Question 10 2 pts Use the Maximum Revenue information above to answer this question. Since R(E} is continuous, we can determine the absolute maximum by evaluating Rte] at the endpoints and the critical number. After doing so, we see the maximum revenue occurs when a: = price reductions. Question 11 2 pts Use the Maximum Revenue information above to answer this question. The maximum revenue is $ . Round to the nearest cent. Question 12 2 pts Use the Maximum Revenue information above to answer this question. The price of a sandwich that yields the maximum revenue is $ per sandwich. Round to the nearest cent. Maximum Revenue Jester's Deli sells 64C! sandwiches at a price of $8 each. A market survey shows that for every $0.10 reduction in price. 40 more sandwiches will be sold. Let :1: represent the number of $0.10 reductions. Use this information to answer questions 5-12 below. Question 5 2 pts Use the Maximum Revenue information above to answer this question. . 3 _ 0.101? I [Select] v . 540 + 40$ 2 [Select] v Question 6 2 pts Use the Maximum Revenue information above to answer this question. We need to maximize [59'9"] V .which is the price per sandwich times the number of sandwiches sold. Question 3' 2 pts Use the Maximum Revenue information above to answer this question. Since price cannot be negative, we have 1' <_: question pts use the maximum revenue information above to answer this question. a negative value of a: would result in price increase. since problem is stated terms reductions. we must restrict s: so that function has one critical numberm="">