We all know, a = √a * √a = √(a*a)
Which implies, -1 = √(-1) * √(-1) = √{(-1)(-1)} = √1 = 1
Of course, it can't be true.
Then what could be wrong?
We define, a = √a * √a or, √ab = √a * √b
But it is valid only when at least one of a & b is non-negative.
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