Property 3 (Associativity): the multiplication of integers is associativei.e. for any three integers `abc` we have `a xx (b xx c)=(a xx b)xx c`

Property 3 (Associativity): the multiplication of integers is associativie.for any three integers abc we have a xx(b xx c)=(a xx b)xx c

Property 3 (Associativity of addition): The additions is associative i.e.for any three integers ab and c we have (a+b)+c=a+(b+c)

Property 4 (distributivity of multiplication over addition): the multiplication of integers is distributive over their addition.that is for any three integers a bc we have (1) a xx(b+c)=a xx b+a xx c(2)(b+c)xx a=b xx a+c xx a

Property 2 (Commutativity of addition): The addition of integers is commutative i.e.for any two integers a and b we have a+b=b+a

Property 7 for any integer a we have a xx(-1)=-a=(-1)xx a

For any three vectors a,b,c the value of a xx(b xx c)+b xx(c xx a)+c xx(a xx b) is

Property 6 (property of zero): for any integer we have a xx0=0=0xx a

ASSOCIATIVITY If abc are any whole numbers then (a xx b)xx c=a xx(b xx c)

Theorem 2 (For any three set A;B;C ; prove that A xx(B-C)=(A xx B)-(A xx C)