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Verify the property x × y = y × z of rational numbers by using x = `2/3` and y =
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Verify the property x × y = y × z of rational numbers by using x = `(-5)/7` and y =
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Verify the property x × y = y × z of rational numbers by using x = `(-3)/8` and y =
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Verify the property `x xx (y xx z) = (x xx y) xx z` of rational numbers by using and What is the name of this property? x = 1, y = `(-1)/2` and z =
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Verify the property `x xx (y xx z) = (x xx y) xx z` of rational numbers by using and What is the name of this property? x = `2/3`, y = `(-3)/7` and z =
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Verify the property `x xx (y xx z) = (x xx y) xx z` of rational numbers by using and What is the name of this property? x = `(-2)/7`, y = `(-5)/6` and z =
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Verify the property `x xx (y xx z) = (x xx y) xx z` of rational numbers by using and What is the name of this property? x = 0, y =
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Verify the property `x xx (y + z) = x xx y + x xx z` of rational numbers by taking. x = `(-1)/2`, y = `3/4` and z =
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Verify the property `x xx (y + z) = x xx y + x xx z` of rational numbers by taking. x = `(-1)/2`, y = `2/3` and z =
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Verify the property `x xx (y + z) = x xx y + x xx z` of rational numbers by taking. x = `(-2)/3`, y = `(-4)/6` and z =
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Verify the property `x xx (y + z) = x xx y + x xx z` of rational numbers by taking. x = `(-1)/5`, y = `2/15` and z =
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Use the distributivity of multiplication of rational numbers over addition to simplify
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Use the distributivity of multiplication of rational numbers over addition to simplify
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Use the distributivity of multiplication of rational numbers over addition to simplify
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Use the distributivity of multiplication of rational numbers over addition to simplify
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Simplify
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Simplify
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Simplify
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Simplify
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Identify the rational number that does not belong with the other three. Explain your reasoning
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