Let f: → R be given by f(x) = [log(sec x + tan x)]'. Then, (a) f(x) is an odd function to f(x) is a one-one function c) f(x) is an onto function d) f(x) is an even function

Let f:(-pi/2,pi/2)vecR be given by f(x)=(log(sec"x"+tan"x"))^3 then a) f(x) is an odd function b) f(x) is a one-one function c) f(x) is an onto function d) f(x) is an even function

Let f:(-(pi)/(2),(pi)/(2))rarr R be given by f(x)=(log(sec x+tan x))^(3) then f(x) is an odd function f(x) is a one-one function f(x) is an onto function f(x) is an even function

Let f:(-pi/2,pi/2)vecR be given by f(x)=(log(sec"x"+tan"x"))^3 then f(x) is an odd function f(x) is a one-one function f(x) is an onto function f(x) is an even function

Let f:(-pi/2,pi/2)vecR be given by f(x)=(log(sec"x"+tan"x"))^3 then f(x) is an odd function f(x) is a one-one function f(x) is an onto function f(x) is an even function

If f(x) is an even function, state whether f'(x) is an odd function or an even function.

Statement 1: If f(x) is an odd function,then f'(x) is an even function.Statement 2: If f'(x) is an even function,then f(x) is an odd function.

Let f be a real function. Prove that f(x)-f(-x) is an odd function and f(x)+f(-x) is an even function.

Statement - I : If f(x) is an odd function, then f'(x) is an even function. Statement - II : If f'(x) is an even function, then f(x) is an odd function.

f(x)=(log(sec x+tan x)^(3) then f(x) is one one,onto,even or odd

If f(x) + g(x) = e^(-x) where f(x) is an even function and g(x) is an odd function then f(x) =