(A) If `f(x)` is even & `g(x)` is odd then `fog` is (B) If `g(x)` is periodic then `fog` is

If f(x) = log x and g(x) = e^x then fog(x) is :

If f(x)=1/x and g(x) = 0 then fog is

If f (x) = log x and g (x) = e^X , then (fog) (x) is :

If f(x)=logx and g(x)=e^(x) , then (fog) (x) is:

If f(x)=1/x and g(x)=0 show that fog is not defined.

Let f (x)=|x-2|+|x - 3|+|x-4| and g(x) = f(x+1) . Then 1. g(x) is an even function 2. g(x) is an odd function 3. g(x) is neither even nor odd 4. g(x) is periodic

Let f(x)=|x-2|+|x-3|+|x-4| and g(x)=f(x+1). Then 1.g(x) is an even function 2.g(x) is an odd function 3.g(x) is neither even nor odd 4.g(x) is periodic

If f(x) = sin x and g(x) = 2x, find fog.

If f is an odd function and g is an even function,then fog is