Evaluate ∫_(π/4)^□(3π/4)〖x/(1+sinx) dx〗

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If `int_(pi/4)^((3pi)/4) x/(1+sinx)dx=k(sqrt(2)-1)`, then `k`= (A) `0` (B) `pi` (C) `2pi` (D) If `int_(pi/4)^((3pi)/4) x/(1+sinx)dx=k(sqrt(2)-1)`, then `k`= (A) `0` (B) `pi` (C) `2pi` (D)
The value of `int_(pi//4)^(3pi//4) (x)/(1+sin x)` dx is equal to The value of `int_(pi//4)^(3pi//4) (x)/(1+sin x)` dx is equal to
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∫1/sin⁴(x) dx [π/4, π/2] = ?? ∫1/sin⁴(x) dx [π/4, π/2] = ??
`int_(-pi//4)^(pi//4) dx/(1+sin x)=` `int_(-pi//4)^(pi//4) dx/(1+sin x)=`
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