{"id":62585,"date":"2021-08-23T20:05:03","date_gmt":"2021-08-23T18:05:03","guid":{"rendered":"http:\/\/www.alfatecpy.com\/home\/?p=62585"},"modified":"2023-12-12T22:38:12","modified_gmt":"2023-12-12T21:38:12","slug":"contribution-margin-definition-overview-and-how-to","status":"publish","type":"post","link":"http:\/\/www.alfatecpy.com\/home\/2021\/08\/23\/contribution-margin-definition-overview-and-how-to\/","title":{"rendered":"Contribution Margin: Definition, Overview, and How To Calculate"},"content":{"rendered":"<p><img class='wp-post-image' style='margin-left:auto;margin-right:auto' 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\" width=\"254px\" alt=\"cm ratio formula\" \/><\/p>\n<p><p>The following are the disadvantages of the contribution margin analysis. Just because your second product netted more revenue than your first doesn&#8217;t mean it&#8217;s a more profitable item. If the CM margin is too low, the current price point may need to be reconsidered. In such cases, the price of the product should be adjusted for the offering to  be economically viable. Take your learning and productivity to the next level with our Premium Templates. Our goal is to simplify how you manage your money domestically and internationally so you can spend more time growing your business and less time wrestling with logistics.<\/p>\n<\/p>\n<p><p>Selling products at the current price may no longer make sense, and if the contribution margin is very low, it may be worth discontinuing the product line altogether. This strategy can streamline operations and have a positive impact on a firm&#8217;s overall contribution margin. This is the net amount that the company expects to receive from its total sales. Some income statements report net sales as the only sales figure, while others actually report total sales and make deductions for returns and allowances. Either way, this number will be reported at the top of the income statement. The contribution margin is not necessarily a good indication of economic benefit.<\/p>\n<\/p>\n<p><h2>Contribution Margin Ratio Calculation Example<\/h2>\n<\/p>\n<p><p>An increase like this will have rippling effects as production increases. Management must be careful and analyze why CM is low before making any decisions about closing an unprofitable department or discontinuing a product, as things could change in the near future. It can be important to perform a breakeven analysis to <a href=\"http:\/\/charlotteinvestmentmanagement.com\/author\/uilotta\/page\/2\">http:\/\/charlotteinvestmentmanagement.com\/author\/uilotta\/page\/2<\/a> determine how many units need to be sold, and at what price, in order for a company to break even. Helping you streamline your finances whilst improving your profit margins. This is because the breakeven point indicates whether your company can cover its fixed cost without any additional funding from outside financiers.<\/p>\n<\/p>\n<ul>\n<li>Savvy investors would steer clear of an SMB with consistently poor contribution margins.<\/li>\n<li>It means the company\u2019s cash and cash equivalents are four times greater than its current liabilities.<\/li>\n<li>They include building rent, property taxes, business insurance, and other costs the company pays, regardless of whether it produces any units of product for sale.<\/li>\n<li>Suppose you\u2019re tasked with calculating the contribution margin ratio of a company\u2019s product.<\/li>\n<li>To understand how profitable a business is, many leaders look at profit margin, which measures the total amount by which revenue from sales exceeds costs.<\/li>\n<\/ul>\n<p><p>In the most recent period, it sold $1,000,000 of drum sets that had related variable expenses of $400,000. Iverson had $660,000 of fixed expenses during the period, resulting in a loss of $60,000. The contribution margin <a href=\"http:\/\/www.samoylenko.info\/music\/281366-chill-out-music-market-take-it-easy-tunes-2017.html\">http:\/\/www.samoylenko.info\/music\/281366-chill-out-music-market-take-it-easy-tunes-2017.html<\/a> is also useful for determining the impact on profits of changes in sales. In particular, it can be used to estimate the decline in profits if sales drop, and so is a standard tool in the formulation of budgets.<\/p>\n<\/p>\n<p><h2>Products<\/h2>\n<\/p>\n<p><p>In the <a href=\"https:\/\/ourlovenestblog.com\/2011\/11\/where-i-would-have-been-this-wednesday.html\">https:\/\/ourlovenestblog.com\/2011\/11\/where-i-would-have-been-this-wednesday.html<\/a>, the variable costs are those directly related to the production volume, such as parts and labor. To calculate the contribution margin, we must deduct the variable cost per unit from the price per unit. This means that the production of grapple grommets produce enough revenue to cover the fixed costs and still leave Casey with a profit of $45,000 at the end of the year.