{"id":1731,"date":"2024-06-01T01:45:32","date_gmt":"2024-05-31T17:45:32","guid":{"rendered":"http:\/\/analis.com.my\/?p=1731"},"modified":"2024-06-11T17:09:11","modified_gmt":"2024-06-11T09:09:11","slug":"working-capital-formula-components-and-limitations","status":"publish","type":"post","link":"https:\/\/analis.com.my\/index.php\/2024\/06\/01\/working-capital-formula-components-and-limitations\/","title":{"rendered":"Working Capital: Formula, Components, and Limitations"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"257px\" alt=\"working capital ratio\"\/><\/p>\n<p><p>Working capital is also a measure of a company\u2019s operational efficiency and short-term financial health. If a company has substantial positive NWC, then it could have the potential to invest in expansion and grow the company. If a company\u2019s current assets do not exceed its current liabilities, then it may have trouble growing or paying back creditors. As mentioned above, the net working capital ratio is a measure of a firm\u2019s liquidity or how quickly it can convert its assets to cash. If that happens, then the business would have to raise financing to pay off even its short-term debt or current liabilities. The improvement would be about 13 days (from 57.2 in Scenario 1 to 44.1 days in Scenario 2).<\/p>\n<\/p>\n<ul>\n<li>The calculation for working capital is simple and all information can be found on your balance sheet.<\/li>\n<li>For an illustrative example, here is the balance sheet of Noodles &#038; Company, a fast-casual restaurant chain.<\/li>\n<li>Working capital management relies on the efficient management of the cash conversion cycle, which is the relationship of key activities that can be viewed through financial ratios.<\/li>\n<li>The working capital formula tells us the short-term liquid assets available after short-term liabilities have been paid off.<\/li>\n<li>If you have a positive value, you hold more cash than your short-term debts meaning you have a high potential of growth from reinvesting in the business.<\/li>\n<li>Read our full guide to learn about the licences, insurance and financial arrangements you might need to get started.<\/li>\n<\/ul>\n<p><h2>What Does a Negative D\/E Ratio Signal?<\/h2>\n<\/p>\n<p><p>On the other hand, too  much surplus cash is not an efficient use of capital. Working capital is a bit like having cash or savings in a short-term account versus having money tied up in a house or other asset that you wouldn&#8217;t be planning to sell right away. Both of these numbers can be found on the balance sheet, which is listed on a company&#8217;s 10-Q or 10-K filing, its investor relations page, or on financial data sites like Stock Analysis. On the other hand, a <a href=\"http:\/\/debts.su\/news\/chutki-nevdovzi-vidbudetsya-anons-55-dyuimovogo-galaxy-note-2.html\">http:\/\/debts.su\/news\/chutki-nevdovzi-vidbudetsya-anons-55-dyuimovogo-galaxy-note-2.html<\/a> that strays above 2 can also be seen as unfavorable, representing that the business is hoarding too much cash and not investing proactively enough in growth.<\/p>\n<\/p>\n<ul>\n<li>For example, imagine the appliance retailer ordered too much inventory \u2013 its cash will be tied up and unavailable for spending on other things (such as fixed assets and salaries).<\/li>\n<li>You can also compare ratios to those of other businesses in the same industry.<\/li>\n<li>The company can avoid taking on debt when unnecessary or expensive, and the company can strive to get the best credit terms available.<\/li>\n<li>In other words, there is more short-term debt than there are short-term assets on your balance sheet, and you\u2019re probably worrying about meeting your payroll each month.<\/li>\n<li>And some companies, like those in the restaurant business, can have very low numbers and even have negative cash conversion cycles.<\/li>\n<\/ul>\n<p><h2>Related AccountingTools Courses<\/h2>\n<\/p>\n<p><p>We are constantly aware that our work has an impact on the communities we serve and that we have a duty to help and support others. At Allianz Trade, we are strongly committed to fairness for all without discrimination, among our own people and in our many relationships with those outside our business. Further, Noodles &amp; Co might have an untapped credit facility (revolving credit line) with sufficient borrowing capacity to address an unexpected lag in collection. When it comes to modeling working capital, the primary modeling challenge is to determine the operating drivers that need to be attached to each working capital line item. Shaun Conrad is a Certified Public Accountant and CPA exam expert with a passion for teaching.<\/p>\n<\/p>\n<p><h2>Goal of Working Capital Management<\/h2>\n<\/p>\n<p><p>Since the <a href=\"https:\/\/www.groveunitedsoccer.com\/what-are-the-steps-to-becoming-a-soccer-teams-operations-manager\/\">https:\/\/www.groveunitedsoccer.com\/what-are-the-steps-to-becoming-a-soccer-teams-operations-manager\/<\/a> measures current assets as a percentage of current liabilities, it would only make sense that a higher ratio is more favorable. This means that the firm would have to sell all of its current assets in order to pay off its current liabilities. The reason this ratio is called the working capital ratio comes from the working capital calculation. When current assets exceed current liabilities, the firm has  enough capital to run its day-to-day operations. The working capital ratio transforms the working capital calculation into a comparison between current assets and current liabilities. A company can improve its working capital by increasing its current assets.