Given that a x b = b x a; a and b are integers.
This shows property under multiplication of integers.

closure

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commutative

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associative

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Solution

The correct option is B commutative
The commutative property under multiplication of integers states that $a \times b$ = $b \times a$ , such that a and b are integers.

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a * b = \frac{a}{b}

Column-I	Column-II
(i) For any two integers a and b, a $\times b$ is also an integer. Thus, integers are	(a) Distributive under addition and multiplication
(ii) $a \times b = b \times a$ ; denotes that integers are	(b) Positive quotient
(iii) $a \times (b + c) = a \times b + a \times c;$ this denotes that integers are	(c) Closed under multiplication
(iv) The division of a negative integer by another negative integer results in	(d) Commutative under multipication

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