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Part II<br />

Working with Formulas and Functions<br />

If the investment term is less than one year, the simple interest rate is adjusted accordingly, based on the<br />

term. For example, $1,000 invested in a six-month CD that pays 5 percent simple annual interest earns $25<br />

when the CD matures. In this case, the annual interest rate multiplies by 6/12.<br />

Figure 16.10 shows a worksheet set up to make simple interest calculations. The formula in cell B7, shown<br />

here, calculates the interest due at the end of the term:<br />

=B3*B4*B5<br />

The formula in B8 simply adds the interest to the original investment amount.<br />

FIGURE 16.10<br />

This worksheet calculates simple interest payments.<br />

Calculating compound interest<br />

Most fixed-term investments pay interest by using some type of compound interest calculation. Compound<br />

interest refers to the fact that interest is credited to the investment balance, and the investment then earns<br />

interest on the interest.<br />

For example, suppose that you deposit $1,000 into a bank CD that pays 5 percent annual interest rate,<br />

compounded monthly. Each month, the interest is calculated on the balance, and that amount is credited<br />

to your account. The next month’s interest calculation will be based on a higher amount because it also<br />

includes the previous month’s interest payment. One way to calculate the final investment amount involves<br />

a series of formulas (see Figure 16.11).<br />

Column B contains formulas to calculate the interest for one month. For example, the formula in B10 is<br />

=C9*($B$5*(1/12))<br />

The formulas in column C simply add the monthly interest amount to the balance. For example, the formula<br />

in C10 is<br />

=C9+B10<br />

At the end of the 12-month term, the CD balance is $1,051.16. In other words, monthly compounding<br />

results in an additional $1.16 (compared to simple interest).<br />

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