Completing the square by factoring out a negative one

The video tutorial explains the process of completing the square, especially when dealing with a negative coefficient in front of the X squared term. It covers the initial steps of placing parentheses around X terms, factoring out negatives, and forming a perfect square trinomial. The instructor demonstrates the B/2 squared method to complete the square and convert the trinomial into a binomial form. The tutorial concludes with finalizing the equation and ensuring the steps are correctly applied.

What is the first step when completing the square with a negative in front of the X squared term?

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Why do we put parentheses around the X terms when completing the square?

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What do we need to do to convert the X terms into the form X - H squared?

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What is the formula used to find the value to complete the square?

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How do you ensure that the equation remains equivalent after adding and subtracting a value?

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What happens to the signs when you factor out a negative one?

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What is the final form of the function after completing the square?

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