The demand function for a product is given by $p(n)=480-0\mathrm{.}87n^2,$ where $p$ is the price in dollars and $n$ is the quantity in thousands. If adverse weather conditions are driving the price up by $$8$ per week, find the rate at which the demand quantity for the product is changing when the price is $$132.$

The demand for this product is $($ V by $$ thousand items per week.