Integrate 0 to pi/2 sqrt(1-sin 2x) dx
Prove that : int_0^(pi/2)sqrt(1-sin2x)dx=2(sqrt(2)-1) | CLASS 12 | INTEGRALS | MATHS | Doubtnut
Evaluate `int_0^(pi/2) sin^2x dx`
The value of \( \int_{0}^{1}|\sin 2 \pi x| d x \) is equal to \( \mathrm{P} \) (A) 0 (B) \( \fra...
`int_0^(pi/2)sqrt(1-sin2x)dx=2(sqrt(2)-1)`
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The value of ` int _(0)^(pi//2) ((sin x + cos x)^(2))/(sqrt(1+sin 2x) dx` is
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Q45 | Integral 0 to pi/2 2 log sin x - log sin 2x dx | Integrate 2 log sin x - log sin 2x dx from 0
The value of `I=int_0^(pi/2) (sinx+cosx)^2/sqrt(1+sin2x)dx` is (A) `2` (B) `1` (C) `0` (D) `3`
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If π/4 to π/2 , then write the value of rt(√1-sin2x)
integrate 0 to pi '(xsinx)/(1+cos^2x) dx || Evaluate `int_(0)^(pi)(xsinx)/((1+cos^(2)x))dx`.