second investment earned more profit, the first investment was actually the more efficient choice. This could be the ROI on a stock investment, the ROI a company expects on expanding a factory, or the ROI generated in a real estate transaction. Essentially, ROI can be used as a rudimentary gauge of an investment’s profitability. For stocks or other similar investments, it is the current market value, plus any fees or other expenses incurred at the time of purchase. In practice, decision-makers and financial analysts typically look at multiple measures, including IRR, to arrive at the most informed decision. If you were to just sum the total cash flows, you might notice that each investment pays out a total of $150,000.</p>
<h2>Tips for minimizing negative opportunity costs</h2>
<p>Sometimes, the choice isn’t between mutually exclusive options. Consider using net present value (NPV) for comparing options with different time horizons. Not all costs and benefits can be easily quantified in monetary terms.</p>
<h2>Key factors to consider when evaluating opportunity cost</h2>
<p>These costs are not affected by future decisions and should not be considered when making decisions about future actions.When comparing the two, opportunity cost represents the potential benefits of choosing a different course of action, while sunk cost represents costs that have already been incurred and cannot be changed. Opportunity cost can be understood as the &#8216;positive that could have happened if the other option had been chosen over the choice we made.&#8217; It helps to make informed decisions by considering the potential benefits of alternative choices. In the big picture, businesses would prefer positive opportunity costs, where you’d forego a negative return for a positive one, making the decision profitable.</p>
<p>Opportunity cost refers to the benefit lost when choosing one option over another. In this article, we explain what opportunity cost is, how it is calculated, and provide practical examples to better understand its application in real situations. Opportunity cost is a fundamental concept in economics and business decision-making. Understanding and effectively using opportunity cost can significantly enhance your decision-making processes. Opportunity costs can be implicit (not directly paid out, like the value of your time) or explicit (actual monetary expenses). Be careful not to let sunk costs (past expenses that can’t be recovered) influence your opportunity cost calculations.</p>
<p>Therefore, to calculate opportunity cost, you will identify the two mutually exclusive alternatives and then compare the benefits and costs of each option. Where profit analysis digs deep into the larger image of the profitability of a chosen decision (including identifying the NOPAT), opportunity cost only looks at what was lost by not choosing an option. There are plenty of simple real-world examples to calculate opportunity costs, like choosing whether to spend or save birthday money. This can include potential returns, costs, benefits, time spent, or resources needed.</p>
<p>In this case, the negative opportunity cost indicates that your chosen option (business expansion) is actually more valuable than the best alternative. Accounting profit is the net income a business reports on its financial statements, calculated as total revenue minus explicit costs (e.g., <a href="https://www.simple-accounting.org/becoming-a-certified-bookkeeper-step-by-step/">becoming a certified bookkeeper</a> wages, rent, materials). The opportunity cost of debt includes the interest paid and potential higher returns from other investments. Calculate the potential benefits of the chosen alternative and the next best option.</p>
<p>These costs are easily identifiable and recorded in the company&#8217;s financial statements. If a company dismisses gaining a negative customer service reputation because it&#8217;s an intangible cost, for instance, the result can lead to plummeting sales.While tangible costs are crucial for financial planning and budgeting, intangible costs are just as important because they can impact a company in big ways, including its future success and competitiveness. Opportunity costs factor into pricing strategies pretty significantly by evaluating the potential loss when choosing between pricing strategies. While these costs are indirect, meaning not direct monetary costs that involve a cash outlay, they do impact the total opportunity cost.</p>
<h2>“What is project feasibility? Phases and examples”</h2>
<p>Using the opportunity cost formula can help provide valuable insight into what you stand to gain—and what you stand to lose. The value the business stands to lose when pursuing one opportunity over the next best alternative. Increase savings, automate busy work, and make better decisions by managing HR, IT, and Finance in one place.</p>
<p>Because money today is worth more than the same amount of money in the future, future cash flows need to be adjusted (or &#8220;discounted&#8221;) back to their present value. At its core, the internal rate of return is a discount rate at which the net present value (NPV) of a project&#8217;s cash flows equals zero. Each project typically comes with a forecasted series of future cash flows, an upfront cost (or costs), and a certain degree of risk. In investments and finance, decision-makers and analysts often face the challenge of comparing multiple project proposals or investment opportunities. If you want to calculate the IRR for cash flows that are not annual, please use our Average Return Calculator.</p>
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		<title>Forensic Accounting Career Overview</title>
		<link>http://www.tecnotel.net/forensic-accounting-career-overview/2022</link>
		<comments>http://www.tecnotel.net/forensic-accounting-career-overview/2022#comments</comments>
