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The quantity p varies inversely as the square of (q + 2). p = 5 when q = 3. Find p when q = 8.
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hint: when y varies inversely as x, it means \[y = \frac{m}{x}\]
where m is a constant
so you have to use \[p = \frac{m}{(q+2)^{2}}\] and use the given information to find m
humm, interesting, that explains well.
and then use m to find \[p = \frac{m}{(8+2)^2}\]
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