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Multiplying both sides by zero is always legitimate (if rarely useful). In the example linked, the error is in dividing by zero. More specifically, in dividing by (a-x). Formally speaking, this operation is only defined when (a-x)!=0. Mutipling by zero is defined for all real numbers.


The parallel I was making is that a numerical term invalidated an equation, rendered it meaningless, not that the circumstances were identical.




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