		<pubDate>Wed, 12 Jan 2022 03:30:56 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=5189</guid>
		<description><![CDATA[Variety in content helps maintain interest and encourages ongoing learning about spotting and stopping fraud. Podcasts are an easy and engaging way for staff to stay informed about new fraud schemes. Regular audits and management reviews add accountability and help catch problems before they cause serious damage. They must act on any signs of fraud [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>Variety in content helps maintain interest and encourages ongoing learning about spotting and stopping fraud. Podcasts are an easy and engaging way for staff to stay informed about new fraud schemes. Regular audits and management reviews add accountability and help catch problems before they cause serious damage. They must act on any signs of fraud quickly and in a consistent manner. Making fraud prevention a shared responsibility across departments builds a stronger defense. When employees know checks are in place, they are less likely to try dishonest acts.</p>
<ul>
<li>An anti-fraud policy is a set of written rules explaining what fraud is and how it will be handled.</li>
<li>As these businesses must report suspicious transactions and behaviours to the Swedish Financial Intelligence Unit (Finanspolisen), procedures need to be designed to identify red flags in time.</li>
<li>For example, segregation of duties helps make sure no one person controls every part of a transaction.</li>
<li>Internal controls such as approval requirements, transaction limits, and periodic reconciliations can lower risk.</li>
<li>Your bookkeeping software should scale as your business grows.</li>
<li>In fact, I would argue that in some cases, white-collar crime is more egregious than crime committed by destitute people desperate for cash.</li>
</ul>
<h2>Common Job Titles</h2>
<p>A whistleblower system encourages employees to speak up about concerns without fear of punishment. This policy should clearly state zero tolerance for fraud, outline types of fraud, and detail how to report suspicious activity. An anti-fraud policy is a set of written rules explaining what fraud is and how it will be handled.</p>
<h2>Optimizing Accounts Payable: Avoiding Common Mistakes for Financial Success</h2>
<p>We built our bill pay and expense reporting practices to combat bookkeeper fraud. Of course, since we’re an accounting firm, one of our areas of expertise is bookkeeping! Use reliable security software and educate your team about these risks, too, to reduce the risk of falling victim to cyber fraud or scams. However, it’s important to note that while audits should occur on a regular basis, you should maintain a level of “surprise” so that potential fraudsters cannot easily anticipate them.</p>
<p>– Organizations with the fewest employees had the highest median loss at $150,000. – The median loss per fraud case is $117,000, and the average loss per fraud case is $1,783,000. This type of fraud often flies under the radar for at least 12 months before being detected, causing an average loss of $8,300 per month.</p>
<p>Fraud CrimesFraud crimes happen when one or more people attempt to defraud a financial institution using false pretenses or schemes.Penalties for fraud can come with up to 10 years of imprisonment with or without hard labor and a fine that can be as high as $100,000. Accounting and financial crimes, forgery, and fraud are all considered white-collar crimes. Banks enforce strict access controls and use two-factor authentication to protect financial data. Surprise audits and forensic accounting investigations uncover hidden fraud. Fraud also creates legal risks if tax filings do not match true records.</p>
<p>Audits can be internal or external and may focus on specific areas like cash handling. They can uncover fraud that might be hidden during planned reviews. These audits review accuracy, compliance, and documentation. Algorithms flag transactions that do not fit normal behavior. These records help identify suspicious behavior and support investigations. Automated audit trails record every action in accounting systems.</p>
<ul>
<li>Accounting and bookkeeping is a major aspect of maintaining legal balance for a business.</li>
<li>It can be advantageous to work with an attorney to avoid the harsh penalties that can come with a white-collar crime conviction.</li>
<li>Regular audits of payroll reports against employee records help catch ghost employees and unauthorized salary changes.</li>
<li>Automated systems with restricted access help reduce payroll fraud.</li>
<li>You may not use this website to provide confidential information about a legal matter that you have to the Firm.</li>
<li>Physical security, such as locking up checks and access controls for financial systems, can stop unauthorized actions.</li>
</ul>
<p>This simple practice can act as a safeguard against bookkeeper fraud, financial statement fraud, and even cyber fraud, helping you to spot any irregularities early on. Regardless of your company size or industry, you should never assume that you’re immune to bookkeeping fraud, financial statement fraud, or cyber fraud. While it’s typically done to make a company’s financial health look better than it actually is, it can lead to serious financial and legal consequences and harm your business’s reputation. Financial statement <a href="https://jazemt.ly/wp/2024/04/30/asc-606-how-revenue-from-litigation-settlement/">https://jazemt.ly/wp/2024/04/30/asc-606-how-revenue-from-litigation-settlement/</a> fraud is the manipulation and falsification of a company’s financial data in its financial reports.</p>
<p>Training employees to report suspicious activities also strengthens prevention. This process lowers the chance of fraudulent invoices. Using a vendor verification checklist or system reduces the risk of fake vendors. ” and “Does the vendor do real business with the company?</p>
