Exam 3: Solving Equations and Inequalities

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Solve the problem. -During one year, the Green's real estate bill included $303 for city services. The fire department received 14% of that amount. How much money went to the fire department?

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Graph the inequality. -Graph the inequality. -

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Determine whether the given number is a solution of the inequality. -x > -4, 14

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Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. -What value of K makes this equation equivalent to x = 3? Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. -What value of K makes this equation equivalent to x = 3?

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Solve the problem. -A high school graduating class is made up of 499 students. There are 147 more girls than boys. How many boys are in the class?

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Evaluate the formula for the given values of the variables. -d = rt; r = 57 miles per hour, t = 5 hours

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Solve the problem. -A square plywood platform has a perimeter which is 9 times the length of a side, decreased by 20. Find the length of a side.

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Solve the problem. -During one year, the Larson's real estate bill included $429 for local schools. Of this amount, $210 went to the high school district. What percent did the Larsons pay to the high school district? (Round answer to two decimal Places.)

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Solve the problem. Round to the nearest hundredth, if necessary. -What number is 4000% of 429?

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Solve the problem. -Jennifer's annual salary increased from $20,000 to $44,000 over the last five years. Find the percent increase in her salary during this time period. Round to the nearest tenth of a percent.

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Solve using the multiplication principle. -3.1t = -27.9

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Solve. -A 369-foot rope is cut into three pieces. The second piece is twice as long as the first. The third piece is 3 times as long as the second. How long is each piece of rope?

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Determine whether the given number is a solution of the inequality. -Determine whether the given number is a solution of the inequality. -

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Solve. -7r + 8 = 64

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Solve using the addition and multiplication principles. -0.6x + 15 + x > 2x + 11 - 0.5x

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Solve. -5.3(x + 3.7) - 7.3 = 8(x + 1) - 10

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Solve. -5x - 1 = 77 - 8x

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Solve. --6a + 3 + 7a = 5 - 28

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Solve using the multiplication principle. -Solve using the multiplication principle. -  = 21 = 21

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Solve. Clear fractions first. -Solve. Clear fractions first. -  - 25 = -15 - 25 = -15

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