{"id":238,"date":"2025-05-16T11:54:10","date_gmt":"2025-05-16T11:54:10","guid":{"rendered":"https:\/\/lunatix.agency\/glen.lunatix.agency\/?p=238"},"modified":"2025-09-10T23:32:59","modified_gmt":"2025-09-10T23:32:59","slug":"payback-period-how-to-calculate-the-time-required","status":"publish","type":"post","link":"https:\/\/lunatix.agency\/glen.lunatix.agency\/?p=238","title":{"rendered":"Payback period: How to calculate the time required to recover an investment in financial modeling"},"content":{"rendered":"<p><img decoding=\"async\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' width=\"600px\" alt=\"what is payback period\" src=\"data:image\/jpg;base64,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\"\/><\/p>\n<p><p>We have also explained how to calculate the payback period using different methods, such as the simple payback period, the discounted payback period, and the modified internal rate of return. We have also explored the advantages and disadvantages of using the payback period as a decision-making tool for project evaluation. In this section, we will summarize the key takeaways and recommendations from our discussion. It is particularly useful for evaluating small projects, high-risk ventures, or investments where future cash flows are uncertain or difficult to estimate beyond the short term. This method is also helpful for businesses that prioritize rapid recovery of funds over long-term profitability or returns. The payback period does not take into account the fact that a dollar received today is worth more than a dollar received in the future, due to inflation and opportunity cost.<\/p>\n<\/p>\n<p><h2>Free Financial Modeling Lessons<\/h2>\n<\/p>\n<ul>\n<li>ROI is a widely-used measure that assesses the efficiency of an investment.<\/li>\n<li>Individuals may use this metric to evaluate significant purchases, such as home renovations or energy-efficient appliances.<\/li>\n<li>In such cases, the payback period is determined by cumulatively adding the cash inflows year by year until the sum equals or exceeds the initial investment.<\/li>\n<li>However, it should be used with caution and adjusted for these factors.<\/li>\n<li>The payback method is best for quick decisions, especially when it&#8217;s important to get the initial investment back fast.<\/li>\n<\/ul>\n<p><p>The payback period disregards the time value of money and is determined by counting the number of years it takes to recover the funds invested. The payback period would be five years if it takes five years to recover the cost of an investment. Individuals and corporations invest their money with the intention of getting it back and realizing a positive return.<\/p>\n<\/p>\n<ul>\n<li>For example, consider a $100,000 investment with cash inflows of $30,000 in Year 1, $40,000 in Year 2, and $50,000 in Year 3.<\/li>\n<li>However, it is to be noted that the method does not take into account time value of money.<\/li>\n<li>This means that other, more thorough methods may be overlooked if the payback period is the only method used.<\/li>\n<li>Payback period analysis does not have a clear criterion for accepting or rejecting a project.<\/li>\n<\/ul>\n<p><p>The first column (Cash Flows) tracks the cash flows of each year \u2013 for instance, Year 0 reflects the $10mm outlay whereas the others account for the $4mm inflow of cash flows. Apply the formula to find the fraction of the period after A that is needed to recover the initial cost. How to calculate payback period using a simple formula and a spreadsheet. This is the amount of money that is spent upfront to start the project, such as buying equipment, land, or inventory.<\/p>\n<\/p>\n<p><h2>How to apply the payback period formula to different scenarios?<\/h2>\n<\/p>\n<p><p>Also, the payback calculation does not address a project\u2019s total profitability over its entire life, nor are the cash flows discounted for the time value of money. Based on the payback period, both projects are equally attractive, as they have the same payback period of 2.5 years, which is less than the maximum acceptable payback period of 3 years. However, based on the other metrics, project A is more attractive than project B, as <a href=\"https:\/\/www.accountingcoach.com\/blog\/calculate-payback-period\">what is payback period<\/a> it has a higher NPV, IRR, PI, and MIRR. Therefore, the investor should choose project A over project B, as it creates more value and has a higher return on investment.<\/p>\n<\/p>\n<p><p>The payback period helps you understand not just how quickly your investment will return to you, but also highlights the time value of money, opportunity costs, and risk exposure. The payback period is a simple and widely used method to evaluate the profitability of a project. It measures how long it takes for the project to recover its initial investment from the cash flows generated by the project.<\/p>\n<\/p>\n<p><p>It helps investors assess risk, evaluate profitability, and make informed choices about resource allocation. By considering the payback period, investors can gain valuable insights into the financial viability of an investment and make sound investment decisions. Based on this criterion, project B seems to be more attractive and preferable than project A, as it has a higher total profitability and value. Take an example where a project requires an initial investment of $150,000.