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ok so i^2=sqrt{-1}^2=-1 BUT! i^2=sqrt{-1}*sqrt{-1}=sqrt{(-1)*(-1)}=sqrt{1}=1
so does it keep changing from 1 to -1?
\[i^2=\sqrt{-1}^2=-1\] \[i^2=\sqrt{-1}*\sqrt{-1}=\sqrt{(-1)*(-1)}=\sqrt1=1\]
@jim_thompson5910 @Hero @amistre64 @ganeshie8
i = (-1)^(1/2) i^2 =[(-1)^(1/2)]^2 = (-1)^1 = -1 i^3 = (-1)^(3/2) = (-1)^(2/2) (-1)^(1/2) = -i i^4 = i^2 i^2 = (-1)(-1) = 1
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hmm
you do not treat i as tho it is composed of parts .... i = sqrt(-1)
ok
\[i^2 =[\sqrt{-1}]^2\] \[i^2\ne\sqrt{(-1)^2} \]
got it
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