Find approximate values of a, b , and h (to the nearest hundredth) so that $f(x) \approx a \sin [b(x-h)]+k$ f(x)=2 sin 5x-4 cos 5x

Name: Find approximate values of a, b , and h (to the nearest hundredth) so that $f(x) \approx a \sin [b(x-h)]+k$ f(x)=2 sin 5x-4 cos 5x
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Question

Find approximate values of  a, b , and  h  (to the nearest hundredth) so that $f(x) \approx a \sin [b(x-h)]+k$  f(x)=2 sin 5x-4 cos 5x

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The Answer of Find approximate values of  a, b , and  h  (to the nearest hundredth) so that $f(x) \approx a \sin [b(x-h)]+k$  f(x)=2 sin 5x-4 cos 5x

Find Approximate Values of A, B , and f(x)≈asin⁡[b(x−h)]+kf(x) \approx a \sin [b(x-h)]+kf(x)≈asin[b(x−h)]+k

Find Approximate Values of A, B , and $f(x) \approx a \sin [b(x-h)]+k$