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Intermediate Financial Management (with Thomson One)

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402 • Part 3 Project Valuation<br />

Figure 12-3<br />

Project S:<br />

Net cash flow<br />

Discounted NCF (at 10%)<br />

Cumulative discounted NCF<br />

Payback S = 2.95 years<br />

Project L:<br />

Net cash flow<br />

Discounted NCF (at 10%)<br />

Cumulative discounted NCF<br />

Payback L = 3.88 years<br />

Evaluating Payback and Discounted Payback<br />

Note that the payback is a type of “breakeven” calculation in the sense that if<br />

cash flows come in at the expected rate until the payback year, then the project<br />

will break even. However, the regular payback does not consider the cost of capital—no<br />

cost for the debt or equity used to undertake the project is reflected in the<br />

cash flows or the calculation. The discounted payback does consider capital<br />

costs—it shows the breakeven year after covering debt and equity costs.<br />

An important drawback of both the payback and discounted payback methods<br />

is that they ignore cash flows that are paid or received after the payback<br />

period. For example, suppose Project L had an additional cash flow of $5,000 at<br />

Year 5. Common sense suggests that Project L would be more valuable than Project<br />

S, yet its payback and discounted payback make it look worse than Project S.<br />

Consequently, both payback methods have serious deficiencies.<br />

Although the payback methods have serious faults as ranking criteria, they do<br />

provide information on how long funds will be tied up in a project. Thus, the<br />

shorter the payback period, other things held constant, the greater the project’s<br />

liquidity. Also, since cash flows expected in the distant future are generally riskier<br />

than near-term cash flows, the payback is often used as an indicator of a project’s<br />

riskiness.<br />

Net Present Value (NPV)<br />

Projects S and L: Discounted Payback Period<br />

0 1 2 3<br />

–1,000<br />

–1,000<br />

–1,000<br />

500<br />

455<br />

–545<br />

400<br />

331<br />

–214<br />

0 1 2 3<br />

4<br />

–1,000<br />

–1,000<br />

–1,000<br />

100<br />

91<br />

–909<br />

300<br />

248<br />

–661<br />

As the flaws in the payback were recognized, people began to search for ways to<br />

improve the effectiveness of project evaluations. <strong>One</strong> such method is the net present<br />

value (NPV) method, which relies on discounted cash flow (DCF) techniques.<br />

To implement this approach, we proceed as follows:<br />

1. Find the present value of each cash flow, including all inflows and outflows,<br />

discounted at the project’s cost of capital.<br />

2. Sum these discounted cash flows; this sum is defined as the project’s NPV.<br />

3. If the NPV is positive, the project should be accepted, while if the NPV is negative,<br />

it should be rejected. If two projects <strong>with</strong> positive NPVs are mutually<br />

exclusive, the one <strong>with</strong> the higher NPV should be chosen.<br />

300<br />

225<br />

11<br />

400<br />

301<br />

–360<br />

4<br />

100<br />

68<br />

79<br />

600<br />

410<br />

50

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