Exam 1: Introduction to Real Numbers and Algebraic Expressions

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Evaluate x-x for the given value of xx . - x=2.5\mathrm{x}=-2.5

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Multiply. - 30(1.2)3(0.08)30 \cdot(-1.2) \cdot 3 \cdot(-0.08)

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Write an equivalent expression. Use an associative law. - r+(9+s)r+(9+s)

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Insert < or >> to write a true statement. -1----------- 0

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Solve the problem. -Approximately 0.235 of parents enforce a bedtime before 8:30 P.M. for children under age 8 and 0.35 of parents enforce a bedtime before 10:30 P.M. for children over age 13. Express these decimals as percents.

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Add. Do not use a number line except as a check. - 1.8+(4.3)+3.5-1.8+(-4.3)+3.5

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Evaluate - (-x) for the given value of x. - x=1.71\mathrm{x}=1.71

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Add. Do not use a number line except as a check. - 9.5+5.2-9.5+5.2

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Convert to fractional notation. Do not simplify. -4.9

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Round to the requested decimal place. -62.8761 (nearest thousandth)

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Factor. Check by multiplying. - 3m9n+63 m-9 n+6

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Find the absolute value. - 13\left|-\frac{1}{3}\right|

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Remove parentheses and simplify. - 7(4r+3)+7(6r+5)-7(4 r+3)+7(6 r+5)

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Simplify. - 32t24t-\frac{32 t}{24 t}

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Round to the requested decimal place. -4.944 (nearest tenth)

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Convert to decimal notation. - 0.6%0.6 \%

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Divide. -Divide. -

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Subtract. - 182(510)-182-(-510)

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Find the opposite, or additive inverse. -23

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Use the commutative and/or associative laws to rewrite the given expression. Label each step with a reason. - (x+2)+y(\mathrm{x}+2)+\mathrm{y} as 2+(x+y)2+(\mathrm{x}+\mathrm{y})

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