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Excel's Formula - sisman

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Chapter 12: Discounting and Depreciation <strong>Formula</strong>s 335<br />

The difference between XNPV and NPV is that XNPV requires a series of dates to which the values<br />

relate. In the example shown in Figure 12-18, the NPV of a series of irregular cash flows is<br />

found using XNPV.<br />

Figure 12-18: The XNPV function works with irregular cash flows.<br />

The companion CD-ROM contains the workbook irregular cash flows.xlsx,<br />

which contains all the examples in this section.<br />

The formula in cell B17 is<br />

=XNPV(B3,B6:B15,A6:A15)<br />

Similar to NPV, the result of XNPV can be checked by duplicating the cash flows and netting the<br />

result with the first cash flow. The XNPV of the revised cash flows will be zero.<br />

Unlike the NPV function, XNPV assumes that the cash flows are at the beginning of<br />

each period instead of the end. With NPV, I had to exclude the initial cash flow from the<br />

arguments and add it to the end of the formula. With XNPV, there is no need to do that.<br />

Internal rate of return<br />

The syntax for the XIRR function is<br />

XIRR(value,dates,guess)<br />

Just like XNPV, XIRR differs from its regular cousin by requiring dates. Figure 12-19 shows an<br />

example of computing the internal rate of return on a series of irregular cash flows.

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