{"id":29641,"date":"2021-09-16T04:40:42","date_gmt":"2021-09-16T00:40:42","guid":{"rendered":"https:\/\/argavand.am\/?p=29641"},"modified":"2023-01-30T23:08:38","modified_gmt":"2023-01-30T19:08:38","slug":"capital-budgeting-techniques-list-of-top-5-with","status":"publish","type":"post","link":"https:\/\/argavand.am\/hy\/capital-budgeting-techniques-list-of-top-5-with\/","title":{"rendered":"Capital Budgeting Techniques List Of Top 5 With Examples"},"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\">The Npv Rule<\/a><\/li>\n<li><a href=\"#toc-1\">Direct Method<\/a><\/li>\n<li><a href=\"#toc-2\">Financing Your Education<\/a><\/li>\n<li><a href=\"#toc-3\">Advantages Of Rate Of Return Method<\/a><\/li>\n<li><a href=\"#toc-4\">Modi\ufb01ed Internal Rate Of Return<\/a><\/li>\n<li><a href=\"#toc-5\">Business In Action 8 4<\/a><\/li>\n<li><a href=\"#toc-8\">Alternative Evaluation Methods<\/a><\/li>\n<\/ul>\n<\/div>\n<p><img decoding=\"async\" loading=\"lazy\" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"253px\" alt=\"Three Primary Methods Used to Make Capital Budgeting Decisions\"\/><\/p>\n<p>Failing to do a capital budget can have serious consequences. There are various capital budgeting formulas and techniques. Some companies may choose to use only one technique, while another company may use a mixture. To illustrate the steps in capital budgeting analysis, we will use a hypothetical example of the purchase of a truck to be used by AAA Trucking for making local, short haul deliveries. AAA plans to acquire the truck, use it for 4 years and the sell it for fair value on the resale market. It plans to use the sales proceeds as a down payment on a more modern replacement truck. The funds that businesses have to invest are finite by nature, yet there are always ample opportunities for how to invest them.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"254px\" alt=\"Three Primary Methods Used to Make Capital Budgeting Decisions\"\/><\/p>\n<p>Since it assists management in taking better decisions, it eventually helps to boost stakeholders\u2019 <a href=\"https:\/\/accountingcoaching.online\/\">https:\/\/accountingcoaching.online\/<\/a> value. In this, the management needs to compare the actual and estimated results of the project.<\/p>\n<h2 id=\"toc-0\">The Npv Rule<\/h2>\n<p>Management is in charge of monitoring implementation and its impact. Thus, earnings on foreign projects first of all fall in host country tax net. Then on distribution, it is subjected to withholding tax and finally, in the home country the earnings are further taxed. Removing the fixed portions of such costs as corporate overhead. The discounted present value notion, though exact in concept, is often fuzzy in use. From an accounting point of view, it may be necessary to use procedures which are exact in use, but fuzzy in concept. An investment is economically dependent if a decision to undertake an investment increases or decreases the benefits from another.<\/p>\n<p>Subsequent cash flows can either be positive or negative. It is the oldest and simplest method of capital budgeting. It calculates the time it takes an investment to recover the initial cash outflow from an investment. The internal rate of return method is the most complex of the three. This method compares the return on the asset to the cost of financing the project.<\/p>\n<h2 id=\"toc-1\">Direct Method<\/h2>\n<p>The manager is responsible for making the final decision whether the second store should be opened and would receive an annual bonus only if a certain level of net income were achieved for both stores combined. Describe the two steps required to calculate net present value and internal rate of return when using Excel. Describe the three steps required to evaluate investments using the net present value method. Use the format in Table 8.1 &#8220;Calculating the Payback Period for Jackson\u2019s Quality Copies&#8221; to calculate the payback period.<\/p>\n<p>The two project options are conflicting because the company needs only one site to expand operations. In this scenario, the company would choose the project that has a greater IRR percentage that exceeds the cost of investment percentage.<\/p>\n<h2 id=\"toc-2\">Financing Your Education<\/h2>\n<p>In fact, it would be preferable to calculate the IRR to compare these two investments. The IRR for the first investment is 6 percent, and the IRR for the second investment is 5 percent.<\/p>\n<ul>\n<li>An investment is made with a specific purpose of getting satisfied return especially in term of cash inflows.<\/li>\n<li>Also, one needs to take into account benefits and costs to evaluate the project.<\/li>\n<li>Require a large amount of funds for investment with a relatively high degree of risk.<\/li>\n<li>However, it has little value for comparing investments of different size.<\/li>\n<li>This method cannot be applied to a situation where investment in a project is to be made in parts.<\/li>\n<\/ul>\n<p>This result is also relevant with Arnold and Hatzopoulos but not consistent with that of De Souza and Lunkes . Data were collected with a structured questionnaire survey taking from the chief financial officers of companies listed in the Dhaka Stock Exchange in Bangladesh.<\/p>\n<h2 id=\"toc-3\">Advantages Of Rate Of Return Method<\/h2>\n<p>It is defined as the rate required to get a net present value of zero for a series of cash flows. The annual maintenance costs and annual labor savings rows represent cash flows that occur each year for seven years . We use Figure 8.10 &#8220;Present Value of a $1 Annuity Received at the End of Each Period for &#8221; in the appendix to find the present value factor for these items . Simply multiply the cash flow shown in column by the present value factor shown in column to find the present value for each line item. This alternative approach results in the same NPV shown in Figure 8.2 &#8220;NPV Calculation for Copy Machine Investment by Jackson\u2019s Quality Copies&#8221;.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"259px\" alt=\"Three Primary Methods Used to Make Capital Budgeting Decisions\"\/><\/p>\n<p>Flows, that project is not expected to be profitable. It treats each asset individually in isolation with other assets which is not feasible in real practice. The main advantage of this method is that it is simple to understand and easy to calculate. Tax has been ignored as the rate of tax has not been given. The issuer then seeks reimbursement from the buyer or from the buyer&#8217;s bank. The document serves essentially as a guarantee to the seller that it will be paid by the issuer of the letter of credit, regardless of whether the buyer ultimately fails to pay.