How To Complete The Square In Algebra
Olivia Luz

Completing the square is used in solving quadratic equations.
Step 3 complete the square on the left side of the equation and balance this by adding the same value to the right side of the equation. We cannot solve the equation x 2 4x 6 by immediately factoring but we can solve it by completing the square. Here is a straightforward example with steps. Divide the linear coefficient by 2 and write it below the problem for later square this answer and then add that value to both sides so that both sides remain equal.
How to complete the square. X 2 20 x 10 20 2 2 20 2 2. Move the c term to the other side of the equation. Here are the operations and x 2 x 2 steps to complete the square in algebra.
How to complete the square. Divide 2 by 2 to get 1. Unfortunately most quadratics don t come neatly squared like this. Start by factoring out the a.
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D left frac b 2 right 2 left frac 12 2 right 2 6 2 36 x 2 12x d 0 d rightarrow x 2 12x 36 0 36 rightarrow begin pmatrix x 6 end pmatrix 2 36 sqrt begin pmatrix x 6 end pmatrix 2 pm sqrt 36. Y a x h 2 k. Now to complete the square. X 2 20 x 10 10 2 10 2.
X 2 20 x 10. So by adding b 2 2 we can complete the square. By adding 4 to both sides of the equation we get x 2 4x 4 10. In a regular algebra class completing the square is a very useful tool or method to convert the quadratic equation of the form.
And x b 2 2 has x only once which is easier to use. In algebra it looks like this. For your average everyday quadratic you first have to use the technique of completing the square to rearrange the quadratic into the neat squared part equals a number format demonstrated above. Step 1 divide all terms by a the coefficient of x2.
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We complete the square by adding or subtracting a number from a quadratic to make it possible to factor. Y a x 2 b x c. Evaluating integrals in calculus such as gaussian integrals with a linear term in the exponent.
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