<p>This is one of the best ways to detect possible discrepancies in the financial and accounting records. Detection of embezzlement is difficult when your bookkeeper is the culprit, as they have the knowledge and ability to manipulate your financial records and books. Fraud is often committed by business owners who misreport financial transactions by &#8220;playing with their books.&#8221; If you’d like to chat with us about how to detect fraud, the internal controls we recommend, or how to put these practices into place, we’re here to help! We also have internal processes and technologies in place to manage our employees, eliminating opportunities to take advantage of your business. It includes pre-employment credit checks and background checks for all of our bookkeepers, controllers, tax CPAs, and CFOs.</p>
<h2>Schedule a free consultation with our team today to see if Acuity is a good fit for you and your business.</h2>
<p>The two may coincide where defective bookkeeping is used to mislead the tax authority. Bookkeeping crime concerns failures in the obligation to keep accounts, whereas tax offences concern providing incorrect information to the Swedish Tax Agency or evading tax. Accounting fraud and money laundering are often linked, as undeclared transactions can hide criminal proceeds.</p>
<p>Well-informed staff serve as the first line of defense against fraud threats. Trainers update programs often to address new fraud tactics and regulation changes. Trainers use real examples to show how fraud might appear in daily tasks. Regular sessions explain common fraud types and warning signs. Equip employees with clear knowledge, encourage safe reporting, and ensure rules are always followed.</p>
<h2>Tax and Accounting</h2>
<p>Unfortunately, if you were to do a Google Search of Bookkeeper theft, you would find endless pages of bookkeeping fraud stories, and they are far too many to include in this post. &#8220;Oh yes, and let&#8217;s not put that footnote on the financial statement about possible contingent liability for a lawsuit that may well be filed if our insurance company denies that old claim.&#8221; In a large business, this would be appropriately known as fraud. Is a licensed independent CPA firm that provides attest services to its clients, and Sorren, Inc. and its subsidiary entities provide tax and business consulting services to their clients. Book a free consultation with our team and start protecting your business from fraud.</p>
<p>If you are a freelancer or own or manage a small business, a bookkeeping program should be able to keep up with all of your accounting needs. Good bookkeeping software can stay with <a href="https://www.sharmajieventmanagement.com/2025/07/30/what-is-escrow-and-how-does-it-work-2/">https://www.sharmajieventmanagement.com/2025/07/30/what-is-escrow-and-how-does-it-work-2/</a> your business forever, scaling as your needs grow and maintaining a record of tax and payroll documents that go back to the founding of your business. This includes financial statements, tax returns, and any other documentation related to your business. Overall, it’s important to have a good understanding of accounting and bookkeeping in order to stay compliant with the law and avoid any costly consequences.</p>
<p>This can mislead investors, lenders, and owners, leading to poor decisions based on false data. Fraud causes serious mistakes in financial reports, making profits and losses inaccurate. Careful monitoring of unusual transaction patterns and regular audits help detect these schemes. Understanding common fraud types and their effects is essential.</p>
<p>In some cases, businesses may have to pay back taxes, interest, and additional penalties. Accounting and bookkeeping is a major aspect of maintaining legal balance for a business. Outsourcing bookkeeping for small businesses can simplify compliance, save time, and prevent costly mistakes. Businesses must ensure their financial practices and recordkeeping systems comply with ADA requirements, making information accessible to employees with disabilities. Each state has different sales tax requirements, and businesses must properly track, <a href="https://www.quickbooks-payroll.org/bookkeeping-crimes/">bookkeeping crimes</a> collect, and remit sales tax to avoid penalties. Although SOX primarily applies to public companies, small businesses seeking investors or preparing for future growth should adopt its best practices for financial transparency.</p>
<h2>Who in my business should have access to our bookkeeping software?</h2>
<p>If the bookkeeper/accountant/CFO/auditor answered directly to the board that would help . There are no checks and balances in the financial reporting. However, business is a bit slow and expenses have been a little high recently. In a small business, this can be a dangerous exercise in self-deception. Misstating inventories, failing to disclose contingent liabilities such as possible lawsuits or questionable insurance claims, and a host of other practices are often employed to get a firm over a rough patch . Cooking the books to pacify or please investors and/or lenders is an age-old practice, generally perpetrated by business owners or managers, not accountants.</p>
<h2>Breakdown of 34 counts of falsifying business records</h2>
<p>If you were charged with a white-collar crime, you may not have meant to commit an unlawful act or you could have been unaware that what you were doing was criminal. After confirming fraud, organizations should take disciplinary action and follow legal procedures. Automated accounting software with alerts flags unusual transactions, such as payments just below approval limits.</p>
