A,B,C and D are the sets with 3,3,4 and 4 elements respectively. If f(x) is a function defined from A to C g(x) is a function defined from D to A h(x) is a function defined from C to D i(x) is a function defined from A to B Then number of functions possible for List IList II(1)h(x) if it is one - one(P)36(2)g(x) if it is onto(Q)40(3)i(x) if it is into(R)64(4)f(x) if it is many - one(S)48(T)3 (U)24 Which of the following is the correct combination?

A,B,C and D are the sets with 3,3,4 and 4 elements respectively. If f

1.	A,B,C and D are the sets with 3,3,4 and 4 elements respectively. If f(x) is a function defined from A to C g(x) is a function defined from D to A h(x) is a function defined from C to D i(x) is a function defined from A to B Then number of functions possible for List IList II(1)h(x) if it is one - one(P)36(2)g(x) if it is onto(Q)40(3)i(x) if it is into(R)64(4)f(x) if it is many - one(S)48(T)3 (U)24 Which of the following is the correct combination?
Answer» $A, B, C$ and $D$ are the sets with $3, 3, 4$ and $4$ elements respectively. If $f (x)$ is a function defined from $A$ to $C$ $g (x)$ is a function defined from $D$ to $A$ $h (x)$ is a function defined from $C$ to $D$ $i (x)$ is a function defined from $A$ to $B$ Then number of functions possible for $\begin{matrix} List I & List II (1) & h (x) if it is one - one & (P) & 36 (2) & g (x) if it is onto & (Q) & 40 (3) & i (x) if it is into & (R) & 64 (4) & f (x) if it is many - one & (S) & 48 (T) & 3 (U) & 24 \end{matrix}$ Which of the following is the correct combination?