Unformatted text preview: ew each project’s cash inflow pattern as presented in Table 9.1 and Figure 9.1, we see that
although the projects require similar initial investments, they have dissimilar cash
inflow patterns. Table 9.7 indicates that project B, which has higher earlyyear
cash inflows than project A, would be preferred over project A at higher discount
rates. Figure 9.4 shows that this is in fact the case. At any discount rate in excess TABLE 9.7 Preferences Associated with
Extreme Discount Rates and
Dissimilar Cash Inflow
Patterns
Cash inflow pattern Discount rate Lower earlyyear
cash inflows Higher earlyyear
cash inflows Low Preferred Not preferred High Not preferred Preferred CHAPTER 9 Capital Budgeting Techniques 411 of 10.7%, project B’s NPV is above that of project A. Clearly, the magnitude and
timing of the projects’ cash inflows do affect their rankings.
Although the classification of cash inflow patterns in Table 9.7 is useful in
explaining conflicting rankings, differences in the magnitude and timing of cash
inflows do not guarantee conflicts in ranking. In general, the greater the difference between the magnitude and timing of cash inflows, the greater the likelihood
of conflicting rankings. Conflicts based on NPV and IRR can be reconciled computationally; to do so, one creates and analyzes an incremental project reflecting
the difference in cash flows between the two mutually exclusive projects. Because
a detailed description of this procedure is beyond the scope of an introductory
text, suffice it to say that IRR techniques can be used to generate consistently the
same project rankings as those obtained by using NPV. Which Approach Is Better?
It is difficult to choose one approach over the other, because the theoretical and
practical strengths of the approaches differ. It is therefore wise to view both NPV
and IRR techniques in each of those dimensions. Theoretical View
On a purely theoretical basis, NPV is the better approach to capital budgeting as
a result of several factors. Most important is that the use of NPV implicitly
assumes that any intermediate cash inflows generated by an investment are reinvested at the firm’s cost of capital. The use of IRR assumes reinvestment at the
often high rate specified by the IRR. Because the cost of capital tends to be a reasonable estimate of the rate at which the firm could actually reinvest intermediate
cash inflows, the use of NPV, with its more conservative and realistic reinvestment rate, is in theory preferable.
In addition, certain mathematical properties may cause a project with a nonconventional cash flow pattern to have zero or more than one real IRR; this
problem does not occur with the NPV approach. Practical View
Evidence suggests that in spite of the theoretical superiority of NPV, financial
managers prefer to use IRR.7 The preference for IRR is due to the general disposition of businesspeople toward rates of return rather than actual dollar returns.
Because interest rates, profitability, and so on are most often expressed as annual
rates of return, the use of IRR makes sense to financial decision makers. They
tend to find N...
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 Fall '13
 Finance, Net Present Value, cash inflows

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