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ddxx2x31logtdt is equal to

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a
1log⁡x
b
x2log⁡x
c
x2−xlog⁡x
d
None of these

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detailed solution

Correct option is C

ddx∫x2x3 1log⁡t⋅dt=1log⁡x3⋅ddx(x)3−1log⁡x2⋅ddxx2=3x23log⁡x−2x2log⁡x⇒ddx∫x2x3 1log⁡tdt=1log⁡x⋅x2−x


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