Completing the Square in Algebra - Easy & Fast Method

This tutorial offers a comprehensive guide on completing the square, a crucial technique in algebra and calculus. Perfect for students, educators, or anyone seeking to deepen their understanding of mathematical problem-solving, this video simplifies the method of completing the square, making it accessible and easy to understand.
The video begins with an introduction to quadratic equations, explaining their significance in mathematics. We then delve into the process of completing the square, a method used to solve quadratic equations and transform them into a perfect square trinomial form.
Through clear, step-by-step instructions and practical examples, viewers will learn how to rearrange terms, add the necessary constant to complete the square, and solve the resulting equation. These examples range from basic to more complex quadratic equations, ensuring a comprehensive grasp of the concept.
Additionally, the video discusses the applications of completing the square, including its role in deriving the quadratic formula and solving problems in calculus. Viewers will also learn how to identify when completing the square is the most effective method for solving a particular quadratic equation.
By the end of this tutorial, viewers will have a solid understanding of completing the square and be able to apply this technique confidently in their mathematical pursuits. Join us to master this essential algebraic skill.
More Lessons: www.MathAndScience.com
Twitter: / jasongibsonmath

[@drumtwo4seven]

Nice 👍

[@tresajessygeorge210]

THANK YOU... SIR...!!!

[@zahraavlogs8616]

Is this come in ged math test

[@tylerslepicka156]

So how do you determine it’s 4 times negative x and not 4 minus x ?

[@kdog3908]

The 4 outside the parenthesis means you multiply each term by 4. -X can be rewritten as -1*+X. So, -1*4 = -4*X or -4X.