Integral 0 to pi/2 root sin x / root sin x + cos x dx | 0 to pi/2 root over sin x / root.

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Q15 | Integral 0 to pi/2 root sin x / root sin x + cos x dx | 0 to pi/2 root over sin x / root over Q15 | Integral 0 to pi/2 root sin x / root sin x + cos x dx | 0 to pi/2 root over sin x / root over
Q16 | Integral 0 to pi/2 root cos x / root sin x + cos x dx | 0 to pi/2 root over cos x / root over Q16 | Integral 0 to pi/2 root cos x / root sin x + cos x dx | 0 to pi/2 root over cos x / root over
Definite Integral 0 to pi/2 ( root sinx/(root sinx+root cosx)) Definite Integral 0 to pi/2 ( root sinx/(root sinx+root cosx))
Integral 0 to pi/2 √sin x / √sin x + √cos x dx | 0 to pi/2 root over sin x / root over Integral 0 to pi/2 √sin x / √sin x + √cos x dx | 0 to pi/2 root over sin x / root over
Integral {sqrt(sinx)/[sqrt(sinx)+sqrt(cosx)]}dx from 0 to pi/2 || Integral {sqrt(sinx)/[sqrt(sinx)+sqrt(cosx)]}dx from 0 to pi/2 ||
Integral {sqrt(sinx)/[sqrt(sinx)+sqrt(cosx)]}dx from 0 to pi/2 Integral {sqrt(sinx)/[sqrt(sinx)+sqrt(cosx)]}dx from 0 to pi/2
`int_(0)^(pi//2)(sqrt(sinx))/((sqrt(sinx)+sqrt(cosx)))dx=(pi)/(4)` `int_(0)^(pi//2)(sqrt(sinx))/((sqrt(sinx)+sqrt(cosx)))dx=(pi)/(4)`
`int_(0)^((pi)/(2))(xdx)/(sinx+cosx)=(pi)/(2sqrt(2))log(sqrt(2)+1)` `int_(0)^((pi)/(2))(xdx)/(sinx+cosx)=(pi)/(2sqrt(2))log(sqrt(2)+1)`