The director of a theater company in a small college town is considering changing the way he tolls slates. He has hired an economic consulting loyal to estimate the demand for tickets. The fast has classified people who go the theater into two classifys, and has buckle under back up with two demand functions. The demand curves for the commonplace semipublic (QG) and students (QS) are given below: QG=500-5P QS=cc-4P a. If the authentic price of tickets is $35, strike the criterion demanded by severally group. QG= 500 5(35) = 325 tickets QS= 200 4(35) = 60 tickets. b. Find the price ductileity of demand for each group at the occurrent price and quantity. EG= -5(35/325) = -0.54 ES= -4(35/60) = -2.33 c. Is tax maximised when $35 is charged for each and every ticket? why or why not? No, the revenue is not maximised because neither of the count on elasticities is equal to 1. d. Should the price for the general public be smor gasbord magnitude or slackd to maximize profits? Why? The general publics demand is inelastic at the current price. So the price should sum up for the general public, and the quantity demanded would decrease by a smaller percentage, but the revenue ascertain out increase. e.

Should the director increase or decrease the price for the students to maximize profits? Why? The students demand is elastic at the current price. So the price should decrease, the quantity demanded would increase in a higher percentage, and thus the revenue go out increase. f. What price should he charge the general public to maximize revenue from ticket gross sales? [Hint: Use the formula for elasti city, point it equal to 1, and knead for p! rice and quantity] -5P/Q = -1___________________________________________________________________ Q = 5P = 500-5P___ P=50, Q=250_________________________________________________________ g. What price should he charge the students to maximize revenue collected from ticket sales? [Hint: Use...If you want to get a full essay, order it on our website:
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