Alternative A:
or
Alternative B:
or
20.10 Excel Financial Functions
You also can use Excel Financial Functions to solve engineering economic problems. Examples
of Excel’s Financial Functions and how they may be used are given in Table 20.11. Please pay
close attention to the terminology used by Excel, and the sign of variables, while following the
solutions to the example problems.
Example 20.11 A bank charges you, the credit card holder, 13.24% compounding monthly. Imagine that you have
accumulated debt in an amount of $4,000. Your credit card statement shows a minimum monthly
payment of $20.00. Assuming you wise up and realize that you better pay off your debt before charg-
ing on your card again, how long would it take to pay off the debt completely if you were to make
the minimum payments? How long would it take if you were to make a monthly payment of $50.00?
This problem could be solved by trial and error for the value of n, using Equations (20.14) or
(20.15), or better yet, using Excel’s NPER function. This function returns the number of periods for
an investment, given the interest rate, the uniform series payments, and the present value are known.
For the minimum payments of $20.00, the =NPER(0.1324/12, -20, -4000)will
then return the value 106.19 months or 8.85 years.
For monthly payments of $50.00, the =NPER(0.1324/12, -50, -4000)will
return 57.66 months or 4.8 years.
The moral of the story is “try not to get into debt, but if you do, pay the debt as quickly
as possible!”
Finally, it is worth noting that you can take semester-long classes in engineering eco-
nomics. Some of you will eventually do so. You will learn more in depth about the principles
of money – time relationships, including rate-of-return analysis, benefit – cost ratio analysis,
general price inflation, bonds, depreciation methods, evaluation of alternatives on an after-tax
basis, and risk and uncertainty in engineering economics. For now, our intent has been to
PWFW 1 P /F, 8%, 10 2 1 245,146.81 21 0.46319349 2 113,550.40
PWAW 1 P /A, 8%, 10 2 1 16,922.35 21 6.71008140 2 113,550.40
PWFW 1 P /F, 8%, 10 2 1 256,595.46 21 0.46319349 2 118,853.34
PWAW 1 P /A, 8%, 10 2 1 17,712.65 21 6.71008140 2 118,853.32
20.10 Excel Financial Functions 675
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