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What is the exact value of 8q^2/sqrt(q^17)

Mathematics
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thats not an answer choice
Also equivalent to \[8q^{-\frac{13}{2}}\] Hashir's answer is right.

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Other answers:

the answer choices are a) 8sqrt(q)/q^7 b) 8sqrt(q)/q^6 c) 8sqrt(q)/q^5 d) 8sqrt(q)/q^4
Your original problem was like this? \[\frac{8q^2}{\sqrt{q^{17}}}\]
yes
That's a 17? Are you sure? Because if so, none of those answers are right.
yes its a 17
Oh, whoops. I see.
okay
\[\frac{{8\sqrt {q}}}{{q^7}}=\frac{8q^\frac{1}{2}}{q^7}\] \[\frac{8q^\frac{1}{2}}{q^7}=8q^{\frac{1}{2}-7}=8q^{-13/2}\]
which answer choice is that then?
The left side of the top equation.

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