Even And Odd Functions

Greatest Integer Function | Fractional part Function | Even and Odd Function

Greatest Integer Function | Fractional Part Function | Signum Function | Even and Odd function based problems

Homogeneous Function || Bounded function || Identity function|| Explicit and implicit function || Even and odd function

Properties OF Even & Odd function & Illustration

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

Question based on Value OF function || Even / odd function ||Illustration

Question based on Value OF function , Even / odd function ,Illustration

If (d(f(x)))/(dx) = e^(-x) f(x) + e^(x) f(-x) , then f(x) is, (given f(0) = 0) a. an even function b. an odd function c. neither even nor odd function d. can't say

Define an Even funtion and an Odd function. Give an example to each.

If f:[0,2pi]vec[-1,1]; y=sin x then which of statement is/are true: y=f^(-1)(x) is an odd function y=f^(-1)(x)-pi is an odd function y=f^(-1)(x) is an even function y=f^(-1)(x) is neither even nor odd function