>> a = b
>> ab = b2...................... [multiply by b on both sides]
>> ab - a2 = b2 - a2 ... [sub a2 from both sides]
>> a(b-a) = (b+a) (b-a).. [factorise]
>> a = (b+a) .....................................[divide by (b-a) ]
>> a = a+a........................................... [substitue a=b ]
>> a = 2a ...............................................[simplify]
>> 1 = 2 ....................................................[divide by a]
>> ab = b2...................... [multiply by b on both sides]
>> ab - a2 = b2 - a2 ... [sub a2 from both sides]
>> a(b-a) = (b+a) (b-a).. [factorise]
>> a = (b+a) .....................................[divide by (b-a) ]
>> a = a+a........................................... [substitue a=b ]
>> a = 2a ...............................................[simplify]
>> 1 = 2 ....................................................[divide by a]
hence proved :)
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