In Exercises 29-31, suppose the revenue $R,$ in thousands of dollars, from producing and selling $x$ hundred LCD TVs is given by $R(x)=-5 x^{3}+35 x^{2}+155 x$ for $0 \leq x \leq 10.07$.
Use a graphing utility to graph $y=R(x)$ and determine the number of TVs which should be sold to maximize revenue. What is the maximum revenue?