Answers 100% Correct
Closure Axiom of Addition - ANSWER - a+b=c, where c is a unique real number
Closure Axiom of Multiplication - ANSWER - ab=c, where c is a unique real number
Commutative Axiom of Addition - ANSWER - a+b=b+a
Commutative Axiom of Multiplication - ANSWER - ab=ba
Associative Axiom of Addition - ANSWER - a+(b+c)=(a+b)+c
Associative Axiom of Multiplication - ANSWER - a(bc)=(ab)c
Identity Axiom of Addition - ANSWER - a+0=0+a=a, where 0 is unique
Identity Axiom of Multiplication - ANSWER - a(1)=(1)a=a, where 1 is unique
Inverse Axiom of Addition - ANSWER - a+(-a)=(-a)+a=0 where -a is unique
Inverse Axiom of Multiplication - ANSWER - a(1/a)=(1/a)a=1 where 1/a is unique, a
doesn't = 0
Multiplication Axiom of Inequality (>) - ANSWER - If a>b and c>0 then ac>bc
If a>b and c<0 then ac<bc
Transitive Axiom of Inequality (>) - ANSWER - If a>b and b>c then a>c