Exam 9: Systems of Equations

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Classify the system as consistent or inconsistent, and dependent or independent. -x + 5y = 19 5x - 6y = 2

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Solve the problem. -Walt made an extra $10,000 last year from a part-time job. He invested part of the money at 10% and the rest at 9%. He made a total of $960 in interest. How much was invested at 9%?

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Solve. -x + y + z = 1 x - y + 3z = -13 5x + y + z = 9

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Solve the problem. -How many liters of a 20% alcohol solution must be mixed with 90 liters of a 80% solution to get a 40% solution?

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Solve the problem using the elimination method. -There were 490 people at a play. The admission price was $3 for adults and $1 for children. The admission receipts were $1070. How many adults and how many children attended?

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Solve. -An airplane travels 800 miles against the wind in 4 hours, and makes the return trip with the same wind in 2 hours. Find the rate of the wind.

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Solve. -A company makes 3 types of cable. Cable A requires 3 black, 3 white, and 2 red wires. B requires 1 black, 2 white, and 1 red. C requires 2 black, 1 white, and 2 red. They used 100 black, 110 white and 85 red wires. How Many of each cable were made?

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Solve. -A cabin cruiser travels 20 miles in the same time that a power boat travels 40 miles. The cruiser travels 5 mph slower than the power boat. Find the speed of each boat.

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Solve. -Candy and Delvis are riding bicycles in the same direction. Candy is traveling at the speed of 7 miles per hour, and Delvis is traveling at the speed of 4 miles per hour. In 2 hours what is the distance between them?

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Classify the system as consistent or inconsistent, and dependent or independent. -x + 6y = 17 2x + 12y = 34

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Solve. -2x + y = 0 x - 3y + z = 0 3x + y - z = 0

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Solve the problem. -A merchant has coffee worth $20 a pound that she wishes to mix with 90 pounds of coffee worth $90 a pound to get a mixture that can be sold for $80 a pound. How many pounds of the $20 coffee should be used?

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Solve the problem. -Mrs. Boyd has a desk full of quarters and nickels. If she has a total of 28 coins with a total face value of $5.00, how many of the coins are nickels?

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Solve graphically. -Solve graphically. -

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Solve the system of equations by the elimination method. -5x - 6y = -5 15x - 18y = 15

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Solve graphically. -2x + y = 6 4x + 2y = 12 Solve graphically. -2x + y = 6 4x + 2y = 12

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Solve graphically. -x = -y y + x = 6 Solve graphically. -x = -y y + x = 6

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Solve graphically. -3x + 2y = 5 -6x - 4y = 5 Solve graphically. -3x + 2y = 5 -6x - 4y = 5

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Solve. -7x + 7y + z = 1 x + 8y + 8z = 8 9x + y + 9z = 9

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Solve. -x - y + z = 8 x + y + z = 6 X + y - z = -12

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