if f(x)=√x g(x) where g(4)=2, g'(4)=3 find f'(x)
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Answer:
f(x) = √xg(x)
By the Product Rule, f'(x) = [1 / (2√x)]g(x) + √xg'(x)
So, f'(4) = [1/4](2) + (2)(3) = 6.5
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