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why do we say that -1/1=1/-1 if we take square root on both sides it becomes i/1=1/i _______1 and i=1 but actually left and right hand sides of equation 1 are not equal and i is never equal to -1
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you are making the assumption that \[\sqrt{\frac{a}{b}}=\frac{\sqrt{a}}{\sqrt{b}}\] holds for all a,b (b not zero). This is not the case
There is no theorem says a/b = b/a this is equal just because it is specified as 1.
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