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Q&A #4168 |
From: Arthur Minor
To: Teacher2Teacher Public Discussion
Date: 2001121020:19:27
Subject: Re: Algebra
Proof of 2 = 1 Let a = 1 Multiply by a to get a^2 = a Subtract 1 to get a^2 - 1 = a - 1 Factor left side (difference of two squares) to get (a + 1)(a - 1) = a-1 Divide both sides by a-1 to get a + 1 = 1 Sustitute 1 for a to get 1 + 1 = 1 so 2 = 1 The fallacy is we divided a-1/a-1 = 1, but it is really 0/0 undefined.
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