Relations And Functions

Let f: R→R such that f(1) =3 and f'(1) = 6. Then equals

Let f : Z→ , be a homomorphism of groups defined by

then Kerf is :

Let f (x) be defined on [0, 3] by Then f(x) is continuous in the interval at:

Let f: G→H be a group homomorphism from group G into group H with kernel K. If the order of G, H and K are 50, 25 and 10 respectively then the order of f(G) is