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Fundamentals of Mathematics, 2008a

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163<br />

3.3.2.1 Sample Set A<br />

If possible, determine the value <strong>of</strong> each <strong>of</strong> the following.<br />

Example 3.9<br />

9 + (3 · 8)<br />

Since 3 and 8 are within parentheses, they are to be combined rst.<br />

9 + (3 · 8) = 9 + 24<br />

Thus,<br />

9 + (3 · 8) = 33<br />

Example 3.10<br />

(10 ÷ 0) · 6<br />

= 33<br />

Since 10 ÷ 0 is undened, this operation is meaningless, and we attach no value to it. We write,<br />

"undened."<br />

3.3.2.2 Practice Set A<br />

If possible, determine the value <strong>of</strong> each <strong>of</strong> the following.<br />

Exercise 3.3.1 (Solution on p. 202.)<br />

16 − (3 · 2)<br />

Exercise 3.3.2 (Solution on p. 202.)<br />

5 + (7 · 9)<br />

Exercise 3.3.3 (Solution on p. 202.)<br />

(4 + 8) · 2<br />

Exercise 3.3.4 (Solution on p. 202.)<br />

28 ÷ (18 − 11)<br />

Exercise 3.3.5 (Solution on p. 202.)<br />

(33 ÷ 3) − 11<br />

Exercise 3.3.6 (Solution on p. 202.)<br />

4 + (0 ÷ 0)<br />

3.3.3 Multiple Grouping Symbols<br />

When a set <strong>of</strong> grouping symbols occurs inside another set <strong>of</strong> grouping symbols, we perform the operations<br />

within the innermost set rst.<br />

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