It is given that f(x) is an even function and satisfy the relation `f(x) = (xf(x^2))/(2+tan^2xf(x^2))` then the value of `f(10)` is

It is given that f(x) is an even function and satisfy the relation f(x)=(xf(x^(2)))/(2+tan^(2)xf(x^(2))) then the value of f(10) is

If f(x) is an even function and g(x) is an odd function and satisfies the relation x^(2)f(x)-2f(1/x) = g(x) then

A derivable function f(x) satisfies the relation f(x)=int_(0)^(1)xf(t)dt+int_(0)^(x)x^(2)f(t)dt. The value of (2f'(1))/(f(1)) is

A continuous function f(x) satisfies the relation f(x)=e^x+int_0^1 e^xf(t)dt then f(1)=

A continuous function f(x) satisfies the relation f(x)=e^x+int_0^1 e^xf(t)dt then f(1)=

If f(x) is an even functions and satisfies the relation x^(2) .f(x) - 2 f((1)/(x)) = g(x) where g(x) is an odd functions . Then the value of f(5) is

If f(x) is an even function and satisfies the relation x^(2)*f(x)-2f((1)/(x))=g(x), where g(x) is an odd function,then find the value of f(5)

If f(x) is an even function and satisfies the relation x^(2)f(x)-2f(1/x)=g(x),xne0 , where g(x) is an odd function, then find the value of f(2).

A Function f(x) satisfies the relation f(x)=e^x+int_0^1e^xf(t)dtdot Then (a) f(0) 0

A Function f(x) satisfies the relation f(x)=e^x+int_0^1e^xf(t)dtdot Then (a) f(0) 0