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='567' height='311' src='https:\/\/www.youtube.com\/embed\/D77srZyoiv8' frameborder='0' alt='working capital ratio' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>A low ratio can be triggered by difficult competitive conditions, poor management, or excessive bad debts. In addition, an unusually high ratio can merely mean that a business is retaining too many current assets, which might be better deployed in research &amp; development activities or adding production capacity. Excess assets might also be sent back to shareholders in the form of dividends or stock buybacks.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"255px\" alt=\"working capital ratio\"\/><\/p>\n<p><p>For example, say a company has $100,000 of current assets and $30,000 of current liabilities. This means the company has $70,000 at its disposal in the short term if it needs to raise money for a specific reason. To calculate working capital, subtract a company&#8217;s current liabilities from its current assets. Both figures can be found in the publicly disclosed financial statements for public companies, though this information may not be readily available for private companies. Create subtotals for total non-cash current assets and total non-debt&nbsp;current liabilities.<\/p>\n<\/p>\n<p><h2>The working capital cycle<\/h2>\n<\/p>\n<p><p>Most major new projects, such as an expansion in production or into new markets, require an upfront investment. Therefore, companies that are using working capital inefficiently or need extra capital upfront can boost cash flow by squeezing suppliers and customers. Finally, if we assume that the company will not default over the next year, then debt due sooner shouldn\u2019t be a concern. In contrast, a company\u2019s ability to service long-term debt will depend on its long-term business prospects, which are less certain.<\/p>\n<\/p>\n<ul>\n<li>Winning a local or national award can help propel your business towards greater success.<\/li>\n<li>Further, Noodles &#038; Co might have an untapped credit facility (revolving credit line) with sufficient borrowing capacity to address an unexpected lag in collection.<\/li>\n<li>For clarity and consistency, lay out the accounts in the order they appear in the balance sheet.<\/li>\n<li>In addition to using different accounts in its formula, it reports the relationship as a percentage as opposed to a dollar amount.<\/li>\n<\/ul>\n<p><p>We can see below that for Q1 2024, ending Dec. 30, 2023, Apple had total liabilities of $279 billion and total shareholders\u2019 equity of $74 billion. To get a clearer picture and facilitate comparisons, analysts and investors will often modify the D\/E ratio. They also assess the D\/E ratio in the context of short-term leverage ratios, profitability, and growth expectations. MLPF&amp;S is a registered broker-dealer, registered investment adviser,&nbsp;Member SIPC, and a wholly owned subsidiary of BofA Corp. Forecasting your working capital needs could require making educated guesses about the future, something that could be challenging for some companies to do in an uncertain environment.<\/p>\n<\/p>\n<p><p>High leverage ratios in slow-growth industries with stable income represent an efficient use of capital. Companies in the consumer staples sector tend to have high D\/E ratios for similar reasons. If <a href=\"http:\/\/start.crimea.ua\/haval-jolion-mozhno-priobresti-v-kredit-s-minimalnyimi-vyiplatami-ot-1943-grn-mesyats\">http:\/\/start.crimea.ua\/haval-jolion-mozhno-priobresti-v-kredit-s-minimalnyimi-vyiplatami-ot-1943-grn-mesyats<\/a> both companies have $1.5 million in shareholder equity, then they both have a D\/E ratio of 1. On the surface, the risk from leverage is identical, but in reality, the second company is riskier.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Working capital is also a measure of a company\u2019s operational efficiency and short-term financial health. If a company has substantial positive NWC, then it could have the potential to invest in expansion and grow the company. If a company\u2019s current assets do not exceed its current liabilities, then it may have trouble growing or paying&hellip;<\/p>\n<p class=\"more-link\"><a href=\"https:\/\/analis.com.my\/index.php\/2024\/06\/01\/working-capital-formula-components-and-limitations\/\" class=\"themebutton\">Read More<\/a><\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[10],"tags":[],"class_list":["post-1731","post","type-post","status-publish","format-standard","hentry","category-bookkeeping"],"_links":{"self":[{"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/posts\/1731","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/comments?post=1731"}],"version-history":[{"count":1,"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/posts\/1731\/revisions"}],"predecessor-version":[{"id":1732,"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/posts\/1731\/revisions\/1732"}],"wp:attachment":[{"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/media?parent=1731"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/categories?post=1731"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/analis.com.my\/index.php\/wp-json\/wp\/v2\/tags?post=1731"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}