The Factor Theorem

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Revision as of 05:19, 20 April 2026 by Iwiseman (talk | contribs) (Created page with "=Introduction= Hopefully an easy ride. Started off with a quadratic equation x² - 8x - 20 = 0 This works out to (x + 10)(x -2) = 0 So (x + 10) and (x -2) are '''factors''' and we can see either x = -10 and x = 2 are known as '''solutions'''. The take away was given we know solution we can reverse engineer factors. So if x = 2 is a solution, (x -2) is a factor")
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Introduction

Hopefully an easy ride. Started off with a quadratic equation

x² - 8x - 20 = 0

This works out to

(x + 10)(x -2) = 0

So (x + 10) and (x -2) are factors and we can see either x = -10 and x = 2 are known as solutions. The take away was given we know solution we can reverse engineer factors. So if x = 2 is a solution, (x -2) is a factor