Math defintions for axioms and properties
Quiz yourself by thinking what should be in
each of the black spaces below before clicking
on it to display the answer.
Help!
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commutative axiom for addition | x + y = y + x
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commutative axion for multiplication | xy= yx
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Associative axiom for addition | (x + y) + z = x + (y + z)
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Associative axion for multiplication | (xy)z = x(yz)
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Distributive axiom for multiplication over addition | x (y + z) = xy +xz
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Additive Identity Axiom | x + 0 = x
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Additive Inverses Axiom | x + (-x) = 0
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Multiplicative Identity Axiom | x ' 1 = x
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Multiplicative Inverses Axiom | x ' 1/x = 1
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Multiplication property of -1 | -1 ' x = -x
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Multiplication property of 0 | 0 ' x = 0
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Transitive axiom of equality | if x = y, and y= z, then x = z.
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Symmetric axiom of equality | If x = y, then y =x
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Reflexive axiom of equality | x = x
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Addition property of equality | if x = y, then x + z = y + z
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Multiplication property of equality | If x = y, then xz = yz
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Created by:
pragu :)
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