CHAPTER 11 14THE BASICS OF CAPITAL BUDGETING

To make the most informed decision the IRRs and payback periods of the projects should be compared in conjunction with the NPVs of the two projects. The NPV analysis of the two projects under consideration indicates that the MMDC Project is the better of the two projects.

NPV analysis uses future cash flows to estimate the value that a project could add to a firm’s shareholders. A company director or shareholders can be clearly provided the present value of a long-term project by this approach. By estimating a project’s NPV, we can see whether the project is profitable. Despite NPV analysis is only based on financial aspects and it ignore non-financial information such as brand loyalty, brand goodwill and other intangible assets, NPV analysis is still the most popular way evaluate a project by companies.

Finally, in order to complete a more accurate comparison between the two projects, we utilized the EANPV as the deciding factor. Under current accepted financial practice, NPV is generally considered the most accurate method of predicting the performance of a potential project. The duration of the projects is different, one lasts four years and one lasts six years. To account for the variation in time frames for the projects and to further refine our selection we calculated the EANPV to compare performance on a yearly basis.

IRR uses all cash flows and incorporates the time value of money. When evaluating independent projects, IRR will always lead to the same decision as NPV. Because IRR assumes that cash flows will be reinvested at the internal rate of return, which is not always or even usually the case, it can rank mutually exclusive projects incorrectly. With certain patterns of cash flows, the IRR equation has more than one solution, which confuses the decision rule. IRR is slightly more

b) The decision to invest in projects increases the shareholders value of the company. This is consistent with the growth and from the NPV criteria, positive NPV of projects increases the shareholder's value.

The difference between the present value of an investment?s future cash flows and its initial cost is the:

Cash inflows and outflows can occur at any time during the project. The NPV of the project is the sum of the present values of the net cash flows for each time period t, where t takes on the values 0 (the beginning of the project) through N (the end of the project).

Net Present Value (NPV) calculates the sum of discounted future cash flows and subtracting that amount with the initial investment of the project. If the NPV of a project results in a positive number, the project should be undertaken. It is the most widely used method of capital budgeting. While discount rate used in NPV is typically the organization’s WACC, higher risk projects would not be factored in into the calculation. In this case, higher discount rate should be used. An example of this is when the project to be undertaken happens to be an international project where the country risk is high. Therefore, NPV is usually used to determine if a project will add value to the company. Another disadvantage of NPV method is that it is fairly complex compared to the other methods discussed earlier.

All else equal, the WACC of a firm increases as the beta and rate of return on equity increases, as an increase in WACC notes a decrease in valuation and a higher risk (1). Since Hansson believes the risk of the firm will increase, a higher WACC should be applied to the project

In the case of Worldwide Paper Company we performed calculations to decide whether they should accept a new project or not. We calculated their net income and their cash flows for this project (See Table 1.6 and 1.5). We computed WPC’s weighted average cost of capital as 9.87%. We then used the cash flows to calculate the company’s NPV. We first calculated the NPV by using the 15% discount rate; by using that number we calculated a negative NPV of $2,162,760. We determined that the discount rate of 15% was out dated and insufficient. To calculate a more accurate NPV for the project, we decided to use the rate of 9.87% that we computed. Using this number we got the NPV of $577,069. With the NPV of $577,069 our conclusion is to accept this

2. Compute the NPV of both projects. Which would you recommend? What if they are not mutually exclusive?

3. The NPV method is better because it shows the size of the project so you can see how much value a project has not just a percentage. You could have a higher percentage but a much lower value and you would still go for the lower percentage.

There are several traditional methods that can be used in appraising investment decisions. For instance, the net present value method (NPV) which entails estimating the costs and revenues of a project and discounting these figures to get their present values. Projects with the biggest positive net present value are the ones chosen as they represent the best stream of benefits of investing in the project over and above recovering the cost of initiating the projects. The discount rate is another method which is similar to the net present value method but reflects more on the time preference. This approach may focus on the opportunity cost of

The Net Present Value is one of the techniques that are used by firms when evaluating which investment proposals to take on board and which ones to reject. The net present value is calculated by discounting all flows to the present and subtracting the present value of all inflows.

Mutually exclusive projects are another situation for which NPV must extend its approach. In such projects, the chosen project is usually one which results in the greatest positive NPV because this will produce the greatest addition to shareholders’ wealth. In the case of mutually exclusive investments, ranking becomes crucial as only