How to prove that 1 = 2?
Let us take two general numbers a and b and assume that a = b.
a * b = b * b
(a * b) - (a * a) = (b * b) - (a * a)
When the reasons for the act are obtained:
a * (b - a) = (b + a) * (b - a)
When we divide both sides from (b - a) we get that:
a = b + a
If a = 1 then b = 1; ie. 1 = 2!
Let us take two general numbers a and b and assume that a = b.
a * b = b * b
(a * b) - (a * a) = (b * b) - (a * a)
When the reasons for the act are obtained:
a * (b - a) = (b + a) * (b - a)
When we divide both sides from (b - a) we get that:
a = b + a
If a = 1 then b = 1; ie. 1 = 2!
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