<\/p>\n<h2 id=\"toc-4\">Modi\ufb01ed Internal Rate Of Return<\/h2>\n<p>In the Jackson\u2019s Quality Copies example featured throughout this chapter, the company is considering whether to purchase a new copy machine for $50,000. A week has passed since Mike Haley, accountant, discussed this investment with Julie Jackson, president and owner. Assume the manager of Best Electronics earns an annual bonus based on meeting a certain level of net income. The company is currently considering expanding by adding a second retail store. The second store is expected to become profitable three years after opening.<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"253px\" alt=\"Three Primary Methods Used to Make Capital Budgeting Decisions\"\/><\/p>\n<p>Use trial and error to approximate the IRR for this investment proposal. The manager\u2019s bonus is based on achieving a certain level of net income each year, and the new store will likely cause net income to decrease in the first two years. Thus the manager may not be able to achieve the net income necessary to qualify for the bonus if the company invests in the new store. Based on your answer to Note 8.17 &#8220;Review Problem 8.2&#8221;, use trial and error to approximate the IRR for this investment proposal.<\/p>\n<h2 id=\"toc-5\">Business In Action 8 4<\/h2>\n<p>There are two techniques employed to adjust the annual cash flows, keeping into consideration the risk factor for each year. One is to employ a higher discount rate for overseas business and the other one is to use a shorter period of payback. For example, if there is likelihood of embargo on remittances, a normal required rate of 12% might <a href=\"https:\/\/accountingcoaching.online\/three-primary-methods-used-to-make-capital\/\">Three Primary Methods Used to Make Capital Budgeting Decisions<\/a> be raised to 16% or a 4-year payback period might be shortened to 3 years. Remittances of Net Cash flows expected to be generated by the foreign projects. Not all remittances under exchange restrictions are permissible. Hence, forecasts of the proportion of the cash flows, which can be remitted to the parent company, will have to be made.<\/p>\n<ul>\n<li>However, it seeks to build on the concept of the future value of money which may be spent now.<\/li>\n<li>Read Investment Appraisal Techniques for in-depth learning of all these methods.<\/li>\n<li>The management should, therefore, compute project value both with and without the tax holiday to uncover such types of situations.<\/li>\n<li>The email addresses were fetched from the official website of DSE and company\u2019s respective website.<\/li>\n<li>Annual cash expenses, excluding depreciation, will total $20,000.<\/li>\n<\/ul>\n<p>A maker of computer chips with a reputation of staying on the cutting edge of technology would like to invest in a new production facility. Should the company purchase the production equipment? Based on your findings in requirements a, b, and c, should the company purchase the production equipment? Calculate the net present value for each investment .<\/p>\n<p>Further, there is usually some expectation of existing controls being relaxed or removed altogether. A profitability factor may be applied to model such expectations. More importantly, it raises a policy question of what planning horizon a corporation should use in preparing its capital budget. Finally, selection of the project out of the various alternatives and commitment of funds to it. Selection of suitable evaluation method which will increase the value of the firm.<\/p>\n<p>The following sampling of industries compares the cost of capital across industries. Notice that high-risk industries (e.g., computer, e-commerce, Internet, and semiconductor) have relatively high costs of capital. C) Since fixed assets and stocks will increase in money value, the same quantities of assets must be financed by increasing amounts of capital. Ii) the average rate of return on initial investment, to one decimal place. This guide will cover the importance of capital budgeting, how the process looks, and common techniques you can use to reach an investment decision.<\/p>\n<p>However, commodity price risk is significantly (43.03%) adjusted by the cash flows. The survey results are consistent with those of Batra and Verma , Graham and Harvey ; and Nurullah and Kengatharan . This is popularly known as the accounting rate of return method because accounting statements are used to measure project profitability. Various proposals are ranked in order of their earnings, and the project with a higher rate of return is selected. Define NPV in discounted cash flow technique in capital budgeting.<\/p>\n<p>Mainly, capital budgeting process deals with planning, reviewing, analyzing, selecting, implementing and following up activities. Leon et al. pointed out that capital budgeting is a process of evaluating and decision-making on investment projects. The authors also stated that evaluation must involve the cash flows from the proposed project considering the risk and uncertainty.<\/p>\n<p>To compares and contrasts the deterministic and probabilistic methods as a tools for capital budgeting. The method usually used in capital budgeting is to calculate a \u201cbest estimate\u201d based on the available data and use it as an input in the evaluation model.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Content The Npv Rule Direct Method Financing Your Education Advantages Of Rate Of Return Method Modi\ufb01ed Internal Rate Of Return<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"nf_dc_page":"","footnotes":""},"categories":[153],"tags":[],"class_list":["post-29641","post","type-post","status-publish","format-standard","hentry","category-bookkeeping"],"_links":{"self":[{"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/posts\/29641","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/comments?post=29641"}],"version-history":[{"count":0,"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/posts\/29641\/revisions"}],"wp:attachment":[{"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/media?parent=29641"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/categories?post=29641"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/argavand.am\/hy\/wp-json\/wp\/v2\/tags?post=29641"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}