Find a, b, and h so that f(x) a sin (b(x - h)). Round to two decimal places if necessary.
-$$f ( x ) = \sin 2 \pi x + 2 \cos 2 \pi x$$
A) $\mathrm { a } = 1.78 , \mathrm {~b} = 3.14 , \mathrm {~h} = - 0.18$
B) $\mathrm { a } = 2.23 , \mathrm {~b} = 3.14 , \mathrm {~h} = 0.32$
C) $a = 2.23 , b = 6.28 , h = - 0.18$
D) $a = 3.22 , b = 6.28 , h = 0.32$

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The Answer of Find a, b, and h so that f(x) a sin (b(x - h)). Round to two decimal places if necessary.
-$$f ( x ) = \sin 2 \pi x + 2 \cos 2 \pi x$$
A) $\mathrm { a } = 1.78 , \mathrm {~b} = 3.14 , \mathrm {~h} = - 0.18$
B) $\mathrm { a } = 2.23 , \mathrm {~b} = 3.14 , \mathrm {~h} = 0.32$
C) $a = 2.23 , b = 6.28 , h = - 0.18$
D) $a = 3.22 , b = 6.28 , h = 0.32$

Find A, B, and H So That F(x) a Sin f(x)=sin⁡2πx+2cos⁡2πxf ( x ) = \sin 2 \pi x + 2 \cos 2 \pi xf(x)=sin2πx+2cos2πx

Find A, B, and H So That F(x) a Sin $f ( x ) = \sin 2 \pi x + 2 \cos 2 \pi x$