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If f(x)=x2x2+4et2dt, then the function f(x) increases in

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a
(−∞, 0)
b
(0, ∞)
c
(−1, 2)
d
(−2, ∞)

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detailed solution

Correct option is A

f′(x)=2xe−x2+42−2xe−x4=2xe−x2+421−e16+8x2Since 1−e16+8x2<0¯ for all x so f increases for x<0.


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