Form 10: Special Cases in Substitution - No Solution
Identify special cases in the substitution method where a system of linear equations has no solution.
Questions
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MultiChoice
Solve by substitution: y = 2x + 3 and 2x - y = 4.
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MultiChoice
What resulting equation indicates that a system has no solution during substitution?
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MultiChoice
Solve by substitution: y = 3x + 1 and y = 3x + 4.
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MultiChoice
Solve by substitution: y = -x + 2 and x + y = 5.
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MultiChoice
Solve by substitution: x = y - 2 and x - y = 3.
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MultiChoice
Solve by substitution: y = 4x - 1 and 4x - y = -5.
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MultiChoice
Solve by substitution: y = 0.5x + 3 and x - 2y = 4.
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MultiChoice
Solve by substitution: y = -2x + 3 and 2x + y = 8.
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MultiChoice
When substituting y = 2x - 1 into 2x - y = 5, we get 1 = 5. What does this mean?
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MultiChoice
Solve by substitution: x = 3y + 2 and x - 3y = -1.
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MultiChoice
Solve by substitution: y = x + 7 and y - x = 2.
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MultiChoice
Solve by substitution: y = 5x - 2 and 5x - y = 10.