<p>Internal controls are key to identifying mistakes, stopping theft, and helping organizations keep accurate records. Reconciling bank statements with bookkeeping records each month is key in detecting these problems. Regular audits and cybersecurity training for staff help reduce these risks. Bookkeeping records often hold customer, vendor, and employee data—making them a prime target for data breaches. Bookkeepers should watch for transactions that don’t match regular business activity. Regular audits and checks are needed to reduce the risk and catch issues before they cause significant damage.</p>
<p>Discover more about the forensic accounting profession, including its duties, required skills, and career opportunities. They work for organizations in the private and public sectors to improve financial transparency and eliminate financial misconduct and accounting malpractice. In conclusion, bookkeeper liability is influenced by various factors, like fraudulent activities, errors and omissions, and adherence to ethical practices.</p>
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		<title>Debt to Asset Ratio Formula + Calculator</title>
		<link>http://www.tecnotel.net/debt-to-asset-ratio-formula-calculator/2022</link>
		<comments>http://www.tecnotel.net/debt-to-asset-ratio-formula-calculator/2022#comments</comments>
		<pubDate>Tue, 11 Jan 2022 19:22:33 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=6053</guid>
		<description><![CDATA[Apple has a debt to asset ratio of 31.43, compared to an 11.47% for Microsoft, and a 2.57% for Tesla. This could be the case either because the company waits until market interest rates are lower, or simply because the company with less debt is perceived as a lower credit risk and is therefore able [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>Apple has a debt to asset ratio of 31.43, compared to an 11.47% for Microsoft, and a 2.57% for Tesla. This could be the case either because the company waits until market interest rates are lower, or simply because the company with less debt is perceived as a lower credit risk and is therefore able to negotiate lower rates. In general, though, a higher Debt to Asset Ratio indicates higher leverage, which, while offering the potential for greater returns, also carries a higher risk of financial distress or even bankruptcy. This is because it depends on the business model, industry, and strategy of the company in question.</p>
<ul>
<li>These documents are public information, so you can easily grab them from the investor relations page on a company’s website or by searching the SEC’s EDGAR database.</li>
<li>However, the rebound was uneven, and by 2024 free cash flow plunged back into negative territory at -$14.31 billion.</li>
<li>Once you have gathered the balance sheet information, the next step in calculating the debt to asset ratio is to determine the total debt of the company.</li>
<li>Firms with strong and predictable cash flows are better positioned to cover their debt obligations, which indirectly strengthens the debt to asset ratio meaning.</li>
<li>Mathematically, it is a simple calculation, whether you are looking at your own company or researching potential investments.</li>
<li>By understanding how much of a business&#8217;s assets are financed by debt, you can get a clear picture of its leverage and risk level.</li>
</ul>
<h2>It’s all fun and games&#8230;</h2>
<p>For CFOs, investors, and business owners, understanding this ratio is like having financial X-ray vision. The debt-to-asset ratio cuts through financial complexity, telling you in one simple number whether your company is building an empire or constructing a house of cards. It is important to understand a good debt to asset ratio because creditors commonly use it to measure debt quantity in a company. Therefore, we can say that 41.67% of the total assets of ABC Ltd are being funded by debt. Currently, ABC Ltd has $80 million in non-current assets, $40 million in current assets, $35 million in short-term debt, $15 million in long-term debt, and $70 million in stockholders’ equity. It helps in evaluating the financial risk of the business because investors can use this metric to assess the loan taken by the business and accordingly make investment decisions.</p>
<p>The ratio in 2017 will be &#8211; Using the above-calculated values, we will calculate Debt to assets for 2017 and 2018. Calculate the debt to the asset for ABC Ltd.</p>
<h2>Debt ratio calculator</h2>
<ul>
<li>During economic downturns, entities with high leverage may struggle to meet debt obligations, while those with lower ratios may find it easier to weather financial challenges.</li>
<li>While the debt to asset ratio is a useful metric for assessing a company’s financial health and risk profile, it has certain limitations that should be considered when interpreting the ratio.</li>
<li>The higher the ratio, the greater the leverage and financial risk degree.”</li>
<li>Each provides a different perspective on financial structure and risk.</li>
<li>The debt-to-asset ratio is another good way of analyzing the debt financing of a company, and generally, the lower, the better.</li>
<li>We discussed the components of the ratio, including total debt and total assets, and provided a step-by-step guide on how to calculate the ratio from a company’s balance sheet.</li>
<li>Such companies are typically better equipped to withstand economic downturns due to their reduced debt burden.</li>
</ul>
<p>Ignoring these and other contextual factors can lead to misleading conclusions about a company’s leverage and financial strategy. For example, utilities typically carry higher ratios because of steady cash flows and significant capital expenditures, while tech firms might favor lower ratios due to less need for physical assets. Firstly, the ratio doesn’t consider the cost of debt or the terms of debt agreements, which could vary widely and impact financial outcomes.</p>
