{"id":6478,"date":"2022-04-27T12:11:15","date_gmt":"2022-04-27T12:11:15","guid":{"rendered":"http:\/\/dev107.developer24x7.com\/cnp1238\/?p=6478"},"modified":"2024-10-08T18:49:02","modified_gmt":"2024-10-08T18:49:02","slug":"economic-profit-definition-formula-and-example","status":"publish","type":"post","link":"http:\/\/dev107.developer24x7.com\/cnp1238\/economic-profit-definition-formula-and-example\/","title":{"rendered":"Economic Profit: Definition, Formula, and Example"},"content":{"rendered":"<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"250px\" alt=\"how to calculate accounting profit\"\/><\/p>\n<p><p>You need to subtract the total cost of producing one unit from the selling price. For example, if you sell a product for $50 and it costs you $30 to produce, your profit per unit would be $20. Calculating profit for a business involves using the profit formula, which is revenue minus expenses.<\/p>\n<\/p>\n<p><h2><span id=\"Types_of_Profit_Margins\">Types of Profit Margins<\/span><\/h2><div id=\"toc_container\" class=\"no_bullets\"><p class=\"toc_title\">Contents<\/p><ul class=\"toc_list\"><li><a href=\"#Types_of_Profit_Margins\">1 Types of Profit Margins<\/a><\/li><li><a href=\"#Taxable_Profit\">2 Taxable Profit<\/a><\/li><li><a href=\"#Explicit_expenses\">3 Explicit expenses<\/a><\/li><li><a href=\"#Economic_Profit_vs_Accounting_Profit_Example\">4 Economic Profit vs. Accounting Profit Example<\/a><\/li><\/ul><\/div>\n\n<\/p>\n<p><div style='text-align:center'><iframe width='564' height='318' src='https:\/\/www.youtube.com\/embed\/BCo5i1mMO3E' frameborder='0' alt='how to calculate accounting profit' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>Furthermore, economic profit fosters a more strategic approach to investment and resource allocation. By understanding your true profitability, you can make more informed decisions about where to invest your time and money. This can lead to better returns on investment and more sustainable growth. By assessing both explicit and implicit costs, economic profit is a metric <a href=\"http:\/\/booksshare.net\/index.php?id1=4&amp;category=lunguistics&amp;author=andreev-nd&amp;book=1986&amp;page=29\">http:\/\/booksshare.net\/index.php?id1=4&amp;category=lunguistics&amp;author=andreev-nd&amp;book=1986&amp;page=29<\/a> offering a comprehensive view of how well your business is truly doing. Accounting profits are easy to determine since we already know that this figure can be found on a company&#8217;s income statement. For instance, NVIDIA (NVDA) reported total net income or accounting profit of $9,75 billion for the 2022 fiscal year compared to the $4.33 billion it earned in 2021.<\/p>\n<\/p>\n<p><h2><span id=\"Taxable_Profit\">Taxable Profit<\/span><\/h2>\n<\/p>\n<p><p>In summary, economic profit offers a deeper understanding of your business&#8217;s financial health and can guide more informed strategic decisions. Economic profit may not be as easily understood as accounting profit for some stakeholders. Investors, employees, and other stakeholders are often more familiar with accounting profit, as it&#8217;s reported on financial statements and used for tax purposes. Explaining the concept of economic profit and its importance can be challenging, especially if stakeholders are not well-versed in financial analysis. Calculating economic profit can provide invaluable insights into the efficiency and effectiveness of your business strategies.