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5√(- 1/32) I come out with 5i√(2)/8 what am I doing wrong
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I think you should forget about i unless there are square roots (i^2 =1) or i is given in the question.
You have: \[5\sqrt{\frac{-1}{32}}=5i \sqrt{\frac{1}{32}}=5i \sqrt{\frac{1}{4*8}}=\frac{5i}{2}\sqrt{\frac{1}{8}}\]
\[\frac{5i}{2}\sqrt{\frac{1}{4*2}}=\frac{5i}{2}*\frac{1}{2}\sqrt{\frac{1}{2}}=\frac{5i}{4}\sqrt{\frac{1}{2}}\]
Then you can rewrite that as \[\frac{5i}{4*\sqrt{2}}*\frac{\sqrt{2}}{\sqrt{2}}=\frac{5\sqrt{2}i}{8}\]
Does that make sense?
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Why isn't the fifth root of -1 just -1? (so -1/2)?
Is it 5th root or 5*sqrt(whatever)?
where's the fraction symbols
\[\sqrt[5]{-1/32}\]
-1/2 (fifth root of -1 is -1 and fifth root of 32 is 2.
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He is correct. I was assuming 5*sqrt(whatever)
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