Himal kharel
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let a=b
a2=ab
a2-b2=ab-b2
(a+b)(a-b)=b(a-b)
a+b=b
a+a=a<from above>
2a=a
2=1
PROVED
a2=ab
a2-b2=ab-b2
(a+b)(a-b)=b(a-b)
a+b=b
a+a=a<from above>
2a=a
2=1
PROVED
The discussion revolves around a mathematical paradox questioning whether 2 can be considered equal to 1. Participants explore various proofs and reasoning, focusing on algebraic manipulations and the implications of dividing by zero.
Participants do not reach a consensus; there are multiple competing views regarding the validity of the proofs and the nature of the errors involved.
Limitations include the assumption that a equals b without addressing the implications of this assumption, particularly in relation to division by zero.
Himal kharel said:let a=b
a2=ab
a2-b2=ab-b2
(a+b)(a-b)=b(a-b)
a+b=b
a+a=a<from above>
2a=a
2=1
PROVED