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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nm\/YtbxKyscQ4Ft8S3tqpLZxHyRGjuMzN7DMrkBXT1Ln5HIcv5qlWJaIiKoIiKAiIgIia5DVUe4oi82HmeS6MNK1nC55le4IQxtvmVFRUCMZ5k6BZbk0tRcp9bIdDboEZWyDU36hNG26ala\/hY8wubNEWGx\/8rqU9QJBca8RySohD2248ChY80cuKMcxkV5ro7svxb\/ZWagkwvLTx+oXRIvkh+nFWmgjxPvwaqJWYXFvJdGijwxjmcyrWZHPmjwuLeWirW\/aMejvI+iooo8UgPBuf8kNe3RhjwtDeSOXtZoJMWI8MWXSwVw6ny\/iuUqFK6vMkKVAUoCIiCLKbIvL5A3U2QTZLKr3qP4h\/fPknvcfxhNxdVdZFUalg1NuoIUe9R\/EE3DVXWSypFVGSAHDNT7yz4h\/fLmm4aq2yWVPvcfxBSKlh0cE3DVWovDJWuNgc+hC9ogiIgKCpUFBChSoQeSy5Hgb\/AKLm1EeF5HDh0XVasu0I8g7lkVyy69GH4ueV2KePAwD59VzqSPFIOQzK6qzW4x7Rks0N569ArqP7pvRc6qkxPJ4aBdGj+6b0RZ1ciyV8rm4cJte6x+9SfEf0TRt11y5Yy+ZzRz9F596k+I\/otGz8y9xzOScTrVDC1gsB58VYvEr8LS7kFzPfJL3v5WyUXjozQNeM9eBXLewtJB1C6XvkdgcXlqsVVK17gW30ViVQiItMiIigIiICuom3lHhcqlaNnn7TyKVY6a480mNxPy6LsLiWtlyUi0REVZeoJMDwfI9F2VxMNyBzK7albjlVgwykjwIXTjeHAEaELnbQP2nkFds2S7S3lp0KE6mrp8UjORyPktiKueUMaXFRUzR4mlvNU0EWFlyLErSCiCiskwsPM5BVUHcPX0Cpr5Lvt8P1V1B3D19AumHXH5ONKlEvZdHB6RRiHMJcKiUUYxzCBw5qCVfsqXC+fA9kdS6Nop3yENaDi7YBOQcW5ArPiHMLy9jXZGxUym41hlq7dp1TVGJjYqynbVNcTUuMsQJFhuyXWs5rRcEc+d1tq9oUzqaRkEjcLo6oshxNbG84syQcwbkuaBa6+VMEeVw3w0T3dh\/CDfwCx4Ov8sdv2smc6qgdvCYd+y1543sv2c2tGbRbFe\/Nbxt+Az1LDLL2G1B37sAc0Y2DBDa+IZXF+QXyopmDRo+QUmBuQwjLTJPA\/lj6yWsgDKwyCKRmKRwZvG\/agQQ2dccXWJyGR8QsXvcJgYzZ87WTiFjWGVzWSBgkkL4w45NeLtvzAuF8\/wC6s+FvyCOgZxAz5p4H8sfTxbS3VI509VeYCbE+B0b3kmWK2EZA5eqzVLxVuoaiLdxsjne57XSMa5o3zTctvqcJJtzXAEMYOjb+SOp4zmWtz42CeFP5Y6ntA97qy7nOcyz93imZLbt52w90EYbA55LEqo2Mb3Q0dLKzENbreM1HLPLyu0ooDhzCXWmUooLhzClB5UL0VCgNSRmJpB4quWXA0u5BWtNxccVyz69PxfizUEWFpJ1J+isqpMLCeOgVy5+0JLuDeWvVZb5GNdaj+6b0XJK61H903olSPNVTmS1jayz\/AOHu+IfJbnPA1IHVRvm\/EPmEXTm1FOY7XIN172fLZxafxadV72g8HDYg66LEQqnK7bmggg6FYJaAjum48dUgr7ZPF\/Eeq2Rzsd3XA\/VRfVcp8Zb3hZeV2nsDhYi4XKqYcDrcDorKzYqREVQREUBERAUxSYHh3I\/ooUEIO4CsNZTG+JvmPVeKKqw9h2nA+i6KjfXES6674GO1aEZAxujQm08WWipSDjcLch6raTbNSufWVWLst04nmnV4zyvxOLuZSmkwSA8NCvCghVl3Fz9pSXIb5n0WqllxRgnUZHyXMlficXc1I1a6FBJijA4ty\/kr5H4QSeC5tBJhktwd9Vo2hJYBvPM+SG\/TCSSbnUrdQdw9fQLAt9B3D19At49cc+NS6\/s7KWPlIY8nAAJGR70x9rXBqQdMs8lyF2vZmmY91RI90rd1GHXicWutmSMtdBkt5cc8OthraiCPaDMUYdAYyzBG3CC+S7rAg630N7KxkLjXwTYTufdg4yW7Ft04XvprZUS7KjFXTMa+XcVgxPa4kPyGIYueZBz43WOmhxVvuRkk93M0jMAkdawLrZacFh0\/9dw1pFVSQiY5iPFFu24bbsm+O173AyXz+1toufMx7J3S7vNrnRNZhdizFgMxkNV1xQwQ4qmplmtv3RROa43YGucwFzteBWSn2VTvime17pQ2pija8Ei7XujBuLa9s5pNGW66DK18ksMcr\/s30G9fZjb4y1wLshy4aLIzZ8c7NnxROL4rzue9zcBwte0uuOHLzWXaGy5qWqhY973Rvc2JkgcR9mXAGPwyJy0XTfs+mhZV710+4ge1ga2R3de1hItexu52acXvXtu8gq34BghnhkmDCGHDIGi4uL6HkbZr56ggfW1bWvNy84pHWA7I7xy05ea69BBSSiR8MlSynp4yXRhxuS697AHIWBvzXii2ZSz1BFNUSbgwl0rG3D7ZdgniDfTPTxCS6SzbL7SUe7nEjW4GTNxBuXZd+JuWWtj5rkLo7S913cfukrywkkwvJ7B58guctzjnl0Xd9mnOwyNYxwc97AJd1vW\/sPGoaeY\/RcJd32fgiFNUTyOnGB4aRA5wcQbWyGublMuLh17\/AMRnjonBz2DBV7g4WNwiMMzaMtMtdVp93eytrnuYWxmMhriLNJcWYbHQ38FVDsOMV7qNz3ugMe9DcVrOyaLjS+udtLLD7PRGqnbTzSSmJrC5rd46wLSLWHhdZb9\/t3X15NdJGKhxaxkzi3dNG7IaLFpt2tTqvmK\/acnvG\/jmL3MFmSOja02wnVlrficuvBSU0cUM1XPMJaprjvGkgAEA2cfEEa3uq6TYsEsNOcTnb2eSIvGQLQ2Szg06dxpSahd1vrajeT18Uz8MMcTLYWAluIMLjlmc1THRNfUUrmAyQw0jJNA0vN3YBmbAk8+SwjZkzNoMgqXvc2Y2c8Od9o0NNs\/CwyOnyW2akpYqZzql1Q6MTvhDWyOIsx7sAw3tYYU4s99S10tIa2JjgI4495D2Wmwc7W5GfEZ8ly9g0xnqsbhibHeV4yGI\/hbnlm7yyK6FPDSuhlqd5U+6RhsQjDnE8Cb593tDLTVV0uy6ZzqpzZ5JKONrXOYy93HMgO52tcHx8Cm017jm7covd6l7AOwe2z9l3DyzHkueuhtYQXj92mdJFgya4kmP\/Tnw8PBc9dJxyy6ybQ7g6+hXvZ8l2W4t+nBea\/uDr6FZqKTDIOTsv5Lnn13+PjqOdYEnQLjOdcknUrftCSzQ3n9AuesRuoK61H903ouSV1qP7pvRKRn2mMm+aw2XZkia62IXsvHukfw\/VNljlKyOFz+6Lro+6R\/D9VmglDJXM0aTl4GybNKpKNzWlxtlwCzFd1VCnZe+EXTZpNOSWNxa2zWfaOjeq2LmVk2N2WgSLeM6Ii0wIiKAiIgIi8gk6NJtyF0VJCthqXsyBuORVVnfA75FLO+B3yKhqtzdo82HyKHaPJh8ysNnfA75FLO+B3yKel9rpal79TYcgqlFnfA75FLO+B3yKqaqUUWd8DvkUs74HfIps1VsUpa1zfiVaizvgd8ilnfA75FDVSDY3GoVk8uNxd8lVZ3wO+RSzvgd8ihqpW+g7h6+gXPs74HfIroUF8BuCO1x6Bax6x8k9NS+j9jQ+9ZuiBJum4CdMXatfzXzl19Vsn2bhbD7xXGzbYgwnC1o4Fx5+C1lxzwl21VNUYG0r9oOjdUNmuCzUMIIJPgL5+Sri2K6OuNY6WL3YPfLjxahwOXLjrdWQ\/4PUO3LGxhxyFmOiJPg6wuVhGxI6OuiZM0S00xLWF47rzmL+PDxv4LDrV+xzUSulmpZ4yySdxkglB7LS49rnci3h8locIRHUintg99p74e7ixw4reF\/1uuH7U7KbBUjdMsyUDA0c8gWj9D+8q\/aHY\/ujog0XD4xpxkGTrdcj5q62nlZ+nZrNubnaE8NSMdMXxkXFzG7Awhw8L5\/qPHoxPlca51KWOkMkRYXG7CN1Fc3Hhdcrbuz4KPZzbxsNQ4BuMi5xWu438M7eSq9oPZvdjf04O7td7B+HxH+nw4dNJqLuxdHQ1oq3yGeGKpewEMGbJABa2elrDnqrqyC9XT4J4qeu3bjIWC7HOy7JB55652HgFw\/ZqmjlrGMlYHtwuNnC4yGS7DfZ2GbaM7SwNgiDDgb2Q5zm3tlwyJPkrfVSe56Ue07bQQGo3Xvhcce60LM9ePw+d7LnbAp97K8e7ios2+Eybu2et+K+jFFsyp3sUQY18fecxpYRwvc5OF+q+LniwPc24OFxbdpyNja48Fcfc0zl6u3T2\/Tbp7B7sKe7TkJN5fPW\/BdL2WbMaKpFMQ2betwl1raNvr4XXzC7ns77OiqBmmuIQbADIvI1z4BW8TG7y9O06tZBU0nvbo\/eSx7JHsyaAbFuLzH14LJszZJ2fLJU1EjN01jg2xuXXItlzy05lWmXYrTurRcsWBxH\/5LW87rDtvYDKXBVQjeQNLS+M9qzb8DxB\/vwxPp0v21ezkE+4iLZ4ZaV197HIM48s2g9eeXzWij3WCj3H3XvsuDlbDNp4cvBYParZELIYqinY1rDk7CMiHZtd\/fNc6bY2DZ0VVbtOeS7wY7Jh\/Qf+9XW03Z6061Jt9rKySGrsY2zvMUh1jOIgAnlY2vw6adKH3n3eT3Td7z3qe+8vbDvH8uN7LmbF2bAzZ76qpia8nE9ocL9kZNA6n6hX7FpKQbOZUVEUejy92C\/wCMjQZqXSzf7UUNDWsmqDHPC2oc7G+BwJY4OzxX1AzOnJXTQXrpPcZ4opxG3HHa7JHXNx5ZX45+JVVTXbHMb8LGY8JwncPGdss8KtptkUVFSslrWtc91rlzS8BxF8LWi+nO3BDTm+1bWB8NxGKjB9vu+7iyt\/3eNreC4C+k9pNlUzImVFMWtD7EsByIcMnNH96r5wrpjxyz6yV\/cHX0K566G0L4BYE9rgL8CufZ3wO+RWMuunxz0tnlxuv4KtRZ3wO+RSzvgd8is7b1Ulaoa0NaG4SbeKyWd8DvkUs74HfIqL7b\/wDER8B+YT\/ER8B+YWCzvgd8ilnflu+RT0e2\/wDxEfCfmFjmdicXc14s74HfIpZ3wO+RQ9tENa5uR7Q8dfmr\/wDER8J+YWCzvgd8ilnfA75FPR7aJqtz8tByCoUWd+W75FLO+B3yKqaqUXkkjVrhfmF6QEREQREQCvLS5t8LiL8l6RF2b2T8xyb2T8xyWSyaNm9k\/Mco3sn5jlNksmjZvZPzHJvZPzHJZE0bN7J+Y5N7J+Y5eXOAUuY9oDnNsHac1F9p3sn5jk3sn5jkSyuk2b2T8xyb2T8xyWSyaNm9k\/Mct9A4lhxEk349AsFlvoO4evoFrHrHyX03UzQZYg7umRgd0LhdfV+3b3Wgb+Al5PLELW\/QlfIOFwvs9nbWp6+AU9YQ2UW1OHERo9h5+HXgtZd2xh7lj4x7RZfZ7cc5+xonyEiXDC4Hjjyz65le2ey1HCd5NKXMbnaRzQzzyF1yPafbgqnCKL7lhvfTE7TLwGan5X0snjLt9PSiOvhpahwzYQ+3+sAgjydn+6FfLDDV4HXxCGYkW+NhLSD5\/RfKezO2fd4Kpjj3G7yMHiTZpb88PzKj2U2v7u2pbIbjCZhfi4ZOHU9n9VnxrpM4p9tq3e1BjB7MLS3945u9B5FfX7S2sykbC6QHA9wYXD8PZJvbiMl+a1Ly4Pc43c65J5k5lfZ+22dNB\/xB\/wBDlbORjHLtbafYbGVrKqAt3bmuxNGnaGTm+B5Ln1G2hR7Un3gJikEeIjMtIaLG3EZ5rk+z3tA6kcI5LupyepYeY8OY8x49V1RRv2lKKhrHNe2MxSON2HsDI8M8rH\/4U179tblnom2BRVuOSklAfqQDiaCebTm3+8l8rNC6N7mPFnNJBHiF9zR7KpNnOfUb0gFpAxuFg0kGwtmTkOZXxe0arfzyy2sHuJA8NB52AWsax8kn+WY6L7KuJbsOPd5B0UQdbk62L53\/AFXxxX0ns3tyJsRpKuwjzDHO7uE6sdy8Dpw63JML2PmiF9n7Mkv2XK2XNg3rW3+DDn8iXfJej7I0pOMSybvWwc21uWK17LLt\/bULIPdKSxbbC4t7rW8Wg8SePnxWbfL1GsZcPdX+zTm1mzX0shN2DATxDTmxw6afurt1EcMzJKO9vshcD8LXXDSOmE\/IL4n2WrdxWNBNmSjA7lfVp+eX7yv2fti+1jMT2JnGP905M\/UN+ZUuPtrHOajo+2VS2KCGljyBsSOTG5NHz\/6Vr2HHE7ZDGzkNiIfiJdhAG8dx4L5Pbdb7xVSyA3bfCz9kZD55nzX1mwqVs+yWQudhDw8Ei1x9o5WzUiY3eVcLb9FQMgBpZGPeXgENlxnDY3yv0XQpds0lZTtgriGPbbNxwtJAtiDtB0PPipqPY6Fkb3CaS7Wkju8BfkvVHs2gr6Zu6AieLFwaRvGm2YOK5I8U3CS745e3PZsUrBNC7HESL3tcX0NxkQf5LhlfX+0VZBBRtooXYnWa217lrWkHtHmbaeK+QK1jbY55yS+mSvc4MGEkG\/DoVg3sn5jlvr+4OvoVgss5T26fHfRvZPzHJvZPzHIvLngLOnTdet7J+Y5N7J+Y5QDdSmk3TeyfmOTeyfmORLJo2b2T8xyb2T8xyLwXhNLuve9k\/Mcm9k\/MciJpNm9k\/Mcm9k\/MclkTRtDi51sTiQOalEQ2IiIgiIgIiKgiIoCIiAvJdmABcnQI48BmToFoygHxTO\/RLWpANbB2n9qU6N5KhznPOJ5ueA4BQAb3JuTqV6U0WiIirIiIgLoUHcPX0C566FB3D19AtY9Yz40Oda2dhfM2xWHO2V16IiOsx\/h3f1olluzbnMpP08iOEaSn+GP9a9fZ\/nO\/h3f1pZeoosQc5zhHE02dIRfPUMY38Tzy4amwWbNftqXf6efs\/wA538O7+tPs\/wA538O7+tRZt3FocGX7Ie4OcBYakAC5Nzlpeymyur9lyk\/R9n+c7+Hd\/Woa2IaSkf8ALH+tTZLJq\/aeU+j7P8538O7+tLR\/nH+HP9aWSyav2eU+nkMiGkpH\/LH+tei6MC5nI\/5d39aWXV9mNl+9VQLh9lCQ53Iu1Y31PQc1L6nWsbMrrTlAxnMTn+Hd\/Wh3f55\/h3f1rq+0uy\/daolo+ymJezwd+NnzzHgfBcqyT3OmVmN1p53UP5p\/hj\/WvX2f55\/h3f1pZLK6v2z5T6Ps\/wA8\/wAO7+tPs\/zz\/Du\/rSyWTV+zyn0fZ\/nn+Hd\/WvJjhOsp\/hnf1qYw0vwueI7jsucOxivo8\/hB58DrkvTmFrnMe0te02c06gqf221v1vTwIoR\/vT\/DO\/rUlkR1mJ\/5Z39aiS4acNr2yvzVskQAa9rscT8muIAIcBnG8DRw15EZjjZr+5Lub08ARDSY\/wAO7+tQDrncXyNsNxztc2U2QrUmmLZf0y1\/cHX0K566Ff3B19CuesZddMOCiOUxvxAA8CCpUELLpFssAI3kObeLeIVTXX0URSOjdib5jmrpog4b2LT8TeSnGtbVooDr6KVWAqaeYMJa8XY7XwULy4JVle5od2Rndh7pUL3SygDdSZsdoeRXh8ZjcWO8jzCkWwREVZEREBERAREQEREBERAXlzrBel6pYw9xc7uMzPiUqyPcQELN44Xkd3RyVABJJcbk6lepJDI8vPkOQRSLaIiKsiIiAiIgLoUHcPX0C566FB3D19AtY9Yz41BSoCOOS6OL1FFvHYcWBjQXSP1wMGptxJyAHEkJLJvCDhwRsBEUeoY3j1cdXO4nwAXp\/Zhjj4yWnk6G4hZ0Au+3N45Lwsz37dMv+s0IiLTmIiICIiDy85ZL6LYftPT0dO2IU85d3pHWj7Tzqe95DwAXz6WUuO28c\/F9Btz2mp6yndFuJw\/vRuIj7Lxoe9pwPgSvnwlkSY6TLLyERFWRERB5e0EK6nJlDYHEbxotTvJtccIHnkfwngctCq14ljDgQVLNtY5aegb6gg6EEWII1BHAqYZRG5weCYZAGyga2vk9v+ppzHmOKslkMrBMfvARHP4ut9nL+8