[" Let "*R times R rarr R" be a binary operation given by "a*b=a+4b^(2)" .Then,"],[" compute "(-5)+(2*0)" ."]

Let * RxxRrarrR be a binary operation given by a*b=a+4b^(2) Then compute (-5)*(2*0)

Let *: R xx R rarr R given by (a,b) rarr a + 4b^(2) is a binary operation compute (-5 ) *(2*0) .

Examine if the binary operation ""^(**)R xx R toR given by a^(**)b=a+4b^(2) is commutative.

Examine if the binary operation ""^(**)R xx R toR given by a^(**)b=a+4b^(2) is associative.

let '*' be a binary operation on R defined by a*b = a+b + ab, where a, b inR , then the value of 1*(2*3) is

Let *R*R^(rarr) given by (a,b)vec a+4b^(2) is a binary operation.Compute (-5)*2*0)

The binary operation R xx R to R is defined as a*b=2a+b . Find (2*3)*4 .

Let R be the set of real numbers and * be the binary operation defined on R as a*b= a+ b-ab AA a, b in R .Then, the identity element with respect to the binary operation * is

Prove that for binary operation defined on R such that ab=a+ 4b^(2) is not associative

The binary operation **: RxxR->R is defined as a**b=2a+b . Find (2**3)**4 .