{"id":13960,"date":"2022-05-23T12:29:54","date_gmt":"2022-05-23T10:29:54","guid":{"rendered":"https:\/\/www.antela.si\/?p=13960"},"modified":"2025-01-12T23:01:23","modified_gmt":"2025-01-12T22:01:23","slug":"asset-management-ratios-definition-calculation","status":"publish","type":"post","link":"https:\/\/www.antela.si\/index.php\/2022\/05\/23\/asset-management-ratios-definition-calculation\/","title":{"rendered":"Asset Management Ratios Definition, Calculation, Applications"},"content":{"rendered":"<p><img decoding=\"async\" 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\" width=\"709px\" alt=\"the asset turnover ratio calculated measures\"\/><\/p>\n<p><p>We are not a comparison-tool and these offers do not represent all available deposit, investment, loan or credit products. For instance, it could also indicate that a company is not investing enough in  its assets, which might impact its future growth. Hence, it&#8217;s important to benchmark the ratio against industry averages and competitors. Investors can study the ratio to see how frequently a company pays its accounts payable. The average accounts payable is the amount of accounts payable at the start and end of an accounting period, divided by two.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='563' height='319' src='https:\/\/www.youtube.com\/embed\/ixbgKuIQtgE' frameborder='0' alt='the asset turnover ratio calculated measures' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>To fully harness the potential of this tool, consider seeking professional wealth management services. They can provide expert guidance, making complex financial analysis more accessible and informative, ultimately leading to more astute investment decisions. By monitoring changes in their asset management ratios, they can identify potential problems in their operations and take corrective actions. By analyzing these ratios, they can gain insights into a company&#8217;s operational efficiency, which can significantly impact their decision to invest or not.<\/p>\n<\/p>\n<p><h2>Ask Any Financial Question<\/h2>\n<\/p>\n<p><p>So from the calculation, it is seen that the asset turnover ratio of Nestle is less than 1. Rather, in that case, we need to find out the average asset turnover ratio of the respective industries, and then we can compare the ratio of each company. Let\u2019s do the calculation to determine the asset turnover ratio for both companies. Just-in-time (JIT) inventory management, for instance, is a system whereby a firm receives inputs as close as possible to when they are needed. So, if a car assembly plant needs to install <a href=\"https:\/\/www.1investing.in\/how-to-calculate-total-asset-turnover-ratio\/\">the asset turnover ratio calculated measures<\/a> airbags, it does not keep a stock of airbags on its shelves but receives them as those cars come onto the assembly line. On the other hand, company XYZ, a competitor of ABC in the same sector, had a total revenue of $8 billion at the end of the same fiscal year.<\/p>\n<\/p>\n<p><h2>Online Investments<\/h2>\n<\/p>\n<p><p>In other words, the company is generating 1 dollar of sales for every dollar invested in assets. What\u2019s \u201cgood\u201d is often in the eye of the beholder\u2014or, in this case, the industry. In the world of finance, equity signifies that portion of a company\u2019s ownership that is represented by the shares held by investors.<\/p>\n<\/p>\n<ol>\n<li>It\u2019s crucial to be consistent with the time periods for both net sales and total assets when calculating this ratio.<\/li>\n<li>So, if you have a look at the figure above, you will visually understand how efficient Wal-Mart asset utilization is.<\/li>\n<li>It provides significant insights into how efficiently a company uses its assets to generate sales.<\/li>\n<li>The company generates $1 of sales for every dollar the firm carries in assets.<\/li>\n<li>For anyone looking to decode the DNA of a company\u2019s financial performance, Asset Turnover cannot be overlooked.<\/li>\n<\/ol>\n<p><h2>What Does a High Ratio Imply About a Company?<\/h2>\n<\/p>\n<ol>\n<li>Economic conditions, market competition, and technological changes can all influence a company&#8217;s ability to generate sales from its assets.<\/li>\n<li>First, as we have been given Gross Sales, we need to calculate the Net Sales for both companies.<\/li>\n<li>After all, the main reason for holding an asset is to help the company achieve a certain level of sales.<\/li>\n<li>The average value of the assets for the year is determined using the value of the company&#8217;s assets on the balance sheet as of the start of the year and at the end of the year.<\/li>\n<li>For companies in the utilities industry, ratios are generally lower than companies in retail.