AWn\/U0c1U4XCn5Rr8L6e5YjG90biC5ptcaOFrtcPAggjqvBVgOKBjvxQu3Lv2HAviPkRI35Ksq430znNVlr+4OvoVz10K\/uDr6Fc9Yy66YcERFltBCRSmN2JvmOalQQiyrKiIAb2PuO1HIrwCpppt2SDmx2Th6pNFu3W1ac2lSLfaERFWXh7brRH9tHgP3jM2nmFUV5DyxweNQpWpUsdcKVZVtAcJG92T6qtWJRERVBERQEREBERAREKDw88tTotFV2GNhHVy80TMUuI6MFyqsZc5zzqSo1yPQCIirIiIgIiICIiAuhQdw9fQLnroUHcPX0C1j1jPjUF4mYXAMGryGjq42H1XsIx1pYSdBLGT0DwVu8cser654dUzkab1zR+yw4G\/o0Klep22lmB1Eso+Ujl5ScXLtERFWRERAREQEREBERAREQEREBERB7oW4pt1ewna6LPg4i8Z6h7WqqJ+JodzAKuoWk1dKBrv4j5B4JPyBVERu0EaHMdDosz8m7+MWU2lS3gYC\/wA45GPH6Yh5ryV7ptag8qWb\/wDYtaP1cF4KTtMvxjLX9wdfQrnroV\/cHX0K56zl1vDgiIstiIiDy4K+mIkYYXajNhVS8OuCHDUZhStSpaTmDkRkV6VtXYhszdHZO6qpWJYKHBShRFlKMcb4jqM2\/wB\/3qqY3XCmJ+CRruRz6KyoZhmcOBzCjV48IiLTIiIoCIiAiIqCgqV4kORUFzOzTOdxebeX93VbRYK2pFo4W+Fz\/fzVakaoiIqyIiICIiAiIgLoUHcPX0C566FB3D19AtY9Yz41BV1DMTCOYVgQhdHGL61+OUyC1pmsmFubhZ46h7XhUr1CcULmfigxSM8YnW3o\/dOF\/QuXhrgdCD0WcfpvOe9\/aURFpgREQEREBERAREQEREBERAReXuAFyQB4q7cBoDqjE1pF2xDszScsj3Gf6j5AqW6axxtILsY6fQkOig8XEWfIPBjSRf4nDkqmiwtyXqSR0jsb7DINa1os1jRoxo5D9cyvIa57mxxjE95DWjxPPw4k8gVJ691b79R7YLQSO\/OkbG39mP7R56Yt0PmvBVk72l4EZvFE3dxn4gCS6T95xJ6YeSrKuP2Z919Mtf3B19CueuhX9wdfQrnrGXW8OCIiy2IiICgqUKCyj7QfEdCLt6qmM5Z6jJI34JGu5HPoraluGZw55qNXjwiIqy8SDJX1RxMhk5ix\/v5qlyt1pf2Xf39VK1HhECKsiIiAiIgIiKgq5dFYq5dFKsaq7vxjk1Uq6u78Z5tVKRaIiIyIiICIiAiIgLfQdw9fQLAt9B3D19AtY9Yz41L0tmxtnGqnEQNhhLnO5AD+ZAWjZmy2vFQ6oMjWwENc2JuJ+Ikg5WOQt\/dlu2OUxtc2jqBBURzOjMjWE3aHYSbi2vHK+RyN81ZX1EctRLJAwsidgwNw4LARtBFtMiDpkurBsmlLJJnTyOhEu7Y6NmmQJc+4yAvby8Ug2XSimjmeamQPdIAYWAizXkBxBFxcAarPre3T\/t46cRF3IqKgdTvqN5VYI3Na4Wjvc20FvFeK3ZVPDCC6aQSujEjCWXidfRgIGvn4rXlGPCuMiLdsaibUT7t5cBgc67bXuOoVZk2wotmzKRs0dQ5xcDFCZG2tmRwPgvcey3uon1Q0a8C3Nuhd8yB5FNrqsCLv0GwY5qaJ+KYSSNkIIAMTcBt2ja4v15qqj2PHJBFIXPBfBPIQC2143NAGmnazU8ovhXFRb9l0cUsdRJK54bCIz2LXs5xDtRyGS3y7MogKbDJU3qSN3fBpiAN8stU8oTG2bcFF9FLsamijxye9O+1kYN0GusGOIBOXIKibZVMyBsjppWmVhfG4svHa\/ZY4gd6xH6qeUXwrhkroRbGc6iNY+YRsuCGhm8O7OWIgEdokiwuABr4c+11bsvZsU1VFG4WD3EEtsDoT6Jlsws\/aG1AYf9njLXfmy4Xy\/ut7kfkCfFVBuZcSXOJuXOJLieZJzK7r9kwSTNhg94Y67i907QGCNt8ThYC+eH5ryzZ1JUY2Uk0jpmtLg2RoDXga4chbzUmot8q4xWqkq6ZlFMxzHGqkc9ocxoa5rCGixeRobEWFzYnS6trKFkZpMJcRPFG917ZF5ztlot9fsekpmufK+fAJjH2cBPcxA6JlqrhvF8+wWAv+iL6Cs2ZRRVLKd0lRic5oc44MIDh2TfDzwjzWTaOyRSwgzOO\/dI4MaCMOBptjPHPhnxHitTKMXGxwK\/uDr6FYFvru4OvoVgWMuumHBERZbEREBERBXLotNabujdzas0uhWms0hH+n+SjU4qREVZQV7j\/y0v7Q+oXgqxn+Wk8XD6hStR4boiN0RVkREQEREBERUF4kGRXteXKKuqjdkLvCyrXsdqm8WO9f\/leAVIuQiIqyIiICIiAiIgLfQ9w9fQLAt9D3D19AtY9Yz4+i2RtOClp33DpJpXjE1pLC1jcx2rc+XPwWp+0aR9Qahs89NJIxpcWNJDXjvNcLdq4tzGRXzqkLXixM7H0se2KU1UkwlnpyXtPZbiZK0DO7QDYk3zPDzXsbZp3wBjal9J25SWNic+7XPJF7C2hvlzXzCJ4L\/JW+OpjbRVMAddzpWlnZObQRn4aaLfTbTpo6V7BLM\/FEWe7yDE1rz+IOtYAeHyuuCivizMtC6GwKyOCpxzOLWYHNuAXZm3ALnorZtJdXbswS0cEdQ2Koc8ywOYMUT22d+Hh4n5LdHt6kYWQBj3QNjMRkuQC1wGImO2ZuNddV8wiz4tTOzj6Sh2nTxw0zPe5Wbhzy5rI32lBfcB2Vsx\/1HReotuUrsGNxjBjqmuAY44TLI1zRkM8gdOS+ZRPCL\/JXYZLSQwVUcU7pDLGwC8Tm5tcctPFeH18RGze0fsCN72Tl22nlnkDouUiviz5PqX7Zp3xlrax8B3srjhhc7E1zyRfLkVm2ftGkghc1s0724XtMD23Y8k5OBtZoOtvHnr8\/ZFPBr+SoC17JqGw1cMkhsxriXGxP4SNB1WVFqucun0M214mTtm95fVNONjozEWYY35nCTa+bWrVR1+zY8BjkwysY5rJDC8WuLDHbJx8fovlLIs+Dp\/JXaiq6OVlMZ5JI5KZrWWawuEjWHskHhe3Hn5qrbW1WVNK4DKR1Q5+CxyZgLRnpfRcpE8U863e0dUyoqHviOJpa0A2I0bY5Fetv1rKiZj43FwETGkkEdoXvr1XOKhXTNy2y13cHX0KwLfXdwdfQrAsZddcOCIiy2IiICIhQeHi5AGpNlorTeW3BrQFFE0F5ee6wX81SHFxLjq4qNfp6REVZeXFWvypmD4nKiTS3Naa3JzGD8DVK1OKkRFpkREUBERAREVBQVKFQWUJGNzDo8KllxcHUGyguLSHDUG6vrGgPDx3ZB+qjXYrREVZEREBERAREQFvoe4evoFgW+h7h6+gWsesZ8aVKhSuji9IoClAREQEREBERAREQEREBERAREQEREBEUFBChSoQZq7uDr6FYFvru4OvoVgXPLrthwREWWxERAXk3JDW5k6ISb2AuToFoygbzmd+ilakRUkMaIW9XlVALy1vPMnUr0rEtERQ42CI90keOUcm5leXPxvc\/mcuisH2cH+uT6f39VU0WCkavEoiLTIiIoCIiAiIqCIig8uCupxvInRHvNzb\/AH\/eqrK8B5Y4PGoUrUSx1x4r0rp4C5wfELh\/6FUFpa4tdmRbRWUsSiIjIiIgIiIC30PcPX0CwLdRdw9fQLWPWM+NSleVK6OL0FK8r0gIiICIiAiIgIiICIiAiIgIiICIiAoKleUBQihBnru4OvoVgW6t7g6+hWFc8uu2HBEXnFc2AueQWXR6URtdIbMF\/HgFaKXCMUzsI+EalRJVEjDGMDP1Km109l7YcmduQ6u4BZwDckm5OpRrbL0rotERCUZCpgi3jwPwjNyr7eEHDk7QjrZaJfso92O+7NxUtakVzy7yQu\/CMmqFDRYKVUoiIqgiIoCIiAiIqCIigKt2oJF28QDZWKCEWOpSTRubZlhb8PFc6p++f5fRVFudxkeYUi5Jc43JU0tr0iIqyIiICIiAt1F3D19AsK3UXcPX0C1j1jPjSFK8hel0cUqV5UoJupFzo1x4ZNdwyPBe6b76H\/jRf\/0aujHWStbtANkcAyXsWPdxVLg63Vcfk+S43Un+8dcPjmU3XJLxYG+unipJs7CQQ7XCWkOtztqtmygcc26zqBEdzexN79stvlit\/eq1R1ksULZqvHiZOzcmQWkscpctcOEnX+Szn81xupGsPimU25DZATYG55DMqb5YrG2t7G1uq7knutPvdz97RtfgPAum062JA8LrNtAvGz4Wt96saVl921pht+LHxva+ngsf1Nv6b\/p59uZiyBzs7umxAPQ6FL\/3ZdXaZmlgc+QTQbsxB8LwN07OwMbvO9lSIJH0ce7Y99p5L4Wl1uyOS3j825u\/emMvh1dT6c8vAFzkLX8ufRS030uegN\/kunBS76ajxD7NlHDI++QsC7C25yzNvIFaoacsr2yAENmikfZhDsMmHttBGRN8\/NZv\/Jka\/p3BxjPwvfwtrfkpv1vysb56ZLsVrCd9KQ9pk2fIC2QBsgwOa3E+3E38NFNXBINoRvwPwGSDt4Th0YNdNUn\/ACNl+DTjgE6NcejXfyUNdfQE5A5NJyOh6Lpx10zYa3DK8YJWBlj3Q6Z4Nuq10JIblvb+4U1tyAZNXd2+V0y+fKTn+\/7SfBL+3BBuS0BxcNQGkkdRwRrgRcG4XU2fLPvJmYKsCSZg32Fu+Y4NGESN0LbWPKx8VzZIyx8jHOD3Ne8OcPxHEbnzK6fH8vndMfJ8Uxm3kqEULs4igqV5KDNWtJaA3UuA\/QrJJSPY\/C0F1wM10zI1ubiAPFUVs94yY3i41sRey5Z9en4\/xZjShuczwP8ASNVHvYaLQsDR8R1VAbfM5nxXoBZ01t5IJN3Ek+K9gIiqbEREQXl+i9Ly4IrqbPH2LP74rBXBgfdjruOo1\/VV715aG3s0C1h6qGtsppq16REVYERFQREUBERUFNja\/BeSV046b7LCdTn5qLI5q9sic7ugleCOGi6k8m6YMI8EJHNewt7wsjI3O7oJWqarY+OxBvbTkVeTuorgXsB\/5U2unOfE5veBC9Mge4XDbhaTWMcyzxmeAz81ZSutADyB+pTZpk91k+H6KPdn\/CVb\/iLvhb+qgbQcB3Rx4q+z0r92k+Erw+Nze8LXXTqZixmIC+YVFNJvX4iAC0ZeamzTN7u+18JVa3vrcMmEjIcVlqpGuddvmqlilbqLuHr6BYVuou4evoFrHrnnxoUqEC6OL0pUIgn\/AM8s1u2RQR1EpifM+NzzkA0uD7AvJcb8LE5rCtWzKwU9RHM5rnNZiuG2vmxzeJA4qZT01hfaxlDAWb99S5tOX2gc2I715ABc4D8IBuL+HS9O0aQxvaXS79kjMUUpxElhOYIcbgjiOnl6oqiIU0dPVMlLYyXRyQFmNuLvtIfkQTmldVCUxtjYY4YmYI2uN3WJu5zjzJ+ixJd+3XKzXpol2TTYaZ0dS9xqJA2O8JF\/tmseTnwJvnqQF4Oy5sFS1z5WshkjjaHB4Y9r5jHcAm1rWNhcZqoVoAoRgd\/s0jnP7vaBnbIMOfIHW2a0v25I9tS2TevbLLG+JpcCGNbOXkG5y7OEZXzCzZWpcVzdhhxcySqkGCp93iBY6RuLAHA4cXZ1IVEFC1kT3z1j6e1Q+HsNe5mJurjYjLIrTH7SOje90UcgD6oyuBLReIxhhbke9cXHDIZrJFU0m4MEsdU5gnfKyxjBIc22F5xE87kdU1V3ip\/wx4qhSSOIONkZILnNLci0gE5izrgcDdaJdknse51DpAagwEWfEWSWJLgAbEWBvZVnaRdWiqkZ\/vGOwMsbNbYBova5sPBaYvaGXfSSzCSbJwgYSxjGYnHEXFueINyBFzmc81bKzLj9qIdkl1ZNTzSPaWNfjfm4uYACOOYIINleNmgzQsfWSmOdrXQOwyXvitZzS7s2ysVI21GJY5hBIyRkD4TgcHC3+7Ic5wNxncnPNZ5dq7yppqqRkm9Zg3wBaWuwOuDHc5XzuMhfzJmv7LufaXbLYTMIqh7mxyQMddhbdz5nMNxfO2oPMq2bZIZUxU8VTM2R790XPjkjaGtDj2XXs61sgMs1np9ohgnvG872eKUWw5BkxeQc9bHhxVm1K6Coma93vz2bwudG+SINa0g\/d2NwQcPHQapZSXFlrWNhnc2GecuI+0xiSGQEZAOz7QI0WcAAWGi37Ur2zCBrBMRC1w3k5aZXYiCAS3gLcf8AzgXTGajj8l9+hQiLTCFCFEGavF2D9r0KwNhxGwGa6Fb3B19Cs1J963qfoVzy67\/HxPur\/h+i8vgc0XIsFtq6oxkAAG44rNJVOkGCwzIWNumlDWkmwFyrDTP+ErcS2Fnj+pKoG0TfNuXgc02aY1YyFzhcC4WyoiEjMbdbXHj4KaH7r5ps05y9iFxGIDLmq10oP8v5O9VakjDuXYcVstbr17s\/4Stf\/pv3F4hri5zW4Rn4qbXTP7tJ8JQU7\/h0W2qqTGQAAbhZ6aq+1N8g\/wCqGoykWVm4fa+HJa56TFID+E95RXy6MHmrtNMKIiIhSoRUXUkWN45DMroOmtIGWNiMzbjwVVG0MjLjqcz04Kv\/ABL\/AEfqstz0rr4rPvwd9VZDXC1ni\/jr81dIRLFca6geI4KGiOVgsAPAZEIPE1Mx7MUdh00Krpq6wwvFxwKvlkbEzC3XgPUqId3IzDYA8QMigOgjlbdlgfDL5heqM2hBPC9\/mULmQssPlxJSkF4QDxvf5lQVy1MZaQNSMslz3aLpe4M5n5hYJ24XOA0CsSuhX\/d+YWCGUsdceYW+uP2fmFkpJGtd2gLHieCF61NqI5LBwz8R6rNVwYCLaFbPd48WPz1y6rLWzh5AboOKQrMt1F3D19AsK3UXcPX0C3j1yz4vUqFK6OKVK8hSg9IoUoJUrypQSiIgIiICIiAiIgKEUICIoQFCKCgKFKhBRW9wdfQrLSfet6n6Faq3uDr6FZaX71vU\/Qrnk7\/Hx0ZpmNIDvpdZDK10zC3TpbmtU1O15BJOXIrNVUrWMxNJvccVh1qdpg3aeGa8S0JAu038OKviqGSNwvtfiDoeivY0NHeNvE3shpTQi0WfifJRQfc\/NXyNxsIDrA8RmsNJOI3Frj2b5FBlXSg\/y\/kfVS6ljccX0OSqq6gBuBnTLQBE49j\/AC\/7qx0v3rOvoVs\/9P8AurHS\/eM6+iC\/aXeb0KxFbdo95vQrGVYl66tNKXRhx1z\/AEXMc8uJJ1K30Z+x\/wDcucFItSiItMoRFKCLJZSigiyWUogWUWUogiyWUoghSiIFkREEWUoiAt1F3D19AsK3UXcPX0C1j1jPi9ERdHFKkLypQSpUKUEooUoJS6hEEqV5RB6UKEQTdFCICIoQFClQgFQihAREQUVvcHX0Kw2W6t7g6+hWFc8uu2HEWRSiy2iyWUogNcRoSOhREQRZTZEQLIiICIioiylEUBEUKgiIglERQERFQREUBERAREQEREBERAW6i7h6+gRFrHrGfF6Ii6OIpUIglSiIClEQFKhEEoiICKEQSoREBQiIChEQFCIgIiIKK3uDr6FYURc8uu2HBERZbEREBERAREQEREBERUERFBCIio\/\/2Q==\" width=\"256px\" alt=\"how to calculate accounting profit\"\/><\/p>\n<p><h2><span