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Disprove this proof of the statement 2=1 a=b a^2=ab a^2-b^2=ab-b^2 (a-b)(a+b)=b(a-b) ((a-b)(a+b))/(a-b)=(b(a-b))/(a-b) a+b=b b+b=b 2b=b 2=1
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when you divide with (a-b) in the fifth line, you must know that it's only possible when a is not equal to b, otherwise you will get dividing by zero which is not possible....so you can't divide by a-b because your condition in the first line is a=b
nice catch! :D I gave this to my dad (a "Permanent-head-damage") and he laughed when he saw it.
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