Let `f(x)` is an even function and derivative of` g(x)`, then `g(x)` can't be:

Derivative of (f@g)(x)w.r.t.g(x) is

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

If f(x) is an even function and g is an odd function, then f(g(x)) is……………….function

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) 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.

If f(x) is an even function and g(x) is an odd function and satisfies the relation x^(2)f(x)-2f(1/x) = g(x) then

Let f(x) = x + cos x + 2 and g(x) be the inverse function of f(x), then g'(3) equals to ........ .

Let f(x) = x + cos x + 2 and g(x) be the inverse function of f(x), then g'(3) equals to ........ .

Let f(x) = x + cos x + 2 and g(x) be the inverse function of f(x), then g'(3) equals to ........ .