<p>However, during downturns, a dense debt load could pose serious risks if revenues fall short. A company could have a manageable ratio but face high interest rates, eroding profitability. However, in some cases, such as growth phases or capital-intensive sectors, a higher ratio could indicate strategic investment with an opportunity for greater returns, balancing the perceived risk. This suggests financial health, reduced risk of insolvency, and potential for future borrowing capacity without over-reaching.</p>
<h2>Common Calculating Mistakes</h2>
<p>An investor might look at SwiftJet and see a less risky, more financially resilient company, especially if an economic downturn is on the horizon. A company could have a low, “safe” ratio but still be losing money every quarter, making it a poor long-term bet. One of the biggest pitfalls is assuming the ratio tells you anything about a company’s profitability or its immediate ability to pay its bills. At the end of the day, to get a true feel for a company’s financial footing, you need to look beyond just one number. A company with a high debt-to-asset ratio might get turned down for new credit altogether. A high ratio signals that the company might already be stretched thin, making it a riskier bet for a new loan.</p>
<p>Financial ratios are calculated by dividing figures from financial statements to measure an aspect of a company’s financial health. They show how easily a business can convert assets into cash to pay bills, suppliers, and other near-term liabilities. Instead, analysts use combinations of ratios to track a company’s performance trends, benchmark it against peers, and identify potential risks or strengths.</p>
<h2>Using the Debt-to-Asset Ratio Calculator</h2>
<p>A ratio of 40% means 40% of assets are funded by debt, while 60% are funded by equity. It is calculated by dividing total liabilities by total assets, typically expressed as a percentage. Companies can reduce their ratio by paying down debt, increasing assets through expansion or acquisition, or raising capital through equity financing. While each ratio provides unique insights, they are all interrelated in painting a comprehensive picture of a company’s financial health. For investors, this <a href="https://www.quick-bookkeeping.net/solved-menlo-company-distributes-a-single-product/">solved menlo company distributes a single product. the company&#8217;s</a> ratio points to JPMorgan Chase’s stability and ability to generate consistent returns while managing financial risks.</p>
<h2>The Industry Context Factor</h2>
<p>The debt to asset ratio is a correspondence between the total debt and the total assets of a company. The debt to asset ratio is a leverage ratio that shows what percentage of a company’s assets are being currently financed by debt. The total debt-to-total assets ratio compares the total amount of a company&#8217;s liabilities to all of its assets. A company&#8217;s total debt-to-total assets ratio is specific to that company&#8217;s size, industry, sector, and capitalization strategy. The debt ratio, or total debt-to-total assets, is calculated by dividing a company&#8217;s total debt by its total assets. The debt to asset ratio is a financial leverage metric that measures the proportion of a company&#8217;s assets that are financed by debt.</p>
<h2>Using the Debt-to-Assets Ratio Calculator</h2>
<p>The lower the ratio, the more room the company has to borrow. After all, we get a pretty good idea of how the ratio works and what to look for when calculating the debt-to-asset ratio. The above calculations show that Microsoft funds 23.59% of its assets with debt.</p>
<p>Because building power plants and infrastructure costs a fortune, requiring huge, long-term loans. This difference exists because every business model is unique and requires different levels of capital. What spells  trouble in one industry might be perfectly healthy in another.</p>
<p>Therefore, the debt to asset ratio is as calculated below. Let us, for instance, determine the debt-to-asset ratio of Bajaj Auto Limited, a prominent automotive manufacturing organization situated in India. This measures the percentage of assets that are financed through debt.</p>
<p>To effectively evaluate a company&#8217;s debt position, you should make use of other debt ratios, such as the cash flow to debt ratio, times interest earned ratio or debt service coverage ratio. Depending on the industry, a higher or lower debt to total assets ratio may be considered not only acceptable, but expected. While it will provide you with some insight into how well a firm’s assets support its debt commitments, the total debt to total asset ratio treats all liabilities equally. Because the debt to total asset ratio takes such a broad look at a company’s solvency, it can’t accommodate every possible financial scenario.</p>
<p>Armed with this information, we can conclude that company A is in a decently good financial shape. It shows what percentage of the resources is funded by debt rather than equity. It is crucial for them to get ratios based on similar metrics and processes so that the results are more relative to one another. This is worrisome for the company in question because it puts them at high risk for defaulting on their loan, or worse, going bankrupt. If he doesn’t do anything to alter the trajectory of his company’s finances, it will go bankrupt within the next couple of years.</p>
<p>The debt to asset ratio measures the percentage of a company’s total assets financed by debt, providing insight into its leverage and financial stability. The debt to asset ratio is a financial metric that measures the percentage of a company’s total debt in relation to its total assets. While the debt ratio (total debt to total assets) includes all debts, the long-term debt to assets ratio only takes into account long-term debts. In this example, the debt to asset ratio is 50%, implying that 50% of the company’s total assets are financed by debt. The debt to asset ratio compares a company’s total debt to its total assets, expressing it as a percentage.</p>
