If `int_(0)^(1)(sint)/(1+t)dt=alpha`, them the value of the integral `int_(4pi-2)^(4pi)("sin"(t)/(2))/(4pi+2-t)dt` in terms of `alpha` is given by

If (1 sin t)/(1 + t) dt = alpha , then that value of the integral : int_(4pi - 2)^(4pi) (sin t/2)/(4pi + 2 - t) dt in terms of alpha is given by :

If overset(1)underset(0)int(sint)/(1+t)dt=alpha , then the value of the integral overset(4pi)underset(4pi-2)int("sin"(t)/(2))/(4pi+2-t)dt in terms of alpha is given by

If int_(0)^(1)(sint)/(1+t)dt=alpha , then find the value of int_(4pi-2)^(4pi)("sin"t/2)/(4pi|2-t|)dt

If int_(0)^(1)(sin t)/(1+t)dx=alpha, then the value of the integral int_(4 pi-2)^(4 pi)(sin(t)/(2))/(4 pi+2-t)dt is 2 alpha(2)-2 alpha(3)alpha(d)-alpha

If int_0^1(sint)/(1+t)dt=alpha, then the value of the integral int_(4pi-2)^(4pi)(sin(t/2))/(4pi+2-t)dt is (1) 2alpha (2) -2alpha (3) alpha (4) -alpha

If int_0^1(sint)/(1+t)dt=alpha, then the value of the integral int_(4pi-2)^(4pi)(sin(t/2))/(4pi+2-t)dt is (1) 2alpha (2) -2alpha (3) alpha (4) -alpha

If int_0^1(sint)/(1+t)dx=alpha, then the value of the integral int_(4pi-2)^(4pi)(sint/2)/(4pi+2-t)dti s 2alpha (2) -2alpha (3) alpha (d) -alpha

Find the value of definite integral: int_(0)^(pi) ((pit)/(2)-(t^(2))/(2))dt

int_(0)^(2 pi)[sin t]dt