\"\"

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The equations are \"\".

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\"\"                  Equation (1)

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\"\"          Equation (2)

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Since the coefficient of a is same in both equations, either equation can be used for solution. Solve the second equation for a.

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\"\"

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\"\"

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Apply subtraction property of equality: If a = b then a \"\" b = b \"\" a.

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Apply addition property of equality: If a = b then a + b = b + a.

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\"\"               (Subtract a from each side)

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\"\"                           (Apply additive inverse property: \"\")

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Substitute \"\" in equation (2).

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\"\"

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Distribute terms using distributive property: .

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\"\"

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\"\"                       (Add: \"\")\"\"

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Apply subtraction property of equality: If a = b then a \"\" b = b \"\" a.

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\"\"

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Apply commutative property of addition: \"\".

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\"\"

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\"\"                     (Apply additive inverse property: \"\")

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\"\"                           (Apply additive identity property: \"\")

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\"\"                                   (Subtract: \"\")\"\"

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Apply multiplication property of equality: If a = b then a \"\" b = b \"\" a.

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\"\"                              (Divide each side by 4)

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\"\"                                     (Cancel common terms)

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Substitute \"\" in equation \"\".

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\"\"

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\"\"                                    (Add: 8 + 1 = 9)

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\"\"

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The solution is \"\".