If fx-x0 t sin t dt- then f-x is-

#160; f(x)=∫^x_0 t sin t dt then, f^'(x) = x sin x ...

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Parametric Differentiation

If fx=∫x0 t...

Question

If $f (x) = \int_{0}^{x} t sin t d t$ , then $f^{'} (x)$ is?

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Solution

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Similar questions

Choose the correct answer.
If $f (x) = \int_{x}^{0}$ t sin t dt, then f'(x)is
(a)cos x+x sin x
(b)x sin x
(c)x cos x
(d)sin x +x cos x

f (x) = x \int 0 t sin t d t,

f^{''} (0)

f (x) = \int_{2 x}^{sin x} cos (t^{3}) d t,

f^{'} (x)

f (x) = sin x \int a log t d t

f^{'} (x)

\int f (x) d x = f (x), t h e n \int \frac{f (x)}{f^{'} (x)}

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