<p>It provides insights into a company’s financial leverage and risk. The Current Ratio is a liquidity ratio that measures a company’s ability to cover its short-term obligations with its short-term assets. The company’s ability to generate significant cash flow from operations further strengthens its capacity to manage and service this debt.</p>
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		<title>Compare HR Software</title>
		<link>http://www.tecnotel.net/compare-hr-software-6/2022</link>
		<comments>http://www.tecnotel.net/compare-hr-software-6/2022#comments</comments>
		<pubDate>Mon, 10 Jan 2022 23:16:49 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=5167</guid>
		<description><![CDATA[Privacy practices may vary, for example, based on the features you use or your age. This release of ADP Mobile contains minor features, usability enhancements, and bug fixes. FE’s service are made available through connectivity by ADP, however, FE is neither affiliated with ADP nor any of ADP’s affiliates, parents, or subsidiaries, and is neither [&#8230;]]]></description>
				<content:encoded><![CDATA[<p>Privacy practices may vary, for example, based on the features you use or your age. This release of ADP Mobile contains minor features, usability enhancements, and bug fixes. FE’s service are made available through connectivity by ADP, however, FE is neither affiliated with ADP nor any of ADP’s affiliates, parents, or subsidiaries, and is neither endorsed nor recommended by any ADP entity.” more</p>
<h2>Continue Reading About ADP Mobile Solutions</h2>
<p>ADP Mobile Solutions are an integrated employee self-service solution that helps employees stay connected to their company’s information anytime, from anywhere. The ADP Mobile Solutions app allows both managers and employees to access ADP and their ADP accounts. ADP Mobile Solutions provides you with an easy and convenient way to access payroll, time &#038; attendance, benefits, and other vital HR information for you and your team.</p>
<h2>Cash App</h2>
<ul>
<li>The HR technology features available in both ADP and ADP Mobile Solutions are similar.</li>
<li>It has also started integrating generative AI into the mobile application.</li>
<li>The ADP Mobile Solutions app allows both managers and employees to access ADP and their ADP accounts.</li>
<li>However, employees and managers often use ADP Mobile Solutions for different purposes.</li>
<li>Learn about other top HR software and tool options to consider.</li>
<li>This application revolutionises the way organisations deliver payroll and other vital HR information to employees by providing easy, 24/7 on-the-go access from their mobile devices.</li>
</ul>
<p>Investment options in the “ADP Direct Products” are available through ADP Broker-Dealer, Inc. (“ADP BD”), Member FINRA, an affiliate of ADP, INC, One ADP Blvd, Roseland, NJ (“ADP”) or (in the case of certain investments), ADP directly.</p>
<h2>App support</h2>
<ul>
<li>Investment options in the “ADP Direct Products” are available through ADP Broker-Dealer, Inc. (“ADP BD”), Member FINRA, an affiliate of ADP, INC, One ADP Blvd, Roseland, NJ (“ADP”) or (in the case of certain investments), ADP directly.</li>
<li>You will only see information provided to your employer by ADP for the products available for mobile access.</li>
<li>Download the app and try the Demo Mode.</li>
<li>This release of ADP Mobile contains minor features, usability enhancements, and bug fixes.</li>
<li>Certain advisory services may be provided by Financial Engines™ Professional Management, a service of Financial Engines Advisors, LLC (“FE”).</li>
</ul>
<p>Download the app and try the Demo Mode. Privacy practices may vary based, for example, on the features you use or your age. FE’s service are made available through connectivity by ADP, however, FE is neither affiliated with ADP nor any of ADP’s affiliates, parents, or subsidiaries, and is neither endorsed nor recommended by any ADP entity. Learn about other top HR software and tool options to consider. The app is updated about every 30 days and has had several redesigns. The HR technology <a href="https://www.adprun.net/adp-mobile-solutions-on-the-appstore/">adp mobile solutions</a> features available in both ADP and ADP Mobile Solutions are similar.</p>
<h2>Paycor Mobile</h2>
<p>It has also started integrating generative AI into the mobile application. They can also add notes to a timecard, update profile information and search for employees in a company directory. For example, users can see balances for the year to date and access an original PDF pay statement, which can be emailed when applying for credit. The developer has not yet indicated which accessibility features this app supports. The developer, ADP, Inc, indicated that the app’s privacy practices may include handling of data as described below.</p>
<p>You will only see information provided to your employer by ADP for the products available for mobile access. As of August 2016, ADP had 8.5 million registered users on the mobile app, including about 3 million users added in the prior year. However, <a href="https://www.marbelytorresrealtor.com/your-definition-meaning-and-examples/">https://www.marbelytorresrealtor.com/your-definition-meaning-and-examples/</a> employees and managers often use ADP Mobile Solutions for different purposes. Automatic Data Processing Inc. created the mobile app as an offshoot of its a popular ADP human capital management product. Certain advisory services may be provided by Financial Engines™ Professional Management, a service of Financial Engines Advisors, LLC (“FE”). If you have question, review the FAQs in the Settings menu in the app.</p>
