\"\"

\

The equations are

\

\"\"                      Equation (1)

\

\"\"                       Equation (2)

\

Multiply the second equation by 4

\

Now the equation is

\

\"\"

\

\"\"                     Equation (2)\"\"

\

Since the coefficients of the x-terms, +4 and +4, are additive inverses,

\

you can eliminate these terms by adding the equations.

\

Subtract the equations to eliminate variable y.

\

\"\"  (write the equations in column form and subtract)

\

\"\"            (Divide each side by 11)

\

\"\"                    (Cancel common terms)

\

\"\"                         (Divide: \"\")\"\"

\

Now Substitute \"\" either equation to find the value of x.

\

\"\"            (Equation 2)

\

\"\"                     (Replace y by \"\")

\

\"\"        (Subtract 8 from each side)

\

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

\

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

\

The solution is (x, y) = (5, \"\")

\

\"\"

\

The solution is (x, y) = (5, \"\").