ss_3_2

# ss_3_2 - y-axis and appear as follows: –2 –1 1 2 –2...

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Section 3.2 Power Functions A function f is a power function if it has the following form: f ( x )= ax n for some positive integer n . The number n is the degree of the power function. Example. f ( x )= - 3 x 4 is a power function of degree 4. Example. f ( x )=3 x 3 is a power function of degree 3. Graphs of y = x n , with n odd, are symmetric about origin and appear as follows: –2 –1 0 1 2 –2 –1 1 2 Graphs of y = x n , with n even, are symmetric about
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Unformatted text preview: y-axis and appear as follows: –2 –1 1 2 –2 –1 1 2 3.2 EXERCISES In Problems 1-3, use transformations of the graph of y = x 4 or y = x 5 to graph each function. Verify your results using a graphing utility. 1. f ( x ) = ( x-1) 5 + 2 2. f ( x ) = 2( x + 1) 4 + 1 3. f ( x ) =-1 2 ( x-2) 4-1 1...
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## This note was uploaded on 12/11/2011 for the course MAC 1140 taught by Professor Kutter during the Fall '11 term at FSU.

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