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Fundamentals of Mathematics, 2008a

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481<br />

8.2.2.10 Practice Set E<br />

Exercise 8.2.13 (Solution on p. 505.)<br />

Estimate the sum: 61.02 + 26.8.<br />

Exercise 8.2.14 (Solution on p. 505.)<br />

Estimate the sum: 109.12 + 137.88.<br />

8.2.2.11 Sample Set F<br />

Example 8.8<br />

Estimate the product: (31.28) (14.2).<br />

Notice that 31.28 is close to 30,<br />

}{{}<br />

one nonzero<br />

digit<br />

and that 14.2 is close to 15.<br />

}{{}<br />

two nonzero<br />

digits<br />

The product can be estimated by 30 · 15 = 450. ( 3 · 15 = 45, then ax one zero.)<br />

Thus, (31.28) (14.2) is about 450. In fact, (31.28) (14.2) = 444.176.<br />

Example 8.9<br />

Estimate 21% <strong>of</strong> 5.42.<br />

Notice that 21% = .21 as a decimal, and that .21 is close to .2.<br />

}{{}<br />

one nonzero<br />

digit<br />

Notice also that 5.42 is close to 5.<br />

}{{}<br />

one nonzero<br />

digit<br />

Then, 21% <strong>of</strong> 5.42 can be estimated by (.2) (5) = 1.<br />

Thus, 21% <strong>of</strong> 5.42 is about 1. In fact, 21% <strong>of</strong> 5.42 is 1.1382.<br />

8.2.2.12 Practice Set F<br />

Exercise 8.2.15 (Solution on p. 505.)<br />

Estimate the product: (47.8) (21.1).<br />

Exercise 8.2.16 (Solution on p. 505.)<br />

Estimate 32% <strong>of</strong> 14.88.<br />

8.2.3 Exercises<br />

Estimate each calculation using the method <strong>of</strong> rounding. After you have made an estimate, nd the exact<br />

value and compare this to the estimated result to see if your estimated value is reasonable. Results may<br />

vary.<br />

Exercise 8.2.17 (Solution on p. 505.)<br />

1, 402 + 2, 198<br />

Exercise 8.2.18<br />

3,481 + 4,216<br />

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