{"id":1924,"date":"2020-04-13T19:27:39","date_gmt":"2020-04-13T17:27:39","guid":{"rendered":"http:\/\/demarch.sn\/sitedemarch\/?p=1924"},"modified":"2022-09-03T11:14:33","modified_gmt":"2022-09-03T09:14:33","slug":"contribution-margin-definition","status":"publish","type":"post","link":"http:\/\/demarch.sn\/sitedemarch\/index.php\/2020\/04\/13\/contribution-margin-definition\/","title":{"rendered":"Contribution margin definition"},"content":{"rendered":"<div id=\"toc\" style=\"background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;\">\n<p class=\"toctitle\" style=\"font-weight: 700;text-align: center;\">Content<\/p>\n<ul class=\"toc_list\">\n<li><a href=\"#toc-0\">What is Contribution Margin?<\/a><\/li>\n<li><a href=\"#toc-1\">Contribution margin definition<\/a><\/li>\n<li><a href=\"#toc-2\">How Do You Calculate Contribution Margin?<\/a><\/li>\n<li><a href=\"#toc-3\">Fixed Cost vs. Variable Cost<\/a><\/li>\n<li><a href=\"#toc-5\">What is the contribution margin ratio?<\/a><\/li>\n<\/ul>\n<\/div>\n<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"255px\" alt=\"contribution margin definition\"\/><\/p>\n<p>In Cost-Volume-Profit Analysis, where it simplifies calculation of net income and, especially, break-even analysis. The concept of contribution margin is one of the fundamental keys in break-even analysis.<\/p>\n<div style='border: grey solid 1px;padding: 11px;'>\n<h3>Gross Margin Definition &#8211; Investopedia<\/h3>\n<p>Gross Margin Definition.<\/p>\n<p>Posted: Wed, 29 Mar 2017 15:25:30 GMT [<a href='https:\/\/www.investopedia.com\/terms\/g\/grossmargin.asp' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p>Also, it is important to calculate the contribution margin to know the price at which you need to sell your goods and services to earn profits. This means that $15 is the remaining profit that you can use to cover the fixed cost of manufacturing umbrellas. Also, you can use the contribution per unit formula to determine the selling price of each umbrella. For variable costs, the company pays $4 to manufacture each unit and $2 labor per unit. A contribution margin is the part of the revenue from selling a good that exceeds the variable costs used in making it.<\/p>\n<h2 id=\"toc-0\">What is Contribution Margin?<\/h2>\n<p>However, it\u2019s more likely that the contribution margin ratio is well below  100%, and probably below 50%. Contribution margin analysis is a measure of operating leverage; it measures how growth in sales translates to growth in profits. The best contribution margin is 100%, so the closer the contribution margin is to 100%, the better. The higher the number, the better a company is at covering its overhead costs with money on hand. It is not recommended to compare contribution margins across different industries, because the contribution margin can be vastly different depending on the type of business involved. By using this formula, the business can frame its pricing policies. The actual worth of it is known when the business has a proposal, and a decision regarding its acceptance or rejection is to be made.<\/p>\n<ul>\n<li>You need to calculate the contribution margin to understand whether your business can cover its fixed cost.<\/li>\n<li>Contribution margin is the portion of a product&rsquo;s revenue that exceeds the variable cost of producing that product and generating that revenue.<\/li>\n<li>For example, they can increase advertising to reach more customers, or they can simply increase the costs of their products.<\/li>\n<li>To see an example of how a firm can use the contribution margin in analyzing operating profit let\u2019s continue to use the bottled drink example from above.<\/li>\n<li>Further, it is impossible for you to determine the number of units that you must sell to cover all your costs or generate profit.<\/li>\n<li>You can use your margin for each product or service to determine which offerings are the most profitable and worth producing .<\/li>\n<\/ul>\n<p>The gross sales revenue refers to the total amount your business realizes from the sale of goods or services. That is it does not include any deductions like sales return and allowances. Contribution margin calculation <a href=\"https:\/\/online-accounting.net\/margin-definition\/\">contribution margin definition<\/a> is one of the important methods to evaluate, manage, and plan your company\u2019s profitability. Further, the contribution margin formula provides results that help you in taking short-term decisions.