<\/p>\n<\/p>\n<p><div style='text-align:center'><\/div>\n<\/p>\n<p><p>In 2022, the product generated $1 billion in revenue, with 20 million units sold, alongside $400 million in variable costs. In these kinds of scenarios, electricity will not be considered in the contribution margin formula as it represents a fixed cost. However, if the electricity cost increases in proportion to consumption, it will be considered a variable cost. Where C is the contribution margin, R is the total revenue, and V represents variable costs. The concept of this equation relies on the difference between fixed and variable costs.<\/p>\n<\/p>\n<p><h2>The Beginner&#8217;s Guide to Product Photography [Tutorial + Examples]<\/h2>\n<\/p>\n<p><p>The difference between variable costs and  fixed costs is as follows. Alternatively, the company can also try finding ways to improve revenues. For example, they can increase advertising to reach more customers, or they can simply increase the costs of their products. However, these strategies could ultimately backfire and result in even lower contribution margins. The contribution margin shows how much additional revenue is generated by making each additional unit product after the company has reached the breakeven point. In other words, it measures how much money each additional sale \u00abcontributes\u00bb to the company&#8217;s total profits.<\/p>\n<\/p>\n<p><img class='aligncenter' style='margin-left:auto;margin-right:auto' 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width=\"257px\" alt=\"cm ratio formula\" \/><\/p>\n<p><p>As if you needed another reason to examine contribution margin, investors look at it to determine whether an SMB uses its funds effectively. Below, we\u2019ll go into more details about what contribution margin is and how to calculate it. The articles and research support materials available on this site are educational and are not intended to be investment or tax advice. All such information is provided solely for convenience purposes only and all users thereof should be guided accordingly.<\/p>\n<\/p>\n<p><h2>Contribution Margin Ratio Calculation<\/h2>\n<\/p>\n<p><p>Fixed costs are the costs that do not change with the change in the level of output. In other words, fixed costs are not dependent on your business\u2019s productivity. As a business develops new goods and services, contribution margins expressed as a dollar amount aren&#8217;t super helpful in determining how much each product contributes to the business&#8217;s bottom line. In these cases, it&#8217;s important to convert the contribution margin to a figure that better represents an individual product&#8217;s value to the company. Reducing your variable costs can increase your contribution margin and overall profits. Mailchimp&#8217;s all-in-one suite of marketing tools gives you everything you need to market your business and find new strategies that reduce costs and grow your profits.<\/p>\n<\/p>\n<ul>\n<li>The calculator will not only calculate the margin itself but will also return the contribution margin ratio.<\/li>\n<li>Selling products at the current price may no longer make sense, and if the contribution margin is very low, it may be worth discontinuing the product line altogether.<\/li>\n<li>The following are the disadvantages of the contribution margin analysis.<\/li>\n<li>The amount leftover, the contribution, covers fixed costs or is profit.<\/li>\n<li>Start with a free account to explore 20+ always-free courses and hundreds of finance templates and cheat sheets.<\/li>\n<\/ul>\n","protected":false},"excerpt":{"rendered":"<p>The following are the disadvantages of the contribution margin analysis. Just because your second product netted more revenue than your first doesn&#8217;t mean it&#8217;s a more profitable item. If the CM margin is too low, the current price point may need to be reconsidered. In such cases, the price of the product should be adjusted [&hellip;]<\/p>\n","protected":false},"author":4,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[169],"tags":[],"_links":{"self":[{"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/posts\/62585"}],"collection":[{"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/users\/4"}],"replies":[{"embeddable":true,"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/comments?post=62585"}],"version-history":[{"count":1,"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/posts\/62585\/revisions"}],"predecessor-version":[{"id":62586,"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/posts\/62585\/revisions\/62586"}],"wp:attachment":[{"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/media?parent=62585"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/categories?post=62585"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.alfatecpy.com\/home\/wp-json\/wp\/v2\/tags?post=62585"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}