If `int_0^(pi)xf(sinx)dx=Aint_0^(pi/2)f(sinx)dx`, then A is

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If `int_0^pi x f(sinx) dx=A int_0^(pi/2) f(sinx)dx`, then `A` is (A) `pi/2` (B) `pi` (C) `0` (D) `2p If `int_0^pi x f(sinx) dx=A int_0^(pi/2) f(sinx)dx`, then `A` is (A) `pi/2` (B) `pi` (C) `0` (D) `2p
If `int_(0)^(pi)xf(sinx)dx=A int_(0)^(pi//2) f(sinx)dx`, then A is If `int_(0)^(pi)xf(sinx)dx=A int_(0)^(pi//2) f(sinx)dx`, then A is
If ∫_0^π▒〖xf(sin⁡x)〗 dx=A∫_0^(π/2)▒〖f(sin⁡x)〗 dx then A is | Math Master | Impetus Gurukul If ∫_0^π▒〖xf(sin⁡x)〗 dx=A∫_0^(π/2)▒〖f(sin⁡x)〗 dx then A is | Math Master | Impetus Gurukul
∫_0^π▒〖x f(sinx)dx〗 is equal to: π∫_0^π▒〖f(sinx)dx〗 b) π/2 ∫_0^(π/2)▒〖f(sinx)dx〗c) π∫_0^(π/2) ∫_0^π▒〖x f(sinx)dx〗 is equal to: π∫_0^π▒〖f(sinx)dx〗 b) π/2 ∫_0^(π/2)▒〖f(sinx)dx〗c) π∫_0^(π/2)
If `int_(0)^(pi) x f (sin x) dx = A int _(0)^(pi//2) f(sin x) dx ,` then A is equal to If `int_(0)^(pi) x f (sin x) dx = A int _(0)^(pi//2) f(sin x) dx ,` then A is equal to
If `int_(0)^(pi)x f(sin x) dx = a int_(0)^(pi)f (sin x) dx`, then a = If `int_(0)^(pi)x f(sin x) dx = a int_(0)^(pi)f (sin x) dx`, then a =
Prove: ∫ From 0 to pi x f(sinx) dx = pi/2 ∫ From 0 to pi f(sinx) dx - Integration by Substitution Prove: ∫ From 0 to pi x f(sinx) dx = pi/2 ∫ From 0 to pi f(sinx) dx - Integration by Substitution
The integral `int_(0)^(pi) x f(sinx )dx` is equal to The integral `int_(0)^(pi) x f(sinx )dx` is equal to