<h2>Data Not Linked to You</h2>
<p>This application revolutionises the way organisations deliver payroll and other vital HR information to employees by  providing easy, 24/7 on-the-go access from their mobile devices. ADP Mobile Solutions is a self-service mobile app that lets employees access work records such as pay, schedules, timecards, retirement funds, benefits and calendars. ADP&#8217;s mobile application lets both employees and managers view their net pay on their phones as well as current pay period details and pay statements from prior periods. At that <a href="https://peradan.org/2023/09/how-to-calculate-revenue-in-accounting/">https://peradan.org/2023/09/how-to-calculate-revenue-in-accounting/</a> time, the application was offered in 27 languages, and more than 200,000 companies had the app for their employees. All of the information is delivered using the same safe, secure world-class technology that ADP uses everyday to deliver information and services to approximately 600,000 clients around the world.</p>
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		<title>Business Plan for Real Estate Brokerage Business in Phillipines</title>
		<link>http://www.tecnotel.net/business-plan-for-real-estate-brokerage-business-10/2021</link>
		<comments>http://www.tecnotel.net/business-plan-for-real-estate-brokerage-business-10/2021#comments</comments>
		<pubDate>Wed, 07 Jul 2021 10:44:40 +0000</pubDate>
		<dc:creator><![CDATA[tecnotel]]></dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://www.tecnotel.net/?p=5519</guid>
		<description><![CDATA[Once you&#8217;ve found a suitable bookkeeper, outline the terms of their engagement in a contract so both parties understand their responsibilities and expectations. In the contract, specify the services they will provide, the frequency of their work, and the fees involved. Regularly back up your financial data to prevent losing important information and facing major [&#8230;]]]></description>
				<content:encoded><![CDATA[<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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" width="257px" alt="bookkeeping for real estate businesses"/></p>
</p>
<p>Once you&#8217;ve found a suitable bookkeeper, outline the terms of their engagement in a contract so both parties understand their responsibilities and expectations. In the contract, specify the services they will provide, the frequency of their work, and the fees involved. Regularly back up your financial data to prevent losing important information and facing major setbacks if there are technical issues. Types of assets and liabilities get their own subtotals, which helps you break out data points like your ratio of current to fixed assets.</p>
<p>
<div style='text-align:center'><iframe width='568' height='311' src='https://www.youtube.com/embed/k1ZIJPwPe94' frameborder='0' alt='bookkeeping for real estate businesses' allowfullscreen></iframe></div>
</p>
<p>
<h2>Guide to business expense resources</h2>
</p>
<p>
<div style='text-align:center'><iframe width='567' height='313' src='https://www.youtube.com/embed/rRkJYCHWrsQ' frameborder='0' alt='bookkeeping for real estate businesses' allowfullscreen></iframe></div>
</p>
<p>Bookkeeping for real estate is more than just tracking rent payments and expenses. It involves careful planning, proper categorization, monthly reconciliations, and thorough documentation. When executed correctly, it empowers stakeholders to assess property performance, manage cash flow effectively, and maximize tax deductions.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="254px" alt="bookkeeping for real estate businesses"/></p>
<p>
<h2>Rentec Direct</h2>
</p>
<p>
<ul>
<li>An organized approach to bookkeeping is a must for success in the real estate industry, whether you&#8217;re a seasoned professional or just starting out.</li>
<li>But if you’re setting up the accounting system, it’s best to look for accounting software first.</li>
<li>Cash flow statements are critical for managing both day-to-day operations and long-term planning.</li>
<li>If you use an official accounting system, that system will automate much of the behind-the-scenes work.</li>
<li>This includes everything from tracking rental income and property expenses to managing mortgage payments and tax deductions.</li>
<li>And since it’s part of Entrata, updates sync instantly on your end, so nothing falls through the cracks.</li>
</ul>
</p>
<p>By having detailed records of income, expenses, and property performance, you can analyze financial trends, evaluate the profitability of your investments, and identify areas for improvement. These insights empower you  to make strategic decisions, such as buying or selling properties, optimizing rental rates, or adjusting your investment strategies, with a higher likelihood of achieving your goals. The landscape of real estate bookkeeping software offers solutions for every need, from individual landlords to large property management firms. Stessa emerges as the top choice for its <a href="https://www.blogstrove.com/categories/business/how-real-estate-bookkeeping-drives-success-in-your-business/ ">https://www.blogstrove.com/categories/business/how-real-estate-bookkeeping-drives-success-in-your-business/ </a> specialized automation and streamlined financial reporting tailored for rental investors. QuickBooks Online remains a powerful, versatile platform ideal for those requiring extensive integrations, while Baselane excels for landlords seeking integrated banking with robust analytics. Ultimately, the best tool depends on your specific portfolio size, management style, and financial reporting requirements.</p>
<p>
<ul>
<li>The key components include income tracking, expense management, accurate reporting procedures, and maintaining separate bank accounts for personal and business transactions.</li>
