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Pre-Algebra Chapter 6 - Ramsey School District

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Finding Percents Mentally<br />

• Compute mentally with percents.<br />

• Estimate with percents.<br />

is estimation used when determining sale prices?<br />

A sporting goods store is having a<br />

sale in which all merchandise is on sale<br />

at half off. A few regularly priced items<br />

are shown at the right.<br />

a. What is the sale price of each item?<br />

b. What percent represents half off?<br />

c. Suppose the items are on sale for<br />

25% off. Explain how you would<br />

determine the sale price.<br />

$44<br />

$68<br />

$37<br />

$15<br />

FIND PERCENTS OF A NUMBER MENTALLY When working with<br />

common percents like 10%, 25%, 40%, and 50%, it may be helpful to use the<br />

fraction form of the percent. A few percent-fraction equivalents are shown.<br />

0% 12 1 % 25% 40% 50% 66 2 % 75% 87 1 % 100%<br />

2<br />

3<br />

2<br />

0<br />

1<br />

8<br />

1<br />

4<br />

2<br />

5<br />

1<br />

2<br />

2<br />

3<br />

3<br />

4<br />

7<br />

8<br />

1<br />

Some percents are used more frequently than others. So, it is a good idea to be<br />

familiar with these percents and their equivalent fractions.<br />

Percent-Fraction Equivalents<br />

20% 1 5 10% 1<br />

25% 1 10<br />

4 121 2 % 1 8 162 3 % 1 6 <br />

40% 2 5 30% 3<br />

50% 1 10<br />

2 371 2 % 3 8 331 3 % 1 3 <br />

60% 3 5 70% 7<br />

75% 3 10<br />

4 621 2 % 5 8 662 3 % 2 3 <br />

80% 4 5 90% 9<br />

87 1 10<br />

2 % 7 8 831 3 % 5 6 <br />

Study Tip<br />

Look Back<br />

To review multiplying<br />

fractions, see Lesson 5-3.<br />

Example 1<br />

Find Percent of a Number Mentally<br />

Find the percent of each number mentally.<br />

a. 50% of 32<br />

50% of 32 1 2 of 32 Think: 50% 1 2 .<br />

16 Think: 1 of 32 is 16.<br />

2<br />

So, 50% of 32 is 16.<br />

Lesson 6-6 Finding Percents Mentally 293

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