" The binary operation "":R times R rarr" is defined as "a^(*)b=2a+b." Find "(2*3)^(*)4

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

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

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

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

The binary opertion ** R xx R to R is defined by a ** b = 2a + b. find (2 ** 3) **4.

In the binary operation *: Q xx Q rarr Q is defined as : a**b=(ab)/4, a,b inQ Show that * is commutative.

Consider the binary operation: R xx R rarr R defined as : a** b = |a+b| a,b in R . Show that * is commutative.

In the binary operation *: Q xx Q rarr Q is defined as : a*b = a + b - ab, a,b in Q Show that * is commutative .