If `int_(sinx)^1 t^2f(t)dt=1-sinx`, then the value of `f(1/sqrt(3))` is (A) `1/sqrt(3)` (B) `1/3` (C) `sqrt(3)` (D) `3`

If int_(sinx)^(1)t^(2)f(t)dt=1-sinx, xepsilon(0,(pi)/2) then find the value of f(1/(sqrt(3)))

If int_(cos x)^(1)t^(2)f(t)dt=1-cos x AA x in(0,(pi)/(2)) then the value of [f((sqrt(3))/(4))] is

Ifint_(sin x)^(1)t^(2)f(t)dt=1-sin x, wherex in(0,(pi)/(2)) then find the value of f((1)/(sqrt(3)))

If int_(sinx)^(1) t^(2)f(t)dt=1-sinx " for all " x in [0,pi//2] , then f((1)/(sqrt(3)))=

int_(0)^(1)t^(2)sqrt(1-t)*dt

If mean value theorem holds good for the function f(x)=(x-1)/(x) on the interval [1,3] then the value of 'c' is 2 (b) (1)/(sqrt(3))( c) (2)/(sqrt(3))(d)sqrt(3)

The value of sin(1/4sin^(-1)(sqrt(63))/8) is 1/(sqrt(2)) (b) 1/(sqrt(3)) (c) 1/(2sqrt(2)) (d) 1/(3sqrt(3))

if f(t)=t^(3)+sqrt(2)t^(2)+3(sqrt(2)t)-1, then evaluate f(2sqrt(2))