Exam 8: Systems of Equations and Inequalities

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Determine whether the given point is in the solution set to the given system. -Determine whether the given point is in the solution set to the given system. -  3x - 2y + 3z = 17 x + 4y - 2z = -8 2x - y + z = 8 3x - 2y + 3z = 17 x + 4y - 2z = -8 2x - y + z = 8

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Solve the system. -Solve the system. -

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Write a system of inequalities whose solution set is the region shown. -Write a system of inequalities whose solution set is the region shown. -

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Find the unknowns on the right side of the partial fraction decomposition. -Find the unknowns on the right side of the partial fraction decomposition. -

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Solve the problem. -The sum of a student's three scores is 216. If the first is 23 points more than the second, and the sum of the first two is 21 more than twice the third, what was the first score?

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For the given pair of points, find the equation of the line y = ax + b that goes through the points by solving a system of equations. -(-3, 2) and (-5, 6)

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Solve the problem. -x + 2y - z = 4 3x + 2y + z = 8 Solve the problem. -x + 2y - z = 4 3x + 2y + z = 8

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Solve the system of equations. -4x + y = -1 4x - z = 4 Y + z = -5

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Find A, B, and C for the partial fraction decomposition. -Find A, B, and C for the partial fraction decomposition. -

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Solve the system by substitution. -2y = 3x - 7 Solve the system by substitution. -2y = 3x - 7

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Graph the solution set to the given system of inequalities. -Graph the solution set to the given system of inequalities. -

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Solve the problem. -A breed of cattle needs at least 10 protein and 8 fat units per day. Feed type I provides 6 protein and 2 fat units at $4 per bag. Feed type II provides 2 protein and 3 fat units at $3 per bag. What mixture of Feed type I and Feed Type II will fill the dietary needs at minimum cost?

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Find the specified extreme value on the given region. -Find the specified extreme value on the given region. -  Maximum of T(x, y) = 6x + 3y Maximum of T(x, y) = 6x + 3y

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Solve the system of equations. -3x + 4y + z = -11 4x - 4y - z = -17 2x + y + 5z = 16

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Solve the system. -y = 4 x - 4 y = Solve the system. -y = 4 x - 4 y =

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Write a system of inequalities whose solution set is the region shown. -Write a system of inequalities whose solution set is the region shown. -

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Solve the system by addition. -9x - 99 = 9y -3x - 5y = -9

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Solve the system. -Solve the system. -

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Write a system of inequalities whose solution set is the region shown. -Write a system of inequalities whose solution set is the region shown. -

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Use a system of equations to find the parabola of the form y = Use a system of equations to find the parabola of the form y =   + bx + c that goes through the three given points. -(4, 101), (2, 33), (3, 62) + bx + c that goes through the three given points. -(4, 101), (2, 33), (3, 62)

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