Exam 7: Introduction to Real Numbers and Algebraic Expressions

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Divide. - 14055\frac{-140}{5-5}

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Convert to decimal notation. - 18-\frac{1}{8}

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Multiply. - 3(8)3(6)3(6)(3)-3 \cdot(-8) \cdot 3 \cdot(-6) \cdot 3 \cdot(-6) \cdot(-3)

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Convert to decimal notation. - 116\frac{11}{6}

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Subtract. - 10.914.8-10.9-14.8

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Solve the problem. -s costing $49.93\$ 49.93 and $42.32\$ 42.32 . She makes a purchase for $40.21\$ 40.21 and additional purchases of $43.04,$110.60\$ 43.04, \$ 110.60 , and $125.65\$ 125.65 . She then makes a payment of $247.97\$ 247.97 . Find the amount she now owes.

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Graph the numbers on a number line. - 5.75,3,1,1.25-5.75,-3,-1,1.25  Graph the numbers on a number line. - -5.75,-3,-1,1.25

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Write an inequality with the same meaning - 17x17 \leq x

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Write an equivalent expression. Use an associative law. - (6+u)+v(6+u)+v

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Solve the problem. -A football team gained 30 yards on one play, lost 19 yards on another, and gained 21 yards on the last play of the first half. They had already gained 364 yards during the half. What was the total yardage gain for the first half?

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Simplify. - 28(20)+10(24)28(-20)+10(-24)

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Add. Do not use a number line except as a check. - 1.4+(4.5)+3.6-1.4+(-4.5)+3.6

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Divide, if possible. - 44864\frac{448}{-64}

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Determine whether the statement is true or false. - 191119 \leq 11

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Substitute to find the value of the expression. -Traveling at rr kilometers per hour for tt hours, a driver will travel rtr t kilometers. How far will Danny travel in 16 hours at a speed of 99 kilometers per hour?

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Subtract. - 2329\frac{2}{3}-\frac{2}{9}

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Divide, if possible. - 350\frac{-35}{0}

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Divide, if possible. - 24÷(6)-24 \div(-6)

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Substitute to find the value of the expression. -The area of a rectangle of length land width ww is given by the formula A=A= lv. Ann's backyard is rectangular with a length of 24.2 yards and a width of 17.7 yards. Find the area of Ann's backyard.

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Use the commutative and/or associative laws to rewrite the given expression. Label each step with a reason. - s(t8)\mathrm{s}(\mathrm{t} 8) as 8(ts)8(\mathrm{ts})

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