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How is it wrong? \[\large 1 = \sqrt{1} = \sqrt{i^4} = i^2 = -1\]
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The product property of square roots applies only to positive, real numbers.
I guess it's because \(i^4 = (i^2)^2\), so we have \(\sqrt{(-1)^2}\neq\sqrt{-1}\sqrt{-1}\). Am I correct?
no directrix is always right....
So I am wrong? @acxbox22
We basically said the same thing lol...
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well @Directrix stated a rue of exponents |dw:1425604030289:dw| because you can only use exponent rules with real numbers i is imaginary and hence is not real
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