###
Symmetric

If a=b then b=a

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Transitive

If a=b and b=c then c=a

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Distributive Property

a(b+c)=ab+ac and (a+b)c=ac+bc

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Inverse Property of Multiplication

a**1/a=1 and 1/a**a=1

###
Inverse Property of Addition

a+(-a)=0 and (-a)+a=0

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Identity Property of Multiplication

a**1=a and 1**a=a

###
Identity Property of Addition

a+0=a and 0+a=a

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Associative Property of Addition

(a+b)+c=a+(b+c) grouping changes

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Associative Property of Multiplication

(ab)c=a(bc) Grouping Changes

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Commutative Property of Addition

a+b=b+a order changes

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Commutative Property of Multiplication

a**b=b**a order changes

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Closure Property of Multiplication

a*b is a unique real number (one number)

###
Closure Property of Addition

a+b is a unique real number (one number)

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