How to Solve Quadratic Equations by Square Root Property │Algebra

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This algebra math tutorial explains square root method to solve quadratic equations. The video begins by introducing the square root property, followed by several practice examples. It also shows how to verify/check the solutions.
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Опубликовано:

28 ноя 2023

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Комментарии : 7

@whiteyup3402 7 месяцев назад

How come my teacher gotta take a whole 60 minutes and still unclear, and this dude explained it perfectly and to the point in 12 minutes. Thanks bro ❤

@alenjohn519 7 месяцев назад

I must say, this math video is truly exceptional. It goes directly to the core of the subject, providing not only the essential information but also teaching it with a perfect balance of thoroughness and conciseness. I appreciate the direct approach, and the efficiency of solving 10 examples in just 12 minutes is truly impressive. Thank you for delivering such clear and concise content!

@lenaaakarimm 4 месяца назад

thank you so much honestly ive been struggling with quadratic formulas so much recently and you've helped me so much!! your videos are so impactful :)

@user-gc5bg4tp2y 7 месяцев назад

🎉🎉wow your teaching very good but please working others video

@MrIbrahimabutouq 6 месяцев назад

Stunning explanation

@matthewrosson2751 7 месяцев назад

I wish someone would give us a real world scenario where you actually apply it. I think that if you can apply it, you'll retain it longer. This is like learning a language and never using it. The explanations are very good and it's easy to understand. Where in life do you need square roots?

@gotutormaths 7 месяцев назад

Great question! The square root property in solving quadratic equations has practical applications in areas like projectile motion. Consider an engineer launching a rocket; its height over time follows a quadratic equation. To find the time the rocket reaches its peak height, where its vertical velocity is zero, the square root property is applied. This helps engineers make crucial decisions on the rocket's timing and trajectory. I belive there are also other application areas.