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So basically 1 = 2. How? Let's go through the proof
Proof:
1. Let a = b
2. a^2 = ab cuz a = b (and if your multiplying the same thing twice, its multiplying the other side twice, cuz they're both the same)
3. a^2 - b^2 = ab - b^2 (Just algebra, what you do to one side, you do to the other)
4. (a+b)(a-b) = b(a-b) (This is simplifying the powers)
5. a + b = b (If you noticed, both sides of the equation have a-b so you can divide both sides out)
6. b + b = b (This may look odd but remember the initial statement that a = b so we can substitute b for any a you see in here)
7. b( 1 + 1) = b (Since there are 2 b's, you can substitute b and get 1 + 1 since b * 1 = b and b * 1 = b)
8. 2b = b (You can add up the b's in the left side and multiply it out and you will get 2b.)
9. 2 = 1 (Final step is to divide both sides by b and you will get that 2 = 1)
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(I DID NOT MAKE THIS, SOMEONE ELSE DID, and IT"S HIS CREDIT NOT MINE, YARRRR)