\"\"

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The system of equations are \"\", \"\" and \"\".

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Solve the system of equations by elimination method.

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Step 1:

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Eliminate one variable by using two pairs of equations.

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\"\"

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Add the 2nd and 3rd equations to eliminate a variable.

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\"\"

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Step 2:

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Solve the system of two equations containing \"\" and \"\" to find \"\" value.

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\"\"

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\"\"                           (Divide each side by \"\")

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\"\"                                                (Cancel common terms)

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Substitute \"\" into system of equation of \"\" and \"\" to find \"\" value.

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\"\"                            (Simplified equation)

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\"\"                         (Substitute \"\")

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\"\"                              (Multiply)

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\"\"              (Subtract \"\" on each side)

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

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\"\"                                  (Divide each side by \"\")

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\"\"                                             (Cancel common terms)

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Step3:

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Substitute values of \"\" and \"\" into one of the original equation to find \"\" value.

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\"\"                     (Second equation)

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\"\"             (Substitute \"\" and \"\")

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\"\"                       (Multiply)

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

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\"\"                   (Add \"\" to each side)

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

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\"\"                                (Divide each side by \"\")

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\"\"                                               (Cancel common terms)

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Therefore, the solution is \"\", \"\" and \"\".

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\"\"

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Check solutions for \"\" and \"\" values.

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\"\"                    (Second equation)

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\"\"          (Substitute \"\", \"\" and \"\")

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\"\"                       (Multiply)

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\"\"                               (Combine like terms)

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

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\"\"

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The solution of the system is \"\".