Capital Budgeting Critical Analysis

Question a What is capital budgeting? Are there any similarities between a firm’s capital budgeting decisions and an individual’s investment decisions? Capital budgeting is the process of analyzing potential additions to fixed assets. Capital budgeting is very important to firm’s future because of the fixed asset investment decisions chart a company’s course for the future. The firm’s capital budgeting process is very much same as those of individual’s investment decisions. There are some steps involved.
First, estimate the cash flows such as interest and maturity value or dividends in the case of bonds and stocks, operating cash flows in the case of capital projects. Second is to assess the riskiness of the cash flows. Next, determine the appropriate discount rate, based on the riskiness of the cash flows and the general level of interest rates. This is called project’s required rate of return or cost of capital in capital budgeting. Then, find the PV of expected cash flows and the asset’s rate of return.
If the PV of the inflows is greater than PV of outflows (NPV is positive), or if the calculated rate of return (IRR) is higher than the project cost of capital, accept the project. Question b What is the difference between independent and mutually exclusive projects? Between normal and non-normal projects? Independent projects mean a company can select one or both of the projects as long as they meet minimum profitability. This is because the projects do not compete with the firm’s resources. Projects are independent if the cash flows of one are not affected by the acceptance of the other.

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Mutually exclusive projects mean if acceptance of one impacts adversely the cash flows of the other which is firm can select one or another project but not both. This is because projects investments that compete in some way for a company’s resources. When projects are mutually exclusive it means that they do the same job. Normal projects have outflows, or costs, in the first year (or years) followed by a series of inflows. Non-normal projects have one or more outflows after the inflow stream has begun. Inflow (+) Or Outflow (-) In Year 0 1 2 3 4 5
Normal – + + + + + – – + + + + – – – + + + Non-normal – + + + + – – + + – + – + + + – – – Question c 1) Define the term net present value (NPV). What is each project’s NPV? Net present value (NPV) is found by subtracting the present value of the after-tax outflows from the present value of the after-tax inflows. By using financial calculator, the NPV for project L is RM 18,782. 87 while the NPV for project S is RM 19,984. 97. ) What is the rationale behind the NPV method? According to NPV, which project or projects should be accepted if they are independent? Mutually exclusive? The rationales behind the NPV method are; if the NPV is more than zero, the project will be accepted, but the project would be rejected if the NPV is less than zero. The NPV that equal to zero means it is technically indifference whether we accept or not the project, will not gain any benefit or loss. According to NPV, both projects can be accepted if they are independent because the NPV for both project have positive value of more than zero.
But, if they are mutually exclusive, only one project that should be accepted that is project S. This is because the NPV for project S is more higher compared to the NPV for project L. 3) Would the NPVs change if the WACC changed? Yes, the value of NPV would be change if the WACC changed. If the WACC changed to more than 10%, for example 11%, the new NPV would be RM 16,201. 67 for project L and RM 18,268. 01 for project S. If the WACC is 9% which is low than 10%, the new NPV calculated is RM21, 449. 79 for project L and RM 21,747. 85 for project S.
So, we can conclude that the lower the WACC, the higher the value of NPV. Question d 1) Define the term internal rate of return (IRR). What is each project’s IRR? Internal rate of return (IRR) is the discount rate that will equate the present value of the outflows with the present value of the inflows. The IRR is the intrinsic rate of return. By using financial calculator, the IRR for project L is 18. 13% while the IRR for project S is 23. 56%. 2) How is the IRR on a project related to the YTM on a bond? A project’s IRR is the discount rate that forces the PV of the inflows to equal the cost.
This is equivalent to forcing the NPV to equal zero. The IRR is the estimate of the project’s rate of return, and it is comparable to the YTM on a bond. 3) What is the logic behind IRR method? According to IRR, which project should be accepted if they are independent? Mutually exclusive? The logic behind IRR method is; if the IRR is more than WACC, the project will be accepted, but the project would be rejected if the NPV is less than WACC. IRR that equal to WACC means it is technically indifference whether we accept or not the project, will not gain any benefit or loss.
