{"id":8197,"date":"2024-11-08T10:21:48","date_gmt":"2024-11-08T10:21:48","guid":{"rendered":"http:\/\/youthdata.circle.tufts.edu\/?p=8197"},"modified":"2025-09-11T16:53:03","modified_gmt":"2025-09-11T16:53:03","slug":"math-fitness-finance-2","status":"publish","type":"post","link":"https:\/\/youthdata.circle.tufts.edu\/index.php\/2024\/11\/08\/math-fitness-finance-2\/","title":{"rendered":"Math, Fitness, Finance"},"content":{"rendered":"<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' width=\"601px\" alt=\"how to calculate days in inventory\" 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\"\/><\/p>\n<p><p>Average inventory is the mean value of your inventory during the period. Using AI and machine learning, Inciflo predicts market demands so businesses can stock the right amount of inventory. FreeCalculator.net\u2019s sole focus is to provide fast, comprehensive, convenient, free online calculators in a plethora of areas. Currently, we have over 100 calculators to help you \u201cdo the math\u201d quickly in areas such as finance, fitness, health, math, and others, and we are still developing more. Our goal is to become the one-stop, go-to site for people who need to make quick calculations.<\/p>\n<\/p>\n<p><p>Generally, a decrease in DSI indicates an improvement in working capital, whereas an increase in DSI denotes a decline. On the other hand, a high DSI shows that the company has had trouble converting its inventory into revenues. The calculated Average Days in Inventory figure provides a direct indication of how quickly a company converts its inventory into sales. A higher ADI suggests that inventory is sitting in storage for a longer period.<\/p>\n<\/p>\n<p><h2>Everything You Need To Master Financial Modeling<\/h2>\n<\/p>\n<p><p>Inventory days is calculated using the inventory days formula, which divides inventory, taken from the balance sheet, by the average daily cost of sales, taken from the income statement. It is important to recognize that the ideal ADI varies significantly across industries and business models. Therefore, comparing a company\u2019s ADI to industry benchmarks provides more meaningful context than looking at the number in isolation. This average inventory figure would have been calculated by taking the sum of the beginning and ending inventory balances for that year and dividing by two. It can be tempting to order as much inventory as possible to take advantage of supplier discounts and reduce unit costs.<\/p>\n<\/p>\n<p><h2>Days Sales of Inventory Formula and Calculation<\/h2>\n<\/p>\n<p><p>In the intricate ballet of inventory management, \u201cinventory days\u201d \u2013 or days inventory outstanding (DIO) \u2013 waltz their way to centre stage. This metric is like the heartbeat of stock movement, revealing the rhythm of how swiftly goods transition from storage to sale. A watchful eye on stock movement isn\u2019t just a matter of numbers; it\u2019s a key to unlocking smoother operations, fortified cash flow, and a company that\u2019s nimble enough to pivot with market demands.<\/p>\n<\/p>\n<p><p>This can make a big difference in understanding storage and maintenance expenses when it comes to holding inventory. One financial metric that lets you get insights into inventory is the days sales of inventory calculation. Read on to learn all about it, including the formula to calculate it, its importance, and an example of it in use. Days sales in inventory (DSI) is a financial metric that reveals the average number of days it takes your business to convert inventory into sales. So in your business, stay on top of days in inventory as a vital indicator of inventory performance and cash flow efficiency. Use the steps outlined here to accurately calculate it and take action if days in inventory gets too high.<\/p>\n<\/p>\n<p><p>This can help you to identify areas for improvement and make data-driven decisions to stay competitive. Industry benchmarks for Days in Inventory can be obtained from various sources, such as industry associations, research firms, or financial databases. Calculating days in inventory is a crucial metric for businesses to understand their inventory management efficiency. It helps in determining how long inventory items remain in stock before they are sold. Excel, being a powerful spreadsheet software, offers various ways to calculate days in inventory.<\/p>\n<\/p>\n<p><p>In this article, we will delve into the details of calculating days in inventory in Excel, exploring the formulas, functions, and best practices to achieve accurate results. In the food and beverage industry, this can mean the difference between fresh stock and costly spoilage. This distributor, managing perishable goods, turned to demand forecasting software and real-time tracking to optimise reorder points and keep inventory lean. As a consequence to reducing stock days from 40 to 20, they significantly lowered storage costs and cut waste by nearly 30%. Higher profitability and stronger partnerships, with fresher stock always ready for their retail clients. A retail clothing company facing seasonal demand fluctuations was burdened with high stock days during off-peak months.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"600px\" alt=\"how to calculate days in inventory\" 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\"\/><\/p>\n<p><p>Average Days in Inventory (ADI) is a financial measure indicating the average number of days a company holds its inventory before selling it. This metric offers insights into how efficiently a business manages its inventory and converts it into sales. Understanding ADI is important for assessing operational performance and liquidity.<\/p>\n<\/p>\n<ul>\n<li>By following these 5 steps you can easily calculate your business\u2019s days in inventory.