<li>Many agents look at their average DOM and compare it to market averages to get a feel for how well their sales strategies are working, as well as the general temperature of the local market.</li>
<li>Real estate agencies can use real estate accounting software options to manage their accounting deals and real estate deals effectively.</li>
<li>Offers integrated banking, automated bookkeeping, and performance analytics for landlords and real estate portfolios.</li>
<li>Aviaan builds sophisticated multi-scenario models that help you optimize your tax liabilities and project your Net Present Value (NPV) and Internal Rate of Return (IRR) with precision.</li>
<li>Using features like expense tracking and invoicing in accounting software can simplify the process.</li>
</ul>
<p>
<h2>Tax Considerations for Real Estate Professionals</h2>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px" alt="bookkeeping for real estate businesses"/></p>
</p>
<p>University units must promptly provide Property Control with accurate location and custodian information for capital equipment tagging. A non-tag number will be assigned for tracking if an item cannot be tagged. All capital equipment gifted or transferred to the university from another institution, including research grants or contracts, must be reported to Property Control. Property Disposition determines the fair market value of transferred capital equipment, Property Control tags it, and Financial Operations records it in the Asset Management <a href="https://backinsights.com/professional-real-estate-bookkeeping/">Professional Real Estate Bookkeeping: Strengthening Your Financial Management</a> System. The University of Michigan Chart of Accounts requires university units to code capital equipment and other capital assets into the proper accounts. Financial Operations reviews account activity and records it in the university’s Asset Management System when necessary.</p>
</p>
<p>Real estate agents are required to report commissions as 1099-NEC income and pay estimated quarterly taxes on them. In addition, common tax deductions such as mileage, software, and continuing education classes can all be tax-deductible for realtors, but only if they’re documented in accordance with IRS rules. These are just a few of the bookkeeping challenges that real estate agents can face. In this guide, we’ll break down some of the most important best practices of bookkeeping for real estate agents. Real estate professionals who are aware of these pitfalls in advance will have an advantage in avoiding and preparing for them.</p>
<p>
<h2>Real Estate Bookkeeping Basics: A Beginner’s Guide</h2>
</p>
<p>Real estate professionals rely on these statements to ensure they have sufficient liquidity to cover immediate expenses while also planning for future investments or debt repayments. From daily mileage tracking to annual tax prep, Uplinq reduces bookkeeping workloads through cutting-edge automation. The platform perfectly pairs AI with human expertise &#8211; simplifying workflows so agents can focus solely on driving growth through matchmaking buyers and sellers. Book a demo to experience AI-powered bookkeeping for real estate agents with Uplinq. Leveraging the IRS Mileage Rate DeductionListings secured for buyers and showings provided for sellers necessitate endless driving for real estate agents targeting the optimal service levels demanded in competitive markets.</p>
<p>
<ul>
<li>If your real estate business is still small and your finances are straightforward, you can likely handle the basics yourself.</li>
<li>Financial reporting gives you a clear picture of where your money is going, what’s working, and where to improve.</li>
<li>For instance, a property manager overseeing multiple rental units must track income from each tenant separately.</li>
<li>With deep expertise in the MENA region, Aviaan offers comprehensive support in developing a Business Plan for Real Estate Brokerage Business in Egypt that is both bankable and actionable.</li>
<li>As the demand for rental properties continues to rise, property management businesses are increasingly crucial.</li>
<li>Going from property to property to sell, speak with clients, or monitor a network of properties requires a lot of time and travel.</li>
</ul>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px" alt="bookkeeping for real estate businesses"/></p>
</p>
<p>In accrual basis accounting, transactions are recorded when they are earned or incurred, regardless  of when the cash transaction occurs. These dashboards enhance decision-making by presenting complex financial information in an easily digestible format, allowing property managers to focus on strategic planning and growth initiatives. Regularly update your financial records and reconcile bank statements to ensure accuracy. Clear and organized financial records allow you to analyze your business’s performance, identify strengths and weaknesses, and make informed decisions. Properly managed books ensure that you can easily and accurately file your taxes, reducing the risk of costly errors and potential audits. Services like QuickBooks Live Bookkeeping pair you with professionals who understand real estate accounting, so you can focus on closing deals instead of correcting errors.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="259px" alt="bookkeeping for real estate businesses"/></p>
</p>
<p>This helps them in taking the right decisions for the further growth of business. From industry trends to practical tools, these featured resources are here to support your growth and streamline your operations. Entrata offers robust tools to enhance operations and efficiency across various property types, from multifamily to military housing.</p>
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