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Completing the Square

Ex.   x2 + 4x – 5 = 0
Steps:

1) Move the constant to the right side
   of the equation to isolate the x’s.

2) Complete the trinomial by taking ½
   of the x-value and squaring it.

3) Balance the equation by adding the new
   value to the other side of the equation.

4) Simplify the equation and write the
   trinomials as a single bracket squared.

5) Take the square root of each side and
   solve for x to find the roots.



Ex.   3x2 + 12x + 16 = 0
Steps:

   1) Move the constant to the right side
      of the equation to isolate the x’s.

   2) Common factor the x’s and write the
      remaining x values in brackets.

   3) Complete the trinomial by taking ½
      of the x-value and squaring it.

   4) Balance the equation by adding the new
      value to the other side of the equation.

   5) Simplify the equation and write the
      trinomials as a single bracket squared.

   6) Take the square root of each side and
      solve for x to find the roots.

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Completing the Square Step-by-Step Guide

  • 1. Completing the Square Ex. x2 + 4x – 5 = 0 Steps: 1) Move the constant to the right side of the equation to isolate the x’s. 2) Complete the trinomial by taking ½ of the x-value and squaring it. 3) Balance the equation by adding the new value to the other side of the equation. 4) Simplify the equation and write the trinomials as a single bracket squared. 5) Take the square root of each side and solve for x to find the roots. Ex. 3x2 + 12x + 16 = 0 Steps: 1) Move the constant to the right side of the equation to isolate the x’s. 2) Common factor the x’s and write the remaining x values in brackets. 3) Complete the trinomial by taking ½ of the x-value and squaring it. 4) Balance the equation by adding the new value to the other side of the equation. 5) Simplify the equation and write the trinomials as a single bracket squared. 6) Take the square root of each side and solve for x to find the roots.