Can someone please answer these questions asap? Thank you in advance Jackie owns a Jazz club in Manhattan and charges an entrance fee for her club. There are two types of customers coming for live music to Jackie's club: 1) Those who live in the Upper East Manhattan, and 2) Those who live in the Upper West Manhattan, and Jackie cannot decide who lives where. Jackie does not own a liqueur license, hence cannot sell any alcoholic beverages. So, Jackie allows her customers to bring their own wine. The unit cost (i.e., marginal cost) of a glass of wine is $8 for anyone in the city.There are roughly 40 customers from east and 80 customers from west who come to the club every day. Jackie does not have any fixed cost as the Jazz band members are allher friends and they play in the club for free. The daily inverse demand for wine for a customer who resides in the Upper East Manhattan is PE = 24 - QE, where QE is thenumber of glasses of wine that one East side customer wants to bring to the club in a day at a price of Pe per glass of wine. The daily inverse demand for wine for a customerwho resides in the Upper West side is Pw = 18 - Qw, where w is the number of glasses of wine that one West side customer wants to bring in a day at a price of Pw per glass of wine

Refer to the demand functions, the number of consumers, and marginal cost of'a glass of wine in question 1. 1 Question 3.8) With the option of renting the license'for $20 daily and start selling wine, Jackie hopes that she can overcome the identication problem by applying another pricing strategy such as designing "Entrance plus some glasses of wine" packages for her customers. Jackie designs a package to target the East side customers and names it as "The sun rises in the East" and a package to target the West side customers and names it as "The wild and woolly West." 9 Calculate Jackie's daily prot by this package designing strategy. (Remember the daily xed cost of the license when calculating the prot). Given the data in the previous questions, which strategy yields the highest daily prot for Jackie? Jackie's prot by this strategy is $ type your answer... . Jackie prefers choose your answer... V =