id=\"Explicit_expenses\">Explicit expenses<\/span><\/h2>\n<\/p>\n<p><p>For example, Gordon could have purchased a new candy machine for $1,000, which would\u2019ve generated a forecasted value of $1,500 in revenues in the future. However, he did not take the  deal due <a href=\"http:\/\/www.templete.ru\/template\/templateplazza\/tp-freelance-plazza.html\">http:\/\/www.templete.ru\/template\/templateplazza\/tp-freelance-plazza.html<\/a> to the uncertainty of the current market conditions. The content in this article is for general information and education purposes only and should not be construed as legal or tax advice.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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riUeNV5r78p9KVLTAcYhrjpS2lW1\/fLrZqIjIt4qviNd2CfqpMu7TxfG+DY7kLhDa6c6WOewU73wOOQuENrpzo467BTvfAjNbyti7NC7yxjY2TqzEuey0yXKoikFKgvxXWFKbUg3lNpQtPGFoZJUoj\/hvFJYeyneGPuCBSs\/XBlCPVrhrramFu37cUhumtqTKdQRtoZaccU4aUERNto2laCTdL6sdHkWHdHEGyvIXCH0\/lSxz2Cne+A5C4Q5f9KWOt\/\/AFCne+BrLTv7obWEYYo+dqzZtIkW1TLscta73KW++s0JUj9RNgpeS24tvbNO02tG3orcRaGZW3XcqZBuDgVXRmSazHtu4Zlm1Ku01NNeNZwUHHccinxmpkbpJ2FGZaESj00LQKnFLr2bp8glNSp274J8VC4Q3iyljrsFO98DnkLhD9aOOt3\/AFCne+BrSfCzzlQKDb9AtOzLduZ6lYfoeQK1VK3VHozrvGN6SCIm0L4xxexqn4pEpRmZ6bhOrZ4VGSMu341bWFrCt1dMoVBolw3XLuKqux3Gm6m0bzUaKhlpe04lpClGteiTM9N2mp1qG1s978GZTlJ9U+W9eJbfIXCG1\/lSxz2Cne+AOg8IfpLKOOewU73wKJpHDRyBMrVp3bUcb0NnGV8Xp3hUmS1VXVVpmebrjaJD7PF8TxKlMq8FKzURGRn5D6Ci8NThBXHVbcj0LDlmyYd5XFWbSo63q\/IYcKfCUs+6Hy4lRIY4tBmaUmpajI9NncQKXx2b0a489zL5tTFuY7MTVkW3kHHUQq3VZNanEdj1FzjZj5kbrnh1k9naMi8EtEl4iId5yDwh+tHHW\/8A6hTvfA1ql8Py8jsig0+DjymFkWpXBWrcmRtipTaYw9S1kmQ8hMKM9KcQraRskTepamZnoQtatZ8uefwN7kzrUrIqVqV6Jb1SkqpM5t1l1h9njGyUROoQ4SVGglpNSCPZUnUhluKXUtC3XBJupUvS95PuQ+EMX\/SljnU\/+oU73wOeQuEMe\/nSxz2Cne+BqNVqzkO2L3wRiymVrJtbpdRxw7VajBtSqsMT5cvaQopDjkl9lKiTtmR\/rNd5aEYxOEjf2aaNky7LWsWflmR3vYyhViBFo1TjJXAmkbm3Inkt0uO3I8MmidNRpPQt5KFqebjhO73FP1YYxv3G4pULhD+LKWOewU73wBUXhDn0ZTxz2Bne+BrLkS4bpuWncHG87bzhdfF5RqdLplbeo1RdiQ5SDpyluuMsmkjZUp1s1GWhKI9SMiPUhYNqvVbHvDmkY7Zr9SqFEurF0WquFPlrkOqqECcccnjNXQamHSJRlptGkjPeQ1mxVmva14KfIzP053Un4uC2uQuET1pY57BTvfAchcInrSxz2Cne+BYwCGiueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfAchcInrSxz2Cne+BYwACueQuET1pY57BTvfA4OhcIjrSx12Bne+BY46C\/UXO5Zddbsp5lqvqp0gqYt4yJBSjbVxWpnuLwtOncJU4UlSlwVzFsbL712S7wg5OxoutJiIo8x9myZ5mbTazdQ04gqzsmpJuqUk1FtJJ1WmhKPXvCoXCHPfzpY63f9Qp3vgax8EWbVIlWvPEldquRbIzbUqJy7Xo9zNtToE2YtSI66xBUkzbdSRttI01SnTRJErYUZRimZxzDS+CZsv5Hq0q5K\/lrvCK5pCkKlQYjtSNpTyd2wlRNoUlO7RJrIy6CHSp12jWc5dy\/4ruWjsMJpS+3BT5G11ex1mq6Dp\/LmRMcyipc1uoxUnYtQSlEhslEhZkVZIlabRmRK1LXQ9NSIx25ULhEaF\/7Usc9gp3vgVrwZLmvBrK+YsUV+7avclLs6qweSZdVd46S02\/GStbS3dCNeitTLXoIxsgXQQjqqdNKblRd33l0NorrkLhE9aWOewU73wHIXCJ60sc9gp3vgWMAyUrnkLhE9aWOewU73wHIXCJ60sc9gp3vgWMAArnkLhE9aWOewU73wHIXCJ60sc9gp3vgWMAArnkLhE9aWOewU73wPm9bnCEkNLYfydjhxtxJoWlVgzjJST3GRlyx0CygDrBUtt49zhaVCh23QMjY6i06A2TMZnvGqK+LQXQkjVWTPQvFvHZ8g8IjrSx12Cne+BYxmRFqYpCdw1+DJTYlamzcmpaZt6oopNSVyRPPiJa+NJLehMGateId3p1T4PTvLW1VOup11OWwlFyOzpuOM2UmuVS5IORcdIqNZJkpr6rGqKzcS0Rk2kiVWTJJERnuToWpmfSO35C4RPWljnsFO98CcUOtUy5KLT7iosnumn1SK1NiPbCkcYy4gloVsqIlFqlRHoZEflIZwtVVVTmpy+vquXhoIuornkLhE9aWOewU73wHIXCJ60sc9gp3vgWMAyUrnkLhE9aWOewU73wHIXCJ60sc9gp3vgWMAArnkLhE9aWOewU73wHIXCJ60sc9gp3vgWMAArnkLhEdaWOewM73wPgcDPiZZQFZdxoUlSDdSydizds0EZEaiTyzqZEZkWv7xZajPxGNE6HVbqsbhbyKpwkFX9SqnX7llUmwLipzzb1tyqM6aVs0x5KNTYcUbRKUS07SlEZ6kSdo4r6s0O5Nm0\/InCH6OdPHPYGd74A6Jwhy\/6U8c9gZ3vgawV2+spWdwmqvExplG5L2tmybNq1Wv1ipPJegRJxtOLhR2dlJJbkbZNmbaT3NpV49oc8HvIWU4eTsM8v5Nrt0RMq2bPrFYhz3UuMRZbaicQ4wkiLikkR8XsluFpWdHHSflTihVdfxq3rE25tWm5WhzluXvedqVaEbeiGqVbMmnOpXr0m47PkEZfu2C\/iJYAAAAAAKGxU42rD9nR1OPtmu2qcjbaQraTrFbLVJ6Hv8AIOmsPEVr48r9duKFct21R243u6qmzVHDkMvyCbbaJ00k0XhE2y2gtD00T0DvcTPExh6zXzQtZN21Tl7KC1UekVs9CLxmI1QeEDT63bOQLidsytU5eP5yoUuFM4tD8gyisyUqSRKMkbSJCNyj1I9dRmlqJ6sDlk99jQupeMexJ6DbtnWtcNfuakwZjU25HWHpxlDdNJqaZS0gkESPBLZQWpeXUxY9hympfKLrJOEnjEF+saU2fxfIoiMQKxLnuO6qcdRr1kyLdStDbkdD05mSbyFJ11\/VGezpu3H5RYdm\/tKj\/ON\/2RtqLmdU5vJMIblLFFp5goUO3bxblLhwanFqzRR3uKVx8dwnG9T0PVO0Ral4yEyENyxf\/NxaKq+zBTOmvzItOgxVObBPyZDyWm0GoiPQtpXkPoE2d3sD85IxLaWVHLVdutuUtVnXFEummcQ9xek6MSyaNe49pH6xWqfHuETuzgt41uzIR5NOdc1FrD5sqqBUStvwWKlxXxO6W2zInNC3eI9NwtxBr4suM02jItdD3a6CIWRkBdz3Dd1rzqcUOda1RRGUSVmsno7jSXGXd5FpqRqIy8Wz0gnDu1Xj\/BKpkJmfCfgSCM2pDS2VkR6HsqIyP+oxUk7go4nn4hoeFVs1hmhW1KTOpMiPUFtToclK1rJ5t9OhksjcXv06DHNNzne07JjmMXsJVKNNjw26lIkqrcNTTcRbptE7uVqZ6pM9kt4lcbNuLJj1SYjXrTlrpEdyXLIlK8BhB6LdTu\/WISZlqpGpFqWvSJc1O303C9OOL95XtH4FWEqSmlx3otaqsKl1uVcSYVVqS5bEioPscSb76VkZuqSnU07R7jUZ+MS+h8H+w7fwxPwLBVVF2lPgzKYbL0w3HmIsklEtptwy1SlJLUSdddN3SJFJyfYERioSpV20xpilRI86a6p8iQyy\/rxKlK6PD08Euk9S0LeQw1Zlxim20Xcd40\/kpx84qXiUZqN8ulriyLb2yLeadnUi36aA700wnrXGsjDHBexbH7oJuPUi7psiNj5zWWe+kMEZNpLd+03nqv8AqHVK4HOGk1qgV+GxXYEuhUuJRlnCq70dFThxiImGpqWzInyQXRrp06dG4XTAnw6pCj1GnyWpEWU0h9h5tRKQ42oiNKkmXSRkZGRjIFlzPGve\/EkKI1f43LwKRoXA7wpb18sX1BptWWuFUHKvApL9UecpcGoL2jVKYimewh3Vaz2vEajMtDHY29wXcWWwu2XKXGqRKtKv1C5KbtyzVszZqVpfNe7wk6OK0T4twt0AV2grv0lEVDgY4Zn0J2jNIr8B5VxVC6I9TgVZyNPiTpqtqRxLyNDShXRsby0E0rOG6FPwtVcLlMqEym1CkSaYp+pzHJchwnUqI1OOrM1KPaVr\/UWgsMBGk6c3UVNp52s1ngcD6DfVpY9n5auK4aZfFlUDkA6jatcchEtkj0PwkpJRkokpPT+jeO6vDgW4tvavQ7kq1y30zPj0WPb8h2HcTzB1CEyRkSJJpLV01aq2jM9+pi\/gG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width=\"254px\" alt=\"how to calculate accounting profit\"\/><\/p>\n<p><p>This straightforward relationship between assets, liabilities, and equity is considered to be the foundation of the double-entry accounting system. The accounting equation ensures that the balance sheet remains balanced. That is, each entry made on the debit side has a corresponding entry (or coverage) on the credit side.<\/p>\n<\/p>\n<p><p>Underlying profit is accounting profit with one-time payments subtracted or expenses added. Firms often publish various versions of profit in their financial statements. Some of these figures take into account all&nbsp;revenue&nbsp;and&nbsp;expense&nbsp;items, laid out in the income statement. Others are creative interpretations put together by management and their accountants. Unlike accounting profit, underlying profit can be subjective and is based on one\u2019s own opinion about what the true earnings should be for a company. Particularly, underlying profit may be calculated by eliminating unusual one-time charges, due to their infrequency.<\/p>\n<\/p>\n<p><p>When companies consider merging or acquiring another entity, understanding the target\u2019s operational profitability is paramount. EBITA provides a clear, unvarnished view of a company\u2019s earnings from its core operations, free from the distortions of financing and tax strategies. This clarity is invaluable in assessing whether a target company is a sound investment.<\/p>\n<\/p>\n<ul>\n<li>Explicit cost is identifiable and measurable and includes Material cost, Labor cost, Production &#038; overhead cost, transportation cost, sales and marketing cost, etc.<\/li>\n<li>Management calculates accounting profit as part of its financial statements, though it may use different approaches for internal analysis.<\/li>\n<li>Explore the essentials of EBITA, its calculation, components, and its role in financial analysis and business performance.<\/li>\n<li>Once you&#8217;ve identified all your explicit and implicit costs, add them to your total costs.<\/li>\n<li>Assets represent the valuable resources controlled by a company, while liabilities represent its obligations.<\/li>\n<li>The accounting profit calculator is a simple tool that helps you compute the profit of a firm or business from an accounting perspective.<\/li>\n<\/ul>\n<p><p>Moreover, EBITA is instrumental in identifying synergies between the acquiring and target companies. Synergies, which are the potential financial benefits realized from combining two companies, often hinge on operational efficiencies. By analyzing EBITA, acquirers can pinpoint areas where the combined entity might achieve cost savings or revenue enhancements.