Let * be a binary operation on `R` defined by `a*b=a b+1` . Then, * is commutative but not associative associative but not commutative neither commutative nor associative (d) both commutative and associative

Let * be a binary operation on R defined by a*b= a b+1 . Then, * is (a)commutative but not associative (b)associative but not commutative (c)neither commutative nor associative (d) both commutative and associative

Let ^(*) be a binary operation on R defined by a*b=ab+1. Then,* is commutative but not associative associative but not commutative neither commutative nor associative (d) both commutative and associative

Let * be a binary operation on Q defined by a**b=ab+1 . Determine whether * is commutative but not associative.

Subtraction of integers is commutative but not associative commutative and associative associative but not commutative (d) neither commutative nor associative

If ** be binary operation defined on R by a**b = 1 + ab, AA a,b in R . Then the operation ** is (i) Commutative but not associative. (ii) Associative but not commutative . (iii) Neither commutative nor associative . (iv) Both commutative and associative.

Show that the binary operation ** defined on RR by a**b=ab+2 is commutative but not associative.

Let '*' be the binary operation defined on R by a*b = 1 + ab AA a,binR Commutative but not associative.

Let * be a binary operation on N defined by a ** b = HCF of a and b. Show that * is both commutative and associative.