Pre-Calc/Chapter 7: Systems and Matrices/7.1 Solving Systems of Two Equations/Use Graph to Estimate Solutions of System Use the graph to estimate any solutions of the system.2x - 2y = 6-3x + y = ... Use the graph to estimate any solutions of the system.

2x - 2y = 6
-3x + y = -7


 [-5, 5] by [-5, 5]]]> 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 1.0000000 0.3333333 0 true true abc (2.5, -1) Incorrect (2, 1) Incorrect (2.5, -0.5) Incorrect (2, -1) Correct Use the graph to estimate any solutions of the system.x - 4y = 42x - 8y = 16 Use the graph to estimate any solutions of the system.

x - 4y = 4
2x - 8y = 16

 [-5, 5] by [-5, 5]]]> 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 1.0000000 0.3333333 0 true true abc No solution Correct (0, -1) Incorrect (8, -8) Incorrect (4, 0) Incorrect Use the graph to estimate any solutions of the system.y = 5 + x - x2y = 1 + ... Use the graph to estimate any solutions of the system.

y = 5 + x - x²
y = 1 + x

 [-5, 5] by [-5, 5]]]> 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1.0000000 0.3333333 0 true true abc (1.5, 3) and (-2, -1) Incorrect (2, 3) and (-2, -1) Correct (2, 3) Incorrect (2, 3) and (-1, -1) Incorrect