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Part V<br />

Analyzing Data with Excel<br />

FIGURE 37.14<br />

Solver determined how to use the resources to maximize the total profit.<br />

Optimizing an investment portfolio<br />

This example demonstrates how to use Solver to help maximize the return on an investment portfolio. A<br />

portfolio consist of several investments, each of which has a different yield. In addition, you may have some<br />

constraints that involve reducing risk and diversification goals. Without such constraints, a portfolio problem<br />

becomes a no-brainer: Put all of your money in the investment with the highest yield.<br />

This example involves a credit union, a financial institution that takes members’ deposits and invests them<br />

in loans to other members, bank CDs, and other types of investments. The credit union distributes part of<br />

the return on these investments to the members in the form of dividends, or interest on their deposits.<br />

This hypothetical credit union must adhere to some regulations regarding its investments, and the board of<br />

directors has imposed some other restrictions. These regulations and restrictions comprise the problem’s<br />

constraints. Figure 37.15 shows a workbook set up for this problem.<br />

ON the CD-ROM<br />

This workbook is available on the companion CD-ROM. The file is named investment<br />

portfolio.xlsx.<br />

The following constraints are the ones to which you must adhere in allocating the $5 million portfolio:<br />

n<br />

n<br />

The amount that the credit union invests in new-car loans must be at least three times the amount<br />

that the credit union invests in used-car loans. (Used-car loans are riskier investments.) This constraint<br />

is represented as:<br />

C5>=C6*3<br />

Car loans should make up at least 15 percent of the portfolio. This constraint is represented as:<br />

D14>=.15<br />

664

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