A and B are two sets having 3 and 4 elements respectively and having 2 elements in common. Find the number of possible relations which can be defined from A to B.

A and B are two sets having 3 and 4 elements respectively and having 2 elements in common The number of relations which can be defined from A to B is. (i) 2^5 (ii) 2^10 -1 (iii) 2^12 -1 (iv) none of these

A and B are two sets having 3 and 4 elements respectively and having 2 elements in common The number of relation which can be defined from A to B is

Statement-1: If A and B are two sets having 3 and 5 elements respectively, then the total number of functions that can be defined from A to B is 5^(3) . Statement-2: A function from set A to set B relates elements of set A to elements of set B.

Statement-1: If A and B are two sets having 3 and 5 elements respectively, then the total number of functions that can be defined from A to B is 5^(3) . Statement-2: A function from set A to set B relates elements of set A to elements of set B.

Let A and B be two sets having m and n elements respectively . Then total number of functions from A to B is

Set A has 3 elements. Set B has 4 elements. The number of surjections that can be defined from A to B is

Set A has 3 elements and set B has 4 elements. The number of injections that can be defined from A to B is

Set A has 3 elements and set B has 4 elements.The number of injections that can be defined from A to B is