According to IRR, both projects can be accepted if they are independent because the IRR for both project have percentage more than the percentage of WACC. But, if they are mutually exclusive, only one project that should be accepted that is project S. This is because the IRR for project S is 23. 56% and it is higher compared to the IRR for project L which only 18. 13%. 4) Would the projects’ IRR change if the WACC changed? No, the IRR would not change if the WACC changed. Question e 1) What is the underlying cause of ranking conflicts between NPV and IRR?
In the normal project for the NPV profiles to cross one project must have both a higher vertical axis intercept and a steeper slope than the other. A project’s vertical axis typically depends on the size of the project and the size and timing pattern of the cash flows. For example, for the large projects and with large distant cash flows would expect to have relatively high vertical axis intercepts. The slope of the NPV profile depends entirely on the timing pattern of the cash flows. The long-term projects have steeper NPV profiles compared with short-term projects.
So, NPV can only cross in two situations which is when mutually exclusive projects differ in scale or size and when the projects’ cash flows differ in terms of the timing pattern of their cash flows (Project L and S). 2) What is the “reinvestment rate assumption”, and how does it affect the NPV versus IRR conflict? The underlying cause of ranking conflict is the reinvestment rate assumption. All DCF methods assume that cash flows can be reinvested at some rate. This applies to Project L and S.
When we calculated their NPV, we discounted at WACC, 10% which means that we assuming that their cash flows could be reinvested at 10%. IRR assumes that cash flows are reinvested at the IRR. Discounting is the reverse of compounding. Compounding assumes reinvestment and also for the discounting. NPV and IRR are both found by discounting, so they both assume some discount rate. NPV calculation is the assumption that cash flows can be reinvested at the project’s cost of capital while the IRR calculation assumes reinvestment at the IRR rate. 3) Which method is the best?
Why? The NPV tells us how much a project contributes to shareholder wealth. The larger the NPV, the more value the project adds, and added value means a higher stock price. Thus NPV is the best selection criteria. A project IRR is the discount rate that forces the PV of the inflows to equal the cost. This is equivalent to forcing the NPV to equal zero. However, NPV or IRR give better ranking is depends on which has the better reinvestment rate assumption. NPV is selected because it used as a substitutes for outside capital hence save the firm cost of outside capital.
For most firms, assuming reinvestment at the WACC is more reasonable for the following reasons. If a firm has reasonably good access to the capital markets, it can raise all the capital it needs at the going rate, which in our example is 10%. Since the firm can obtain capital at 10%, if it have investment opportunities with positive NPV, it should take them on and it can finance them at a 10% cost. If a firm uses internally generated cash flows from past periods rather than external capital, this will save it the 10% cost of capital.
Thus, 10% is the opportunity cost of the cash flows, and that is the effective return on reinvested funds. However, NPV and IRR usually give the same results to accept or reject the project for independent project. NPV and IRR occurs conflict only when mutually exclusive projects are involved. Question f 1) What is the difference between the regular and discounted payback methods? Payback period is defined as the number of years required to recover the funds invested in a project from its operating cash flows.
Discounted payback is the length of time required for an investment’s cash flows, discounted at the investment’s cost of capital to cover its cost. Actually, discounted payback is similar to regular payback except that discounted rather than the raw cash flows are used. 2) What are the two main disadvantages of discounted payback? Is the payback method of any real usefulness in capital budgeting decisions? Discounted payback does consider the time value of money, but it still disregard cash flows beyond the payback period, which is a serious flaw.
For example, if mutually exclusive projects vary in size, both payback method can conflict with the NPV, which might lead to a poor choice. However, many firms still use the payback to do the capital budgeting decisions. Payback and discounted payback used as a measure of project’s liquidity and risk. The shorter the payback, other things held constant, the greatest the project’s liquidity. This factor is important for smaller firms that do not have really access to the capital markets. Cash flows expected in the distant future are generally riskier than near-term cash flows, so the payback is used as one risk indicators.