If f is a differentiable function, then ∫ f'(x)e^f(x) dx = e^f(x) + C.

Name: If f is a differentiable function, then ∫ f'(x)e^f(x) dx = e^f(x) + C.
Uploaded: 2021-12-20T17:53:31-08:00
Duration: 59 s
Channel: Pritesh Ranjan
Description: If f is a differentiable function, then ∫ f'(x)e^f(x) dx = e^f(x) + C.

In this problem, we have been given that F and G, these are two differentiable functions. And we

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If $f$ is a differentiable function, then $\int f'(x)e^{f(x)} dx = e^{f(x)} + C$.

          If $f$ is a differentiable function, then $\int f'(x)e^{f(x)} dx = e^{f(x)} + C$.

If f is a differentiable function, then ∫ f'(x)e^f(x) dx = e^f(x) + C.

Added by Adriana R.

Calculus: Early Transcendentals

James Stewart 8th Edition

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How is the statement false? If f is a differentiable function, then f'(x) = e^f(x) + C. Correct Answer: False You Answered: False

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If $f$ is a differentiable function, then $\int f'(x)e^{f(x)} dx = e^{f(x)} + C$.

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