3. Percents



image Percents


LEARNING OBJECTIVES


On completion of the materials provided in this chapter, you will be able to perform computations accurately by mastering the following mathematical concepts:



Study the introductory material on percents. The processes for the calculation of percent problems are listed in steps. Memorize the steps for each calculation before beginning the work sheet. Complete the work sheet at the end of this chapter, which provides for extensive practice in the manipulation of percents. Check your answers. If you have any difficulty, go back and review the steps for that type of calculation. When you feel ready to evaluate your learning, take the first posttest. Check your answers. An acceptable score as indicated on the posttest signifies that you are ready for the next chapter. An unacceptable score signifies a need for further study before taking the second posttest.


imageA percent is a third way of showing a fractional relationship. Fractions, decimals, and percents can all be converted from one form to the others. Conversions of fractions and decimals are discussed in Chapter 2. A percent indicates a value equal to the number of hundredths. Therefore when a percent is written as a fraction, the denominator is always 100. The number beside the percent sign (%) becomes the numerator.



CHANGING A FRACTION TO A PERCENT



EXAMPLE 1:


2 / 5


image


EXAMPLE 2: 3 / 10image



EXAMPLE 3:



EXAMPLE 4: 1 / 3image



CHANGING A DECIMAL TO A PERCENT



EXAMPLE 1: 0.421



EXAMPLE 2: 0.98



EXAMPLE 3: 0.2



EXAMPLE 4: 1.1212



CHANGING A PERCENT TO A FRACTION



EXAMPLE 1: 45%



EXAMPLE 2: 0.3%



EXAMPLE 3: 3½%



CHANGING A PERCENT TO A DECIMAL



EXAMPLE 1: 32%



EXAMPLE 2: 125%



CHANGING A PERCENT CONTAINING A FRACTION TO A DECIMAL



EXAMPLE 1: 12½%



EXAMPLE 2: 3¾%



Feb 11, 2017 | Posted by in PHARMACY | Comments Off on 3. Percents

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