<\/li>\n<\/ol>\n<p><p>\u2022&nbsp;&nbsp; Accounts receivable are accounts that hold expected revenues that come from when customers use credit to buy goods and services. This content may include information about products, features, and\/or services that SoFi does not provide and is intended to be educational in nature. 11 Financial may only transact business in those states in which it is registered, or qualifies for an exemption or exclusion from registration requirements. And as we have the assets at the beginning of the year and the end of the year, we need to find out the average assets for both companies.<\/p>\n<\/p>\n<p><h2>What are the benefits of using asset management ratios?<\/h2>\n<\/p>\n<p><div style='text-align:center'><iframe width='565' height='317' src='https:\/\/www.youtube.com\/embed\/YxUK0nzf6eg' frameborder='0' alt='the asset turnover ratio calculated measures' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>Fixed assets&nbsp;such as property or equipment could be sitting idle or not being utilized to their full capacity. When the AP turnover ratio is measured over time, a declining value means that a business is paying its suppliers later than it was in the past. On the other hand, a declining percentage can also indicate that the business and its suppliers have worked out different terms for payment. \u200b\u200bSuppose a company named Annex Ltd. recorded $150,000 in annual purchases on credit and $30,000 in returns in the year ended December 31, 2020.<\/p>\n<\/p>\n<p><img decoding=\"async\" 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width=\"705px\" alt=\"the asset turnover ratio calculated measures\"\/><\/p>\n<p><p>Subscribing to the lease, rather than buy, philosophy for certain assets can also keep your asset base lean yet mighty. Tactical moves like these can propel your ratio upward, crafting a narrative of striking efficiency and sales savviness. These ratios are computed by dividing the revenue by various types of assets.<\/p>\n<\/p>\n<p><p>However, the company then has fewer resources to generate sales in the future. The asset turnover ratio calculation can be modified to omit these uncommon revenue occurrences. These ratios provide valuable insights into how effectively a company is using its assets to generate income, offering an objective measure for comparison within industry norms. Asset management ratios serve as crucial tools in evaluating a company&#8217;s operational efficiency, facilitating investment decision-making, assessing business performance, and strategic planning. Asset management ratios offer deep insights into a company&#8217;s operational efficiency by demonstrating how well it uses its assets to generate income. There is no single number that represents a good total asset turnover ratio, because each industry has different business models.<\/p>\n<\/p>\n<p><h2>What is your current financial priority?<\/h2>\n<\/p>\n<p><p>Moreover, these ratios help an investor understand the company&#8217;s management&#8217;s effectiveness in using resources, which is a critical factor to consider while investing. Economic downturns or upturns can drastically influence a firm&#8217;s asset utilization efficiency, and these fluctuations may not be reflected in the ratios. These ratios, by design, fail to consider the prevailing market conditions, which may affect a company&#8217;s asset management. By offering a glimpse into the internal workings of a company, these ratios can help investors identify potentially profitable investments and avoid those that pose higher risks. Asset management ratios allow for a comparative analysis of various firms in the same industry  or sector.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='560' height='317' src='https:\/\/www.youtube.com\/embed\/0-4i84mpVDI' frameborder='0' alt='the asset turnover ratio calculated measures' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>Once you have these figures, you divide net sales by the average total assets to get the asset turnover ratio. The result tells you how many times a company turned its assets into sales during the period. Generally, a higher ratio is better, indicating that a company efficiently utilizes its assets to generate revenue.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='569' height='315' src='https:\/\/www.youtube.com\/embed\/w_VsOMh5mWo' frameborder='0' alt='the asset turnover ratio calculated measures' allowfullscreen><\/iframe><\/div><\/p>\n","protected":false},"excerpt":{"rendered":"<p>We are not a comparison-tool and these offers do not represent all available deposit, investment, loan or credit products. 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