<\/p>\n<h2 id=\"toc-1\">Contribution margin definition<\/h2>\n<p>\u201cSome companies spend a lot of time figuring out the contribution margin,\u201d he says. It requires that a managerial accountant dedicate time to carefully breaking out fixed and variable costs. In the most recent period, it sold $1,000,000 of drum sets that had related variable costs of $400,000. Iverson had $660,000 of fixed costs during the period, resulting in a loss of $60,000. Based on the contribution margin formula, there are two ways for a company to increase its contribution margins; They can find ways to increase revenues, or they can reduce their variable costs. A key characteristic of the contribution margin is that it remains fixed on a per unit basis irrespective  of the number of units manufactured or sold.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"258px\" alt=\"contribution margin definition\"\/><\/p>\n<p>A high contribution margin means that you make more from your products than they cost to produce and are in a strong position to cover your fixed costs. A low contribution margin simply means that your margins are slim and that you\u2019ll need to sell a high volume to make a decent profit and pay your fixed costs. The first step to calculate the contribution margin is to determine the net sales of your business.<\/p>\n<h2 id=\"toc-2\">How Do You Calculate Contribution Margin?<\/h2>\n<p>A mobile phone manufacturer has sold 50,000 units of its latest product offering in the first half of the fiscal year. The selling <a href=\"https:\/\/online-accounting.net\/\">https:\/\/online-accounting.net\/<\/a> price per unit is $100, incurring variable manufacturing costs of $30 and variable selling\/administrative expenses of $10.<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>How do you increase contribution margin?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<p>To increase your contribution margin, you need to do some combination of : Reducing your cost of goods sold. Reducing your labor cost. Optimizing your pricing for the maximum profit supported by the market.<\/p>\n<\/div><\/div>\n<\/div>\n<p>Contribution is the pool or pool of funds\/revenues which is available to the entity after deducting all the variable costs for manufacture and supply of the product. This is the overall revenue available and is at the disposal of the entity for meeting all other fixed operating expenses and residual as profits. Management uses thisratioto improve internal operations and make business and market decisions. For example, management often uses the contribution margin calculation to make pricing decisions. Sometimes it\u2019s impossible to raise prices even to break even, especially when the business is growing.<\/p>\n<h2 id=\"toc-3\">Fixed Cost vs. Variable Cost<\/h2>\n<p>As mentioned above, the per unit variable cost decreases with the increase in the level of production. Direct Costs are the costs that can be directly identified or allocated to your products. For instance, direct material cost and direct labor cost are the costs that can be directly allocated with producing your goods. So, you should produce those goods that generate a high contribution margin. As a result, a high contribution margin would help you in covering the fixed costs of your business.<\/p>\n<div itemScope itemProp=\"mainEntity\" itemType=\"https:\/\/schema.org\/Question\">\n<div itemProp=\"name\">\n<h3>How do you calculate contribution margin?<\/h3>\n<\/div>\n<div itemScope itemProp=\"acceptedAnswer\" itemType=\"https:\/\/schema.org\/Answer\">\n<div itemProp=\"text\">\n<ol>\n<li>Contribution Margin = Net Sales Revenue &#x2013; Variable Costs.<\/li>\n<li>Contribution Margin = Fixed Costs + Net Income.<\/li>\n<li>Contribution Margin Ratio = (Net Sales Revenue -Variable Costs ) \/ (Sales Revenue)<\/li>\n<\/ol>\n<\/div><\/div>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Content What is Contribution Margin? Contribution margin definition How Do You Calculate Contribution Margin? Fixed Cost vs. Variable Cost What is the contribution margin ratio? In Cost-Volume-Profit Analysis, where it simplifies calculation of net income and, especially, break-even analysis. The concept of contribution margin is one of the fundamental keys in break-even analysis. Gross Margin [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[23],"tags":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v20.1 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Contribution margin definition Page Page -<\/title>\n<meta name=\"description\" content=\"Contribution margin definition Votre partenaire en transformation digitale\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"http:\/\/demarch.sn\/sitedemarch\/index.php\/2020\/04\/13\/contribution-margin-definition\/\" \/>\n<meta property=\"og:locale\" content=\"fr_FR\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Contribution margin definition Page Page -\" \/>\n<meta property=\"og:description\" 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