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Algebra 2 Ch.3 Notes Page 15 P Solving Systems Algebraically
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Solving Systems A system of Equations is a set of two or more equations that use the same variables. The solution is the (x, y) that works in both (all) of the equations.
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Use Substitution to find x and y.
y = x + 3 y = -x + 1
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x + 3y = 12 and -2x + 4y = 9
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-2x + 5y = -2 and x - 3y = 3
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Solving Systems by Elimination
x + -3y = 11 4x + 3y = 14
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Solving Systems by Elimination
x + 3y = 12 -2x + 4y = 9
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Solving Systems by Elimination
3x + 7y = 15 5x + 2y = -4
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Special Problems 3x - y = 3 -4x + 2y = 8 -3x + y = x - 2y = 12
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HW #14 3-2 P128 #1,4,5,8,18-20,24,25,28,32,33,36,37,67,68 Please put your name and class period at the top of the homework. Also include the homework number.
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