<\/p>\n<\/p>\n<p><h2><span id=\"Economic_Profit_vs_Accounting_Profit_Example\">Economic Profit vs. Accounting Profit Example<\/span><\/h2>\n<\/p>\n<p><p>The purpose of accounting profit is to measure the financial performance of a business over a specific period. Accounting profit is calculated by subtracting a company\u2019s expenses from its revenues and is an important metric for evaluating its profitability. Understanding the difference  between economic and accounting profits is crucial for business owners. Interestingly, a business can have a positive accounting profit but a negative economic profit. This scenario indicates that while the company covers its explicit costs, it&#8217;s not generating enough value to justify the opportunity costs.<\/p>\n<\/p>\n<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"254px\" alt=\"how to calculate accounting profit\"\/><\/p>\n<p><p>First of all, if a business keeps making accounting profits but fails to generate a cash profit, it will not be able to meet its cash payment obligations on time. The concept of accounting profit can <a href=\"https:\/\/geely-z.ru\/dzhili-emgrand-bu.php\">https:\/\/geely-z.ru\/dzhili-emgrand-bu.php<\/a> be further simplified by comparing it with other types of profits. The three types of profits that are often confused with accounting profit are cash profit, economic profit, and taxable profit.<\/p>\n<\/p>\n<p><p>Regardless of where the company sits, it\u2019s important for business owners to review their competition as well as their own annual profit margins to ensure they\u2019re on solid ground. That\u2019s because profit margins vary from industry to industry, which means that companies in different sectors aren\u2019t necessarily comparable. So, for example, a retail company\u2019s profit margins shouldn\u2019t be compared to those of an oil and gas company.<\/p>\n<\/p>\n<p><p>EBITA, or Earnings Before Interest, Taxes, and Amortization, is a crucial financial metric that offers insight into a company\u2019s operational profitability. Unlike other metrics, EBITA strips away the effects of financing decisions, tax environments, and non-cash accounting items, providing a clearer picture of core business performance. Net profit, also known as net income or net earnings, is the amount of money that remains after all expenses, taxes, and costs have been subtracted from a business\u2019s total revenue. This type of costs are the direct, out-of-pocket expenses incurred in running your business, such as salaries, rent, utilities, and materials. The cost of total expenses is usually easy to track and are reported on your income statement.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>You need to subtract the total cost of producing one unit from the selling price. For example, if you sell a product for $50 and it costs you $30 to produce, your profit per unit would be $20. Calculating profit for a business involves using the profit formula, which is revenue minus expenses. Types of [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[82],"tags":[],"_links":{"self":[{"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/posts\/6478"}],"collection":[{"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/comments?post=6478"}],"version-history":[{"count":1,"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/posts\/6478\/revisions"}],"predecessor-version":[{"id":6479,"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/posts\/6478\/revisions\/6479"}],"wp:attachment":[{"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/media?parent=6478"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/categories?post=6478"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/dev107.developer24x7.com\/cnp1238\/wp-json\/wp\/v2\/tags?post=6478"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}