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13 Cards in this Set
- Front
- Back
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Reflexive property |
a = a |
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Symmetric Property |
If a = b, the b = a |
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Transitive property |
If a = b, and b = c, then a = c |
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Addition property |
If a = b, then a + c = b + c |
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Multiplication property |
If a = b, then ac = bc |
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Definition of Subtraction |
a - b = a + (-b) |
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Distributive property |
a(b + c) = ab + ac and (b + c)a = ba + ca |
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Multiplication property of zero |
a(0) = 0 and 0a = 0 |
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Multiplication property of negative one |
a(-1) = -a and (-1)a = -a |
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Property of the opposite of a product |
-ab = (-a)b and -ab = a(-b) |
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Property of the opposite of a sum |
-(a + b) = (-a) + (-b) |
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Definition of division |
a/b = a(1/b) or a/b = a(1/b) |
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Pg. 34 (in the textbook) rule |
(a + b)/c = a/c + b/c and (a - b)/c = a/c - b/c |
