Why the AC Method Works

The AC Method is a trick for factoring polynomials that don’t start with x squared.  For example, the expression might start with 3 x squared. In this optional video Professor Kipka explains why the AC Method works. Click here to watch this video in a new tab. Click here to download the transcript for this…

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Solving Quadratic Equations

Professor Kipka demonstrates how to solve quadratic equations without using the quadratic formula. Just for a kick, stop in his office sometime and ask him to demonstrate the proof of how the quadratic formula works. Click here to watch this video in a new window. Click here to download the transcript of this video

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Finding the Greatest Common Factor

Professor Kipka explains how to find the greatest common factor (GCF) of polynomial expressions. Click here to watch this video in a new tab. Click here to download the transcript for this video

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Factoring Squares

Professor Kipka explains how to recognize and factor polynomials that are perfect squares. Click here to watch this video in a new tab. Click here to download the transcript of this video

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Factoring By Grouping

Professor Kipka explains how to factor polynomials with four terms using the ‘Factor by Grouping’ method. Click here to watch this video in a new tab. Click here to download the transcript of this video

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Expanding Squares

Professor Kipka explains how to expand perfect squares using geometry. Click here to watch this video in a new tab Click here to download the transcript of this video

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Difference of Squares Geometrically

Professor Kipka explains how to factor “Difference of Squares” using a geometric model.  This is a more visual explanation of why the method works. Click here to watch this video in a new tab Click here to download the transcript of this video

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Difference of Squares Examples

Professor Kipka shows examples of how to recognize and factor polynomials that are the difference of squares. For example (a squared) – (b squared). Use this link to open the video is a separate tab. Click here to download the transcript of this video  

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