If the function f(x) is even as well as odd then value of `f(5 )-f(4)` is

Whether function,f(x)=|x|-tan x is even or odd.

Is there a function f which is both even and odd?

Let f(x) be a differentiable function for all x in R The derivative of f(x) is an even function If the period of f(2x) is 1 then the value of f(2)+f(4)-f(6)-f(8) is.

The function f(x) = tan(x)^(11)e^(x^5)sgn(x^(11)).[1/(3x^2+2)] , where [.] denotes greatest integer function , is a)even function b)odd function c)even as well as odd function d)neither even nor odd function

Prove that if the domain of definition of the function f(x) is symmetrical with respect to x=0, then f(x) + f(-x) is an even function and f(x)-f(-x) is an odd one.

Determine whether the function is even, odd or niether even or odd. (a) f(x)=5-x^(2) (b) f(x)=|-x| (c ) f(x)=[x] (d) f(x)=|x-2| (e) f(x)=-x|x|

If f(x) is odd function and f(1) = a, and f(x+2) = f(x)+ f(2) then the value of f(3) is

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 the function / satisfies the relation f(x+y)+f(x-y)=2f(x),f(y)AA x,y in R and f(0)!=0 ,then f(x) is an even function f(x) is an odd function If f(2)=a, then f(-2)=a If f(4)=b, then f(-4)=-b