That moment when you realize a² - b² can be factored into (a-b)(a+b) and your entire mathematical worldview changes! The difference of squares doesn't have to be that chunky, unwieldy expression on the left—it can transform into those two sleek factors on the right with just a flick of algebraic wrist. Math teachers everywhere are nodding smugly while students' minds are being blown. The first time you see this trick, it feels like discovering a secret passage in the dungeon of algebra. Suddenly you're not carrying around that mathematical boulder anymore—you've got two manageable pieces that make everything from calculus to physics homework 78% less painful.
The Difference Of Squares Will Set You Free

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