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Chapter 4 - Functions

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Percentage Functions


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Functions - Percentage Functions - Contents

A percentage function is a common math function for calculating portions. The percentage function takes the form z is equal to x percent of a number y. Taking a percent can be viewed as the same operation as multiplication by a fraction. If the fraction is a common fraction it is the ratio of the percent portion to the total amount, and if it is a decimal fraction it is one one-hundredth times the percent. If the x variable, which is the percent, is equal to a hundred then the result is just the y variable. If the percent is over a hundred then the result is greater than y. If the percent is less than a hundred than the result is less than y. If the percent is negative than the result is less than zero, unless y is also negative. A percentage is usually not a negative number. Both the domain of the x and y variables, and range of the z variable for the percentage function are considered to be the set of all real numbers.

Functions - Percentage Functions - Examples

Percentage functions:
Where
z = x% of y,
if x equals 20 percent,
then
z equals .2 times y
or
z equals one fifth times y.

Where z = x% of y,
if x equals 75 percent,
then
z equals .75 times y
or
z equals three quarters times y.

Functions - Sections - Chapters
1 - Function Definition 2 - Function Notation 3 - Function Domain
4 - Function Range 5 - Composite Functions 6 - Inverse Functions
7 - Linear Functions 8 - Power Functions 9 - Quadratic Functions
10 - Logarithmic Functions 11 - Exponential Functions 12 - Factorial Functions
13 - Limit Functions 14 - Summation Functions 15 - Percentage Functions

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