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Standard to Vertex form - Quadratic Equations
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- Опубліковано 23 лют 2024
- This algebra math tutorial explains how to convert standard form to vertex form of a quadratic equation using the completing the square method.
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i was crying before i found your video thank you
me too
I’m still crying
Very nicely done and explained thanks for your help🙏😀 You deserve more subscribers
you save my life
I appreciate you and your explanation is also so beautiful thanks thanks keep it up my teacher
Oh my gosh you’re a lifesaver! None of the other videos i watched could help me understand this topic, but it is so much clearer now. Thank you so much this was extremely helpful, you just gained a new subscriber ❤
Thank so much 💞💞💞💞💞💞💞💞, your the best for your clear explanation and giving more than one example and ways because i thought there is only one way i didn't know that if the a≠1 we should factor it.
Very good technich to make understand.
This video helped me sooo much, thank you! I was stuck on a similar question like example 3 and I couldn’t figure out how to solve it after watching numerous videos. But after I watched this one, I finally understood!😊
It's very nice explanation
this video is great and all, but I don't get why we have to divide the "b" value by two and square it. what's the logic behind it? it's so confusing to me...
When we are converting a quadratic equation from standard to vertex form using completing the square, we are essentially aiming to rewrite the variable terms as a perfect square trinomial. Dividing the 'b' value by two and squaring it is a key step in this process. By adding the result obtained to the variable terms, it completes the square (creating a perfect square trinomial), which can then be easily factored as a binomial square. Please let me know if you need further clarification.
wait I have a question 2xsqr -16x +24
Please follow the same steps as in examples 2, and you will be able to get 2(𝑥−4)^2 − 8.
Nooooooooo i just found it today my test was yesterday