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Which is correct? 1. sqrt(-4) * sqrt(-16) = sqrt(-16*-4) = sqrt(64) = 8. OR 2. sqrt(-4) * sqrt(-16) = 2i * 4i = 8i^2 = -8?
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second one
why, is there something wrong with the first one?
only time \[\sqrt{a}\sqrt{b}=\sqrt{ab}\] is if a and b are non-negative
\[\sqrt{-4}=2i\] \[\sqrt{-16}=4i\] \[2i\times 4i=8i^2=-8\]
wow I never knew that that the rule was for non-negative numbers only. But why is it for non-negative numbers only?
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I mean if I didnt know about complex numbers then would the first one be correct?
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