Verified answer

We will solve the above problem of integration by using substitution method :-

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⟹

⟹

⟹

⟹

⟹

⟹

Now , we get :-

⟹

⟹

⟹

⟹

⟹

where c = constant

Now put t = √x

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Learn more :-

∫ 1 dx = x + C

∫ sin x dx = – cos x + C

∫ cos x dx = sin x + C

∫ sec2 dx = tan x + C

∫ csc2 dx = -cot x + C

∫ sec x (tan x) dx = sec x + C

∫ csc x ( cot x) dx = – csc x + C

∫ (1/x) dx = ln |x| + C

∫ ex dx = ex+ C

∫ ax dx = (ax/ln a) + C

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GIVEN :-

TO FIND :-

SOLUTION :-