?If \(f\) is continuous and \(g\) and \(h\) are differentiable functions, show
Chapter 4, Problem 88(choose chapter or problem)
If \(f\) is continuous and \(g\) and \(h\) are differentiable functions, show that
\(\frac{d}{d x} \int_{g(x)}^{h(x)} f(t) d t=f(h(x)) h^{\prime}(x)-f(g(x)) g^{\prime}(x)\)
Equation Transcription:
Text Transcription:
f
g
h
frac{d}{d x} int_{g(x)}^{h(x)} f(t) dt = f(h(x)) h’(x)-f(g(x)) g’(x)
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