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| 1. Reflexive Property (Refl) |
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| Transitive Property (Trans) |
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Definition
| If a = b and b = c, then a = c |
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| closeure prop of addition |
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| communative prop of addition |
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| communattive prop of multiplication |
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| associative prop of addition |
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| associative prop of mult. |
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| the number 0 is a real number such that a+0=a o+a=a |
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| the number 1 is real such that ax1=a 1xa=a |
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| (-a) is a real number such that a+(-a)=0 |
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| 1/a is a real number such that a x 1/a=1 |
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| a(b+c)=(ab)+(ac)and (a+b)c=ac+bc |
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| in sums and products equals may be substituted for equals |
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| additive prop of equality |
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| multiplicative prop of addition |
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| cancellation prop of equality for addition |
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| cancellation prop of equality for mult. |
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property of the reciporical of the product.
For all non zero numbers |
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| cancelation prop. of additive inverses |
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| def of division a/b= a x 1/b |
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