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  2. If the ordered pair does not lie on the graph of a line, then it is not a solution. Substitute the ( x , y ) values into the equation. If the equation yields a true statement, then the ordered pair is a solution of the linear equation.

  3. How To: Given a system of linear equations and an ordered pair, determine whether the ordered pair is a solution. Substitute the ordered pair into each equation in the system. Determine whether true statements result from the substitution in both equations; if so, the ordered pair is a solution.

  4. This algebra video tutorial explains how to determine if an ordered pair is a solution to a system of equations. Access Full-Length Premium Videos: ...

    • 3 min
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    • The Organic Chemistry Tutor
  5. If the ordered pair does not lie on the graph of a line, then it is not a solution. Substitute the ( x , y ) values into the equation. If the equation yields a true statement, then the ordered pair is a solution of the linear equation.

  6. If the ordered pair does not lie on the graph of a line, then it is not a solution. Substitute the ( x , y ) values into the equation. If the equation yields a true statement, then the ordered pair is a solution of the linear equation.

  7. If the ordered pair does not lie on the graph of a line, then it is not a solution. Substitute the (x, y) values into the equation. If the equation yields a true statement, then the ordered pair is a solution of the linear equation.

  8. Solution OF A LINEAR INEQUALITY. An ordered pair \( (x, y)\) is a solution of a linear inequality if the inequality is true when we substitute the values of \(x\) and \(y\).