h'(x) = f'(g(x)) g'(x)
h'(0) = f'(g(0)) g'(0)
g(0) = 1
g'(0) = 7
f'(1) = -7
h'(0) = [f'(1)] (7) = (-7)(7) = -49
Ernesto M.
asked 03/07/22If h = fog. Find h'(0) given that f(0) = 5, f '(1) = −7, g(0) = 1, and g'(0) = 7.
How do we find h'(0) =
h'(x) = f'(g(x)) g'(x)
h'(0) = f'(g(0)) g'(0)
g(0) = 1
g'(0) = 7
f'(1) = -7
h'(0) = [f'(1)] (7) = (-7)(7) = -49
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Ernesto M.
thank you03/07/22