Exam 8: Solving Equations and Inequalities

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Solve using the addition and multiplication principles. - 7+2x<267+2 x<-26

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Translate the sentence to an inequality. -The score on a test was between 87 and 68 .

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Solve. - 4(6x1)=164(6 x-1)=16

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Solve the problem. Round to the nearest tenth of a percent. -4.9 is what percent of 19.5 ?

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Solve. - V=13BhV=\frac{1}{3} B h for BB

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Solve. -Bill needs an average of 85 on four tests in science to make the honor roll. What is the lowest score he can receive on the fourth test if his first three scores are 78, 80, and 94?

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Decide if the given number is a solution to the given equation. - 3x=12;63 x=12 ; 6

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Solve the problem. -The color guard is making new triangular flags that must have a base of 18 inches to fit on their flagpoles. What is the maximum length of the triangular flags, if they want to use a maximum of 405 in. 2^{2} of cloth?

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Solve the problem. -Find the measures of the supplementary angles. Solve the problem. -Find the measures of the supplementary angles.

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Solve using the addition and multiplication principles. - 3z8>4z4-3 z-8>-4 z-4

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Solve using the addition and multiplication principles. - 472x+3>x2+14-\frac{7}{2} x+3>\frac{x}{2}+1

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Solve the problem. -CopyMart charges $22\$ 22 plus 40$40 \$ per copy to produce promotional brochures. How many brochures can Steve purchase if he has a budget of $62.40\$ 62.40 ? (Hint: 40$=$0.4040 \$=\$ 0.40 )

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Solve the problem. -A shop keeper is making a triangular sign for his store front, but he must keep the sign under 20ft220 \mathrm{ft}^{2} to adhere to zoning laws. If the base of the sign is 20ft20 \mathrm{ft} , what is the maximum height of the triangular sign?

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Solve. - 6x25=61-6 x-25=-61

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Solve. - 3(15x25)=5(15x9)3(15 x-25)=5(15 x-9)

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Solve. Clear fractions first. - 45+4y=3y920\frac{4}{5}+4 y=3 y-\frac{9}{20}

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Solve the problem. -One side of a triangle is 3 cm3 \mathrm{~cm} shorter than the base, xx . The other side is 5 cm5 \mathrm{~cm} longer than the base. What lengths of the base will allow the perimeter of the triangle to be at least 35 cm35 \mathrm{~cm} ?

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Solve. - 7n2=68-7 \mathrm{n}-2=68

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Solve the problem. -Brand XX copier has improved its copier so that it produces 25%25 \% more copies than its old model. If the old model ran 688 copies per hour, how many copies would the new model run? Round your answer to the nearest whole number.

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Graph the inequality. - x6x \geq-6  Graph the inequality. - x \geq-6

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