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10 Cards in this Set
 Front
 Back
for all real numbers a and b
a+b=b+a 
communitive property of addition


for all real numbers,a,b,andc, if a=b and b=c then a=c

transitive property


for all real numbe a:
a*0=0 and 0*a=0 
multiplicitave property of zero


for all real numbers a,b, and c
(ab)c=a(bc) 
associative property of multiplication


if a is a real number than a=a

reflexive property


for all real numbers a,b, and c
(ab)c=a(bc) 
associative property of multiplication


for all real numbers a and b
(a+b)=(a)+(b) 
property of the opposite of a sum


for every nonzero real number a, there is a unique real number 1/a such that
a*1/a=1 and 1/a * a=1 
property of reciprocals


there is a unique real number 0 such that for every real number a,
a+0=a and 0+a=a 
identity property of addition


for all real numbers a,b, and c
a(b+c)=ab+ac and (b+c)a=ba+ca 
distributive property
