Exam 4: Systems of Linear Equations and Inequalities

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Solve using a system of three linear equations. -Three shrimp boats supply the shrimp wholesalers on Hilton Head with fresh catch. The Annabelle takes 50% of its catch to Hudson's, 20% to Captain J's, and 30% to Mainstreet. The Curly Q takes 40% of its catch to Hudson's, 40% to Captain J's, and 20% to Mainstreet. The SloJoe takes 30% of its catch to Hudson's, 40% to Captain J's, and 30% to Mainstreet. One week Hudson's received 240.2 pounds of shrimp, Captain J's received 203.8 pounds, and Mainstreet received 158 pounds. How many pounds of shrimp did each boat catch?

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C

Graph the system of inequalities. - y\geq2x-4 x+2y\leq7 x\geq-2 y\leq1  Graph the system of inequalities. - \begin{array} { l }  y \geq 2 x - 4 \\ x + 2 y \leq 7 \\ x \geq - 2 \\ y \leq 1 \end{array}

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C

Use the substitution method to solve the system. -6x + 5y = -12 -4x - 2y = 0

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Solve. - 5x+2y+z=-11 2x-3y-z=17 7x+y+2z=-4

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If possible, solve the system of equations. Use any method. If there is not a unique solution to a system, say why. - 9x-6y=3 27x-18y=15

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Graph the system of inequalities. - x+2y4x + 2 y \leq - 4 xy5x - y \geq 5  Graph the system of inequalities. - x + 2 y \leq - 4   x - y \geq 5

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Solve the system by graphing. - 7x+y=18 7x+y=25  Solve the system by graphing. - \begin{array}{l} 7 x+y=18 \\ 7 x+y=25 \end{array}

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Use the substitution method to solve the system. -x - 4y = 8 -3x - 3y = 6

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Find the solution to the system by addition (elimination) method. - x+y=1 x-y=

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Solve the system by graphing. -y - 3x = 4 2y = 6x + 8 Solve the system by graphing. -y - 3x = 4 2y = 6x + 8

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Solve the system of equations. - x+4y+2z =-4 3y+3z =-3 z =1

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Solve the problem. -Corey has found that his new car gets 34 miles per gallon on the highway and 29 miles per gallon in the city. He recently drove 286 miles on 9 gallons of gasoline. How many miles did he drive on the highway? How many Miles did he drive in the city?

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If possible, solve the system of equations. Use any method. If there is not a unique solution to a system, say why. - x+y=1 x-y=-1

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Solve. - x-y+3z=6 5x+z=1 x+2y+z=-5 (0,-3,1)

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Solve the system of equations. - x+y= -1 -5x-5y+3z= -1 x-z= 5

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Solve the system of equations. If there is no solution to the system, give a reason. -Solve using the addition method. 2x+5y=-10 2x+2y=8

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Solve using a system of three linear equations. -A deli sells three sizes of roast beef sandwiches: the small roast beef sandwich contains 4 ounces of meat and sells for $3.00; the regular roast beef sandwich contains 7 ounces of meat and sells for $3.50; and the large Roast beef sandwich contains 9 ounces of meat and sells for $4.00. A customer requests a selection of each size For a reception. She and the manager agree on a combination of 54 sandwiches made from 20 pounds 2 ounces Of roast beef for a total cost of $181. How many of each size sandwich will be in this combination? (Note: 1 Pound = 16 ounces)

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Solve. - 2x+y+4z= -9 -x-4y+2z= -4 -3x-5y-2z=5

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Graph the system of inequalities. - 3x-2y\geq-6 x-1<0  Graph the system of inequalities. - \begin{array}{l} 3 x-2 y \geq-6 \\ x-1<0 \end{array}

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Graph the system of inequalities. - x+2y>6 y\leq3  Graph the system of inequalities. - \begin{array}{l} x+2 y>6 \\ y \leq 3 \end{array}

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