If h(x) = (fog)(2x), then h'(x) = f'(g(2x)) * g'(2x) * 2.
So h'(2) = f'(g(4)) * g'(4) * 2 = ...
Charles J.
asked 10/21/19Let h(x) = (fog)(2x). Find h `(2)
f `(2)=3
f(2)=4
f(4)=-1
f ` (4)= -4
g(4)=2
g ` (4)=1
g(2)= -2
g `(2)=5
If h(x) = (fog)(2x), then h'(x) = f'(g(2x)) * g'(2x) * 2.
So h'(2) = f'(g(4)) * g'(4) * 2 = ...
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