[" In odd as was as even (where "varphi" ) denotes "],[" - "(x)/(e^(x)-1)+(x)/(2)+1" ,men "f(x)=],[" fodd henction "(8)" an even function "]

Examine whether the function are even or odd or none. f(x) = (x)/(e^(x) -1) + (x)/(2) + 1

Let f(x)=(x)/(e^(x)-1)+(x)/(2)+1 then f is an ( a ) odd function (b) an even function (c) both odd and even (d) neither odd nor even

Let f(x)=e^(e^(|x|sgnx))a n dg(x)=e^(e^(|x|sgnx)),x in R , where { } and [ ] denote the fractional and integral part functions, respectively. Also, h(x)=log(f(x))+log(g(x))dot Then for real x , h(x) is (a)an odd function (b)an even function (c)neither an odd nor an even function (d)both odd and even function

Let f(x)=e^(e^(|x|sgnx))a n dg(x)=e^(e^(|x|sgnx)),x in R , where { } and [ ] denote the fractional and integral part functions, respectively. Also, h(x)=log(f(x))+log(g(x))dot Then for real x , h(x) is (a)an odd function (b)an even function (c)neither an odd nor an even function (d)both odd and even function

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

Identify the given functions as odd, even or neither: f(x)=x/(e^(x)-1)+x/2+1

Identify the given functions as odd, even or neither: f(x)=x/(e^(x)-1)+x/2+1

Determine whether the function f(x) = x((e^(x)-1)/(e^(x)+1)) is even or odd

If f(t) is an odd function,then varphi(x)=int_(a)^(x)f(t)dt is an even function.

If f(x) and g(x) are two functions such that f(x)+g(x)=e^(x) and f(x)-g(x)=e^(-x) then I: f(x) is an even function II : g(x) is an odd function III : Both f(x) and g(x) are neigher even nor odd.