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Fundamentals of Mathematics, 2008a

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263<br />

6<br />

M = 3 )24<br />

·<br />

)4 1 = 3·6<br />

1·1 = 18 1 = 18<br />

1<br />

Thus, 18 is 3 4<br />

<strong>of</strong> 24.<br />

4.7.3.2 Practice Set A<br />

Exercise 4.7.1 (Solution on p. 289.)<br />

Find 3 16<br />

8<br />

<strong>of</strong><br />

15 .<br />

Exercise 4.7.2 (Solution on p. 289.)<br />

What number is 9<br />

10 <strong>of</strong> 5 6 ?<br />

Exercise 4.7.3 (Solution on p. 289.)<br />

is what number?<br />

11<br />

16 <strong>of</strong> 8<br />

33<br />

4.7.4 Missing Factor Statements<br />

The equation 8 · M = 32 is a missing factor statement. We can nd the value <strong>of</strong> M that makes this<br />

statement true by dividing (since we know that 32 ÷ 8 = 4).<br />

Finding the Missing Factor<br />

To nd the missing factor in a missing factor statement, divide the product by the known factor.<br />

missing factor = (product) ÷ (known factor)<br />

Missing factor statements can be used to answer such questions as<br />

3<br />

1.<br />

8 <strong>of</strong> what number is 9 4 ?<br />

2. What part <strong>of</strong> 1 2 13<br />

7<br />

is 1<br />

14 ?<br />

4.7.4.1 Sample Set B<br />

Now, using<br />

Available for free at Connexions

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