<\/li>\n<li>Days inventory outstanding, or DIO, is another term you\u2019ll come across.<\/li>\n<li>With money flowing back into operations sooner, these businesses gain the flexibility to seize growth opportunities and stay competitive.<\/li>\n<li>Knowing how to calculate DIS and interpret the information can help provide insights into the sales and growth of a company.<\/li>\n<li>Excess inventory ties up money you could use to invest in growth, market new products, or respond to sudden market changes.<\/li>\n<li>By offering discounts on specific items, especially during off-peak seasons or before new launches, companies can reduce stock days and boost sales without heavy markdowns.<\/li>\n<\/ul>\n<p><p>Essentially, sales in inventory can look into how long the entire inventory a company has will last. It\u2019s critical information for management to understand, as well, so they can <a href=\"https:\/\/www.online-accounting.net\/how-to-calculate-days-in-inventory-10-steps\/\">how to calculate days in inventory<\/a> monitor the rate of inventory turnover and inventory levels. Plus, analyzing these details can help prevent theft of obsolescence, increase cash flow, and reduce costs. A retail corporation, such as an apparel company, is a good example of a company that uses the sales of inventory ratio to determine the cost of inventory.<\/p>\n<\/p>\n<p><p>Understanding the days sales of inventory is an important financial ratio for companies to use, regardless of business models. If a company sells more goods than it does services, days sales in inventory would be a primary indicator for investors and creditors to know and examine. In the second version, the average value of end-date inventory as well as start-date inventory is considered. The resulting figure would then represent the DSI value that occurs during that specific time period. A retail company is an example of a business that would use days sales inventory.<\/p>\n<\/p>\n<p><p>The balance sheet presents a snapshot of a company\u2019s assets, liabilities, and equity at a specific point in time. So based on a COGS of $190,000 and average inventory of $80,000, this business has 160 days in inventory for the year. For example, if you want to determine your monthly days in inventory, you would use the month\u2019s cost of goods sold and average inventory.<\/p>\n<\/p>\n<ul>\n<li>By implementing the right strategies and leveraging smart inventory management tools like Inciflo, businesses can streamline operations and achieve higher profitability.<\/li>\n<li>So based on a COGS of $190,000 and average inventory of $80,000, this business has 160 days in inventory for the year.<\/li>\n<li>DIO is often measured to improve a company\u2019s go-to-market, sales and marketing (S&#038;M), and product pricing strategies based on historical customer demand and spending patterns.<\/li>\n<li>It\u2019s the same exact financial ratio as days in inventory or DSI, and it measures average inventory turn-in days.<\/li>\n<\/ul>\n<p><p>Learn the practical steps to calculate and interpret Days in Inventory for better financial understanding. From our starting period (2020) to the final year of the forecast (2025), we can see how our company\u2019s inventory balance has increased by $20 million to $26 million. In the next step, we will carry forward the inventory turnover assumption of 5.0x and the DIO assumption of 73 days to project future inventory levels. For purposes of simplicity, we are using the ending inventory balance in our formulas.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"604px\" alt=\"how to calculate days in inventory\" 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\"\/><\/p>\n<p><p>To calculate Average Days in Inventory, financial data from a company\u2019s statements is required. The Cost of Goods Sold (COGS) figure is found on the income statement, which summarizes revenues and expenses over a period. In this comprehensive guide, we\u2019ll explain what days in inventory means, why it matters, and walk through the step-by-step calculation using examples. We\u2019ll also look at how to analyze and use your days in inventory number to improve inventory management. A higher inventory turnover can lead to lower storage costs and better profitability. The Inventory Turnover Calculator can be employed to calculate the ratio of inventory turnover, which is a measure of a company&#8217;s success in converting inventory to sales.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Average inventory is the mean value of your inventory during the period. Using AI and machine learning, Inciflo predicts market demands so businesses can stock the right amount of inventory. FreeCalculator.net\u2019s sole focus is to provide fast, comprehensive, convenient, free online calculators in a plethora of areas. Currently, we have over 100 calculators to help [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[54],"tags":[],"_links":{"self":[{"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/posts\/8197"}],"collection":[{"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/comments?post=8197"}],"version-history":[{"count":1,"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/posts\/8197\/revisions"}],"predecessor-version":[{"id":8198,"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/posts\/8197\/revisions\/8198"}],"wp:attachment":[{"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/media?parent=8197"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/categories?post=8197"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/youthdata.circle.tufts.edu\/index.php\/wp-json\/wp\/v2\/tags?post=8197"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}