Use the price model above to answer this question. Estimate the price per sleeping bag when the weekly demand is 131. Round to the nearest cent. $ per sleeping bag Question 2 3 pts Use the price model above to answer this question. The graph y = a + bar: + @132 has y intercept a. In the context of price-demand for sleeping bags, what is the interpretation of this value? When the price is $0 per sleeping bag, there is no demand for sleeping bags. The equilibrium quantity is a sleeping bags per week. The equilibrium price is $0. per sleeping bag. The break-even point is a sleeping bags per week. When the price is $0 per sleeping bag, there is a weekly demand of a sleeping bags. When the sleeping bags are free (price = $0), there is a weekly demand of a sleeping bags. The break-even point is $0 per sleeping bag. Yaster Outtters manufactures and sells extreme-cold sleeping bags. The table below shows the price-demand and total cost data, where: o p is the wholesale price (in dollars) of a sleeping bag for a weekly demand of in sleeping bags; 0 C is the total cost (in dollars) of producing .CL' sleeping bags. a: (sleeping bags) I) ($l C ($l 95 240 13,000 120 235 14,300 180 155 18,500 220 50 21,000 Use this data to create regression models to answer all of the questions below. Price Model Find a quadratic regression equation for the price-demand data, using :10 as the independent variable. p = a E b3: + (21:2 Round 05 to the nearest integer, round b to 2 decimal places, and round 6 to 4 decimal places. Use this price model to answer question 1-2 below. The total sales S (in thousands) of a video game are given by at2 S(t) = - t 2 + 6 ' where a = 94, b = 48, and t is the number of months since the release of the game. Find S(10) and S' (10). Use these results to estimate the total sales after 11 months. Do NOT compute the total sales after 11 months. approximately video games after 11 months Question 5 pts Drug Sensitivity One hour after a dose of a milligrams of a drug Predamestane is administered to a person, the change in body temperature T(a), in degrees Fahrenheit, is given approximately by T(ac) = 202 (1 - 2 ); for 0