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During the Austin City Limits music festival, pedicab drivers shuttle riders between downtown Austin and Zilker Park. Suppose that all pedicab drivers have daily cost

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During the Austin City Limits music festival, pedicab drivers shuttle riders between downtown Austin and Zilker Park. Suppose that all pedicab drivers have daily cost functions of the form C(q) = F +, where q is pedicab rides given per day and F represents the (quasi)-fixed costs that are incurred by working as a pedicab driver on a given day (but are avoided by not working as a pedicab driver on that day). = + In this problem, F consists of the daily pedicab rental fee, which is identical for all drivers, plus a driver's opportunity cost of forgoing the best alternative use of time, which varies across drivers. The daily pedicab rental fee is $64. The opportunity costs of working as a pedicab driver among the 200 (potential) drivers with the lowest opportunity costs are as follows: 50 drivers have an opportunity cost of $36; 50 drivers have an opportunity cost of $57; 50 drivers have an opportunity cost of $80; and 50 drivers have an opportunity cost of $105. The daily market demand curve for pedicab rides is Qd = 8000 400P. The market for pedicab rides is competitive, with all drivers and riders taking the price of a pedicab ride, P, as given. a. Find the short run daily supply function of every pedicab driver, after the fixed costs (daily pedicab rental fee plus opportunity costs of working) are already sunk. b. Find the short run market supply curve for pedicab rides on a day when all 200 drivers have rented pedicabs. c. Find the short run equilibrium price and quantity in the market for pedicab rides. During the Austin City Limits music festival, pedicab drivers shuttle riders between downtown Austin and Zilker Park. Suppose that all pedicab drivers have daily cost functions of the form C(q) = F +, where q is pedicab rides given per day and F represents the (quasi)-fixed costs that are incurred by working as a pedicab driver on a given day (but are avoided by not working as a pedicab driver on that day). = + In this problem, F consists of the daily pedicab rental fee, which is identical for all drivers, plus a driver's opportunity cost of forgoing the best alternative use of time, which varies across drivers. The daily pedicab rental fee is $64. The opportunity costs of working as a pedicab driver among the 200 (potential) drivers with the lowest opportunity costs are as follows: 50 drivers have an opportunity cost of $36; 50 drivers have an opportunity cost of $57; 50 drivers have an opportunity cost of $80; and 50 drivers have an opportunity cost of $105. The daily market demand curve for pedicab rides is Qd = 8000 400P. The market for pedicab rides is competitive, with all drivers and riders taking the price of a pedicab ride, P, as given. a. Find the short run daily supply function of every pedicab driver, after the fixed costs (daily pedicab rental fee plus opportunity costs of working) are already sunk. b. Find the short run market supply curve for pedicab rides on a day when all 200 drivers have rented pedicabs. c. Find the short run equilibrium price and quantity in the market for pedicab rides

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