Exam 1: Introduction to Real Numbers and Algebraic Expressions

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Translate the phrase to an algebraic expression. -Twice xx

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Subtract. -Subtract. -

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Find the prime factorization of the number. -63

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Simplify. - 1920+115(15)+35-\frac{19}{20}+\frac{1}{15}-\left(-\frac{1}{5}\right)+\frac{3}{5}

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List the terms of the expression. - 8+4a8b-8+4 a-8 b

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Find an equivalent expression with the given denominator. - 112\frac{1}{12} (Denominator: 24)

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Insert < or >> to write a true statement. -86------ -71

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Factor. Check by multiplying. - 2+18a+10 b2+18 \mathrm{a}+10 \mathrm{~b}

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Use the commutative and/or associative laws to rewrite the given expression. Label each step with a reason. -(z6)6 as 36z36 z

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List the terms of the expression. - 1+7r6rt-1+7 r-6 r t

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Find the reciprocal, if it exists. --3

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Use the commutative and/or associative laws to rewrite the given expression. Label each step with a reason. -( Use the commutative and/or associative laws to rewrite the given expression. Label each step with a reason. -(   ) m as 3 (   ) ) m as 3 ( Use the commutative and/or associative laws to rewrite the given expression. Label each step with a reason. -(   ) m as 3 (   ) )

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Convert to fractional notation. - 0.9%0.9 \%

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Divide, if possible. - 012\frac{0}{-12}

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Translate the phrase to an algebraic expression. -Eight less than xx

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Find an equivalent expression with the given denominator. - 34=?16x\frac{3}{4}=\frac{?}{16 \mathrm{x}}

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Add. Do not use a number line except as a check. - 415+(33)+45+(213)+(60)+391415+(-33)+45+(-213)+(-60)+391

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Calculate. - 2[7+4(5+5)]2[7+4(5+5)]

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Simplify. - 11+1719(10)11+17 \cdot 19-(-10)

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Simplify. - 7.3(11.2)(9.3)7.3-(-11.2)-(-9.3)

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