If `**` be a binary operation on N (the setof natural numbers) defined by `a^(**) b = a^(b)`, then find (i) `2 ** 3` (ii) `3 ** 2`

** is a binary operation defined on the set of natural numbers N, defined by a**b = a^b . Find 2**3

** is a binary operation defined on the set of natural numbers N, defined by a**b = a^b . Find 3*2

If ** be the binary operation on the set ZZ of all integers, defined by a**b=a+3b^(2) , find 2**4.

If the binary operation on the set of integers Z, defined by a b= a +3b^(2) , then find the value of 8*3.

If the binary operation * on the set of integers Z, is defined by a^(*)b=a+3b^(2), then find the value of 2*4

Let *, be a binary operation on N, the set of natural numbers defined by a*b = a^b , for all a,b in N . is * associative or commutative on N?

Let *, be a binary operation on N, the set of natural numbers defined by a * b = a^b , for all a,b in N . Is * associative or commutative on N?

Let *, be a binary operation on N, the set of natural numbers defined by a*b = a^b, for all a,b in N. is * associative or commutative on N?

Let * be a binary operation on N , the set of all natural numbers defined by a * b = a^b , a, b in N . Is (N,*) associative or commutative?

Let * be a binary operation on N, the set of natural numbers, defined by a*b= a^b for all a , b in Ndot Is '*' commutative on N ?