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Simple Algebra Question! Evaluate the exponential expression: 32^(-2/5) I've tried everything, flipping it, dropping the negative outside, using the fifth root, not using roots at all. It still says it's wrong :(
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The Answers that it's told me are wrong are: 4, -4, 1/2, -1/2, 1/5120, -1/5120
hehehe... I failed for this question also!! I got 1/4
@Loser66 Yes! It worked. Would you mind explaining how you got it, please? =)
\(a^{-1}= \dfrac{1}{a}\) ok?
then \(32^{-2/5}=\dfrac{1}{32^{2/5}}\)
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but \(32=2^5\), then \(\dfrac{1}{32^{2/5}}=\dfrac{1}{(2^5)^{2/5}}=\dfrac{1}{2^2}=\dfrac{1}{4}\)
Oh! That makes tons more sense than the convoluted things I ended up trying. Thank you very much!
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