<\/p>\n<\/p>\n<p><p>However, the payback period has some limitations and challenges that need to be addressed in practice. In this section, we will look at some case studies and real-world examples of how the payback period is applied and what factors affect its calculation and interpretation. We will also discuss some of the advantages and disadvantages of using the payback period as a decision-making tool. The payback period only considers the cash flows until the project recovers its initial investment. It does not take into account the cash flows that occur after the payback period.<\/p>\n<\/p>\n<p><p>Project D has a payback period of 4 years and generates a cash flow of $100,000 in the first year and $0 in the next three years with a 50% probability. The payback period would be indifferent between project C and project D, even though project C has a lower risk and higher expected value than project D. This is especially relevant for businesses with limited working capital, such as startups or small enterprises, which may prioritize shorter payback periods to reinvest cash into operations promptly. This approach helps mitigate risks like delayed supplier payments or cash flow shortages.<\/p>\n<\/p>\n<p><p>It is calculated by dividing the initial investment by the annual cash flow or by adding up the cash flows until the initial investment is recovered. The payback period is a simple and intuitive measure of project profitability, but it has some limitations. It does not consider the time value of money, the cash flows beyond the payback period, or the risk and uncertainty of the project. However, the payback period has some limitations that may not reflect the true value of the project. In this section, we will discuss some of these limitations and what they do not tell you about your project.<\/p>\n<\/p>\n<p><p>Payback period analysis does not incorporate the opportunity cost of investing in a project, which is the return that could be earned by investing in an alternative project with the same risk. It also does not adjust the cash flow for the time value of money, which means that it treats all cash flow as equal regardless of when they occur. This can lead to overestimating the profitability and underestimating the risk of a project.<\/p>\n<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' width=\"604px\" alt=\"what is payback period\" src=\"data:image\/jpeg;base64,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\"\/><\/p>\n<p><p>This example shows that payback period can be misleading and insufficient as the sole criterion for investment evaluation, and that other metrics should be used to supplement or complement it. This method provides a more realistic payback period by considering the diminished value of future cash flows. Investors might use payback in conjunction with return on investment (ROI) to determine whether to invest or enter a trade. Corporations and business managers also use the payback period to evaluate the relative favorability of potential projects in conjunction with tools like IRR or NPV. It quickly shows how long it takes to recover the initial investment, which helps in making fast decisions.<\/p>\n<\/p>\n<p><p>It provides a straightforward and quick way to assess how long it will take to recoup the initial investment, making it a popular choice among investors and decision-makers. It also facilitates comparison between multiple investment opportunities, allowing investors to quickly determine which option offers a shorter recovery time. When evaluating payback periods, it\u2019s essential to consider what other investments you could pursue with the same capital. Therefore, project B has a shorter discounted payback period than project A.<\/p>\n<\/p>\n<p><p>In simple terms, the payback period answers &#8220;how long it takes&#8221; to recover an investment, while the payback period method favors projects with shorter payback periods for faster returns. This means that it takes 3.2 years for the project to recover its initial investment. The advantage of this method is that it accounts for the variability of the cash flows and gives a more accurate estimate of the payback period. The disadvantage is that it is more tedious and time-consuming to calculate, especially for projects with many cash flows.<\/p><\/p>\n","protected":false},"excerpt":{"rendered":"<p>We have also explained how to calculate the payback period using different methods, such as the simple payback period, the discounted payback period, and the modified internal rate of return. We have also explored the advantages and disadvantages of using the payback period as a decision-making tool for project evaluation. In this section, we will [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[6],"tags":[],"class_list":["post-238","post","type-post","status-publish","format-standard","hentry","category-bookkeeping-2"],"_links":{"self":[{"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=\/wp\/v2\/posts\/238","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=238"}],"version-history":[{"count":1,"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=\/wp\/v2\/posts\/238\/revisions"}],"predecessor-version":[{"id":239,"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=\/wp\/v2\/posts\/238\/revisions\/239"}],"wp:attachment":[{"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=238"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=238"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/lunatix.agency\/glen.lunatix.agency\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=238"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}