Question

How can we understand the associative , commutative , closure properties in math integers

Answer 1

Hi,
1)Closure property:
☆They are closed under addition,subtraction and multiplication.
☆It say that if any integer is added,subtracted or multiplied with an integer then we will always get an integer.
☆Example:
(-3)+(-4)=-3-4=-7

2)Commutative property:
☆Addition and multiplication is commutative for integers.
☆It say that any two integer,a and b
a+b=b+a

3)Associative property:
☆Addition,Subtraction and multiplication is associative for integers. 
☆ For any three integers a, b and c, a + (b + c) = (a + b) + c

Hope it will help u..
PLZ MARK IT AS BRAINLIEST ANSWER

Answer 2

Answer:

• Commutative laws say we can swap numbers, and you still get the same number when you add, for example, a+b = b+a and same for multiplication.

• Associative laws say it does not matter how we group the number final value will remain the same, for example, (a+b)+c = (a+b)+c , and same for multiplication

• Distributive laws say that we can have the same answer while multiplying a number by a group of numbers added together or multiplying them separately and then add them, For example, a x ( b+c) = axb + axc