The supply and demand curves for a product are given by functions sss and ddd, respectively. for a given number of units, qqq, sss is the minimum price, in dollars, that the supplier should accept. ddd is the maximum price, in dollars, where consumers will purchase that number of units. \qquad \begin{aligned} s(q) & = 45 + 0.04q\\ d(q) & = 110 - 0.003q\\ \end{aligned} s(q) d(q) =45+0.04q =110−0.003q for the above equations, which of the following combinations of price and quantity fall between the maximum consumer price and minimum supplier price?