{"id":7118,"date":"2024-01-30T00:58:31","date_gmt":"2024-01-30T07:58:31","guid":{"rendered":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/?p=7118"},"modified":"2024-10-17T18:31:12","modified_gmt":"2024-10-18T01:31:12","slug":"percentage-of-sales-method-what-it-is-and-how-to-2","status":"publish","type":"post","link":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/2024\/01\/30\/percentage-of-sales-method-what-it-is-and-how-to-2\/","title":{"rendered":"Percentage of sales method: What it is and how to calculate"},"content":{"rendered":"<p><img decoding=\"async\" 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width=\"204px\" alt=\"percent of sales method\"\/><\/p>\n<p><p>Leverage the percentage of sales method to get a clear vision of your financial future so you can map strategies that work. Ultimately, this will help ensure you\u2019re on a path to growth. In this step, businesses hope to obtain positive percentages in all accounts. However, the company\u2019s net income is negative if that is not the case. The percentage of receivables method is similar to the percentage of credit sales method, except that it looks at percentages over smaller time frames rather than a flat rate of BDE. The balance in this account will always be a function of a predetermined percentage of credit sales when the net-sales method is used.<\/p>\n<\/p>\n<p><h2>Less Accurate for Fast-Growing Businesses<\/h2>\n<\/p>\n<p><p>So it\u2019s not just a nice-to-have in your financial arsenal\u2014it\u2019s <a href=\"https:\/\/www.bookkeeping-reviews.com\/how-to-calculate-cost-variance-for-a-project\/\">how to calculate cost variance for a project formula included<\/a> a necessity. Check out open roles and be part of the team driving the future of FP&amp;A. Connect and map data from your tech stack, including your ERP, CRM, HRIS, business intelligence, and more. Cube&#8217;s API empowers teams to connect and transform their data seamlessly. Sync data, gain insights, and analyze performance right in Excel, Google Sheets, or the Cube platform. Cube\u2019s AI automates the heavy lifting, letting your finance team focus on strategic insights.<\/p>\n<\/p>\n<p><img decoding=\"async\" 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\" width=\"202px\" alt=\"percent of sales method\"\/><\/p>\n<p><h2>How to calculate profit margin: Calculator, formulas, and examples<\/h2>\n<\/p>\n<p><p>The business could run into short-term cash flow problems if the ratio is too high. For this reason, it\u2019s an important additional ratio to consider when running a percentage of the sales forecast. Because the percentage-of-sales method works closely with data from sales items, it\u2019s not the best forecasting method for things like fixed assets or expenses. With the percentage of sales method, you can quickly forecast financial changes to your business \u2014 including both assets and expenses \u2014 based on previous sales history. This allows you to adjust budgets, strategies, and resourcing to ensure you hit desired targets. The percent of sales method is one of the quickest ways to develop a financial forecast for your business \u2014 specifically for items closely correlated with sales.<\/p>\n<\/p>\n<p><h2>What Is The Percentage Of Sales Method?<\/h2>\n<\/p>\n<p><p>Even then, you have to bear in mind that the method only applies to line items that correlate with sales. Any fixed expenses \u2014  like fixed assets and debt \u2014 can&#8217;t be projected with the percent of sales method. Best practices when using the Percentage of Net Sales Method include regularly monitoring sales figures and inventory levels to ensure accurate reporting and compliance with tax regulations. It is also important to establish controls and procedures to prevent the manipulation of sales figures. Additionally, it is recommended that companies periodically review their inventory costing methods to ensure that the Percentage of Net Sales Method continues to be the most appropriate for their needs. Based on this data, the debit to the uncollectible accounts expense is 2% of net credit sales of $1 million, or $20,000.<\/p>\n<\/p>\n<p><p>As helpful as the percentage of sales method can be for financial projections, it\u2019s not an all-in-one forecasting solution. Using data&nbsp;mined from your CRM \u2014 along with more in-depth forecasting methods \u2014 can help you make more consistent, accurate forecasts. Before making predictions regarding financial health, businesses must accumulate data concerning their expenses and sales. Then, they can utilize their accounting documents to find the figures.<\/p>\n<\/p>\n<p><p>For the percentage-of-sales method, you need the historical goods sold sales percentage and the other relevant percentages based on past sales behavior. Joist helps manage sales, streamline operations, and create detailed estimates and invoices. These capabilities contribute to a clearer understanding of your financial situation.<\/p>\n<\/p>\n<p><p>When an item is sold, it is given a cost equal to its assigned percentage multiplied by the total net sales for that period. In this guide, I will walk you through the journey of calculating sales percentages. Trust me, it&#8217;s not rocket science \u2013 and by the end of this, you&#8217;ll get greater clarity on how well your sales process is performing. Time for the electronic store\u2019s owner to sit down with a cup of coffee and look at the relevant <a href=\"https:\/\/accounting-services.net\/is-angel-number-111-a-good-sign-for-future-love\/\">401 angel number<\/a> sales data.<\/p>\n<\/p>\n<ol>\n<li>These drawbacks show why other financial forecasting techniques are needed.<\/li>\n<li>Check out open roles and be part of the team driving the future of FP&#038;A.<\/li>\n<li>Trust me, it&#8217;s not rocket science \u2013 and by the end of this, you&#8217;ll get greater clarity on how well your sales process is performing.<\/li>\n<li>The Percentage of Net Sales Method works by assigning a cost to each item in the ending inventory equal to the percentage of net sales realized from that item during the period.<\/li>\n<li>Liz looks through her records for the month and calculates her total sales at $60,000.<\/li>\n<\/ol>\n<p><h2>Mastering Sales Percentages for Success<\/h2>\n<\/p>\n<p><p>The percentage-of-net-sales method determines the amount of uncollectible accounts expense by analyzing the relationship between net credit sales and the prior year\u2019s uncollectible accounts expense. A business would need to forecast the accounts receivable or credit sales using the available historical data. Understanding how quickly customers pay back credit sales over different periods, such as 30,  60, and 90 days, also helps.<\/p>\n<\/p>\n<p><p>Next, Barbara needs to calculate her estimated sales for the upcoming year. Still, despite its shortcomings, it&#8217;s a useful method worth understanding and being able to apply. In this article, we\u2019ll discuss what the method is, how to use it, show an example, and illustrate some of its benefits. A financial professional will be in touch to help you shortly.<\/p>\n<\/p>\n<p><p>Profitability ratios, for example, are an excellent tool for a more detailed and accurate financial forecast. There are several advantages to using the percentage-of-sales method. First, it is a quick and easy way to develop a forecast within a short period of time. And second, it can yield high-quality forecasts for those items that closely correlate with sales.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Leverage the percentage of sales method to get a clear vision of your financial future so you can map strategies that work. Ultimately, this will help ensure you\u2019re on a path to growth. In this step, businesses hope to obtain positive percentages in all accounts. However, the company\u2019s net income is negative if that is [&hellip;]<\/p>\n","protected":false},"author":8,"featured_media":0,"comment_status":"closed","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[61],"tags":[],"_links":{"self":[{"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/posts\/7118"}],"collection":[{"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/users\/8"}],"replies":[{"embeddable":true,"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/comments?post=7118"}],"version-history":[{"count":1,"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/posts\/7118\/revisions"}],"predecessor-version":[{"id":7119,"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/posts\/7118\/revisions\/7119"}],"wp:attachment":[{"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/media?parent=7118"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/categories?post=7118"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/dev.bprkrgemilang.co.id\/ppid\/wp-json\/wp\/v2\/tags?post=7118"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}