" If "int_(0)^(x)tf(t)dt=sin x-x cos x-(x^(2))/(2)" for all "x in R-{0}," then "f((pi)/(6))" is equal to "

If int_(e)^(x) t f(t)dt=sin x-x cos x-(x^(2))/(2) for all x in R-{0} , then the value of f((pi)/(6)) will be equal to

If int_(e)^(x) t f(t)dt=sin x-x cos x-(x^(2))/(2) for all x in R-{0} , then the value of f((pi)/(6)) will be equal to

If overset(x)underset(e )int t f(t)dt=sin x-x cos x-(x^(2))/(2) for all x in R-{0} , then the value of f((pi)/(6)) will be equal to

If int_(e)^(x) t f(t)dt= sin x - x cos x - (x^(2))/(2) for all x in R - {0} then the value of f(pi/6) is

If int_e^x tf (t) dt = sin x - x cos x - (x^2)/2 for all x in R - [0] , then the value of f(pi/6) is :

If f(x)=int_(0)^(x)tf(t)dt+2, then

If int_(0)^(x^(2))tf(t)dt=x^(5)-x^(3) ,then f(1)=

If f(x)=int_0^x tf(t)dt+2, then

If int_(0)^(x) f(t)dt=x^(2)+2x-int_(0)^(x) tf(t)dt, x in (0,oo) . Then, f(x) is

If int_(0)^(x) f(t)dt=x^(2)+2x-int_(0)^(x) tf(t)dt, x in (0,oo) . Then, f(x) is