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  1. Factoring completely with a common factor - Khan Academy

    When you expand n quantities you get n terms for example (a+b) (a+b) gives exactly 4 terms, 2 of of them are like terms which you add them up. Sal has already mastered factoring so he can …

  2. More examples of factoring quadratics as (x+a) (x+b)

    Can't get enough of Sal factoring simple quadratics? Here's a handful of examples just for you! Created by Sal Khan and CK-12 Foundation.

  3. Polynomial factorization: FAQ (article) | Khan Academy

    What is factoring? Factoring is the process of breaking down a polynomial into smaller pieces (or "factors") that, when multiplied together, will give you the original polynomial.

  4. Factoring by grouping (article) | Khan Academy

    What you will learn in this lesson In this article, we will learn how to use a factoring method called grouping.

  5. Factoring quadratics in any form (article) | Khan Academy

    In practice, you'll rarely be told what type of factoring method (s) to use when encountering a problem. So it's important that you develop some sort of checklist to use to help make the …

  6. Completing the square (video) | Khan Academy

    Let's do one that traditionally would have been a pretty painful problem if we just tried to do it by factoring, especially if we did it using grouping or something like that.

  7. Factoring polynomials by taking a common factor

    Factoring out the greatest common factor (GCF) To factor the GCF out of a polynomial, we do the following:

  8. Factoring perfect square trinomials (article) | Khan Academy

    Factoring a polynomial involves writing it as a product of two or more polynomials. It reverses the process of polynomial multiplication. In this article, we'll learn how to factor perfect square …

  9. Factoring by common factor review (article) | Khan Academy

    Factoring, we get: 44 k 5 66 k 4 + 77 k 3 = 11 k 3 (4 k 2) + 11 k 3 (6 k) + 11 k 3 (7) = 11 k 3 (4 k 2 6 k + 7)

  10. Solving quadratics by completing the square

    Factoring it out preserves the equation whilst dividing the equation by, for example it's GCF, removes that aspect of the equation. As a result from that, there might be some loss of …