Now Imagine your company serves two groups of customers. You serve 100 high-demand customers, each of whose monthly demand function is Q = 326-2P. You also serve 100 low-demand customers, each of whose monthly demand function is Q 250-2P. 320 If you charge a price of $10 per unit, what is the highest fixed fee you can charge without losing your low-demand customers? 163. каль-4р Fixed Fee: 10 306 What is your total producer surplus?actice 14 476-40=536 134.536.
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- Q2. Your brother is considering two cell phone providers i.e. UFONE and MOBILINK. UFONE charges Rs.520 (super card) per month for the service regardless of the number of phone calls made. MOBILINK does not have a fixed service fee but instead charges Rs. 1 per minute for calls. Your brother's monthly demand for minutes of calling is given by the equation Q = 150 - 50P, where P is the price of a minute a. With each service provider, what is the cost to your brother of an extra minute on the phone? b. In light of your answer to (a) part, how many minutes would your brother talk on the phone with each service provider? c. How much would he end up paying each provider every month?You are a division manager at Toyota. If your data analytics department estimates that the semiannual demand for the Highlander is P = 150,000 – 1.5Q, what price should you charge in order to maximize revenues from sales of the Highlander?Your brother is considering two cell phone providers i.e. UFONE and MOBILINK. Q2. UFONE charges Rs.520 (super card) per month for the service regardless of the number of phone calls made. MOBILINK does not have a fixed service fee but instead charges Rs. 1 per minute for calls. Your brother's monthly demand for minutes of calling is given by the equation Qd = 150 - 50P, where P is the price of a minute a. With each service provider, what is the cost to your brother of an extra minute on the phone? b. In light of your answer to (a) part, how many minutes would your brother talk on the phone with each service provider? c. How much would he end up paying each provider every month?
- Question 2. 7. commissioned a study that showed the demand by fans for stadium seats (per playing date) to be P- 22 - 0.2Q, where P is the average price of a ticket and Q represents the number of seats (expressed in thousands). The local stadium seats a maximum of 56,000 per game. Suppose the owner offers you 10% of the revenues. If you can only choose a uniform per-ticket price, what is the maximum amount you can carn per game? (Note: Assume that all seats and all games are the same in this problem.) The owner of a baseball team and local stadium hasForty thousand potential customersof a cable TV franchise are each willing to pay $11/month for HBO and $11/month for Cinemax. Twenty thousand potential customers are willing to pay $20/month for HBO and only $5/month for Cinemax. Assume costs are zero. If the franchise sells the two services in a bundle, it should charge1: $312: $253: $224: $205: $18you own a small cineplex theater with 200 seats. the demand for seats is Q=3000-20P. you are charging rm6.50 per ticket and selling tickets to 160 people. your costs are fixed at rm125 and do not depend on the number of people attending. should you cut your price to fill the theatee? explain. what other pricing policies might you use to increase your profits?
- In her spare time, your colleague is selling hand-carved wooden boxes on Etsy. The boxes are currently priced at $30/box. Your colleague is not happy with their current revenue stream and asks for your advice. You estimate that demand for your colleague's hand-carved wooden boxes is: Q = 800-20P. If your colleague is looking to maximize revenue, how should they price their wooden boxes? Keep prices at $30/box Lower prices to $20/box Raise price to $40/box Lower price to $25/box Raise prices to $35/boxTuan lives in a town with only one movie rental store. Suppose Tuan's demand for movie rentals per month is Q = 16 - 2P. The movie store currently charges $5 per movie but is thinking of adding a flat monthly cardholder fee and dropping the price to $2 per rental. At this new price, what is the largest cardholder fee that Tuan will pay? If the rental store has a constant marginal cost of $2, which strategy is more profitable?In the Current Events article, it mentioned how DoorDash is trying to increase its amount of subscription users (DashPass). The price for DashPass is $10 per month. Assume the demand for regular DoorDash deliveries (non-subscription) is: P = 20 - 0.04Q where P is the delivery fee on the order. Assume the goal of the company is to maximize combined revenue from both regular deliveries (delivery fees) and the subscription fees (DashPass). A different manager suggest pricing the deliveries at $14 per delivery. Which of the following actions would you select as a manager? Group of answer choices Advise that it should be a $10 fee per delivery Advise that the$14 delivery fee is too low Advise that it should be a $20 fee per delivery Agree that $14 per delivery is optimal in this situation
- You are an executive for Super Computer, Inc. (SC), which rents out super computers. SC receives a fixed rental payment per time period in exchange for the right to unlimited computing at a rate of P cents per second. SC has two types of potential customers of equal number-10 businesses and 10 academic institutions. Each business customer has the demand function: where Q is in millions of seconds per month; each academic institution has the demand: Q=15-P, Q=12-P. The marginal cost to SC of additional computing is 2 cents per second, regardless of volume. a. Suppose that you could separate business and academic customers. What rental fee and usage fee would you charge each group? What would be your profits? (Round all answers to the nearest integer) For business users, the rental fee would be $ 845,000 per month and the usage fee is 2 cents per second. For academic institutions, the rental fee would be $ 500,000 per month and the usage fee is 2 cents per second. SC's total profits are…You are an executive for Super Computer, Inc. (SC), which rents out super computers. SC receives a fixed rental payment per time period in exchange for the right to unlimited computing at a rate of P cents per second. SC has two types of potential customers of equal number—10 businesses and 10 academic institutions. Each business customer has the demand function: Q=14−P, where Q is in millions of seconds per month; each academic institution has the demand: Q=10−P. The marginal cost to SC of additional computing is 2 cents per second, regardless of volume. a. Suppose that you could separate business and academic customers. What rental fee and usage fee would you charge each group? What would be your profits? (Round all answers to the nearest integer) For business users, the rental fee would be$720,000per month and the usage fee is 2 cents per second. For academic institutions, the rental fee would be $320,000 per month and the usage fee is 2 cents per second.…The demand function for SkanDisc 2GB thumb drives is given by p- 4(x + 3) e"/a where p is the wholesale unit price in dollars and x is the quantity demanded each week, measured in units of a thousand. Compute the price, p, when x 6. Do not round your answer. Price, p- 36e dollars Use implicit differentiation to compute the rate of change of demand with respect to price, p, when x- 6. Do not round your answer. Rate of change of demand, x' x thousands of units per dollar Compute the elasticity of demand when x - 6. Do not round your answer. Elasticity of Demand-