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- A local newspaper currently has 84,000 subscribers at a quarterly charge of $30.Market research has suggested that if the owners raise the price to $32, they wouldlose 5,000 subscribers. Assuming that subscriptions are linearly related to theprice, what price should the newspaper charge for a quarterly subscription tomaximize their revenue?a) Find the cost function (Hint: find slope and use point-slope form to find thecost function) b) Find the revenue function c) Find the maximum revenue d) Find the profit functionyou are an accountant for a manufacterer of radios. the demand function for the tablets is p= 40-4x2 where x is the number of tablets produced in millions. it costs the company $15 to make a tablet. write an equation for the manufactures profit as a function of the number of tablets produced. the company currently produces 1 million tablets and makes a profit of $21000000, but you would like to scale up production a bit, what greater number of tablets could the company produce to yield the same profitThe market for smart thermostats has grown increasingly competitive. Producers of smart thermostats all rely on the same technology and face the same costs. The cost function for a smart thermostat producer is given by the following function: c(y)=-10y+2003 where y stands for the number of smart thermostats produced and sold in a month. 2nd attempt Suppose the market demand for smart thermostats in any month is given by QD = 305 - p. In the long-run equilibrium, we would expect to find firms in the industry. See Hint
- A local company is planning to manufacture and market a four-slice toaster. For this toaster, the research department’s estimates are aweekly demand of 300 toasters at a price of $25 per toaster and a weekly demand of 400 toasters at a price of $20. The financial department’s estimates are fixed weekly costs of$5,000 and variable costs of $5 per toaster. a) Assume that the relationship between price ? and demand ? is linear. Use the research department’s estimates to express ? as a function of ? and determine the domain of the function. b) Using your knowledge from Finite Math, determine the Revenue function in terms of ?. c) Determine the Marginal Revenue at 2 different production levels for example 250 and 500 units. Interpret these results. (HINT: Consider what a positive or negative first derivative implies) d) Assume that the cost function is linear. Use the financial department’s estimates to express the cost function interms of ?. e) Determinethe Marginal costand interpret the…You are the CEO for a lightweight compasses manufacturer. The demandfunction for the lightweight compasses is given by p = 40 − 4q2where q is the number of lightweight compasses produced in millions.It costs the company $15 to make a lightweight compass.(i) Write an equation giving profit as a function of the number of lightweight compasses produced.Consider the following demand function P = 62 - 2Q and the Cost for the business is $150 (for initial capital required) plus $2 for each item made. (i) Determine the equation for the profit and find the optimum value. (ii) Is the profit increasing or decreasing on approach to the optimal value from the left? 000.05 mu em 10 (iii) Is the rate of change in the profit change itself (marginal rate) increasing or decreasing? (iv) Investigate the approach to the optimal value from the right.
- Marginal cost is given by the function :- 2Q2 - 130 And the equilibrium quantity is 10 so calculate the marginal cost.The demand function for specialty steel products is given, where p is in dollars and q is the number of units. p = 180 3 125 − qA computer production facility has a daily demand rate of 6 and a daily production rate of 20. Set up costs are $100 per order. They have calculated that the economic order quantity is 250 computers. Given this info, what is the best economic production quantity?
- What is the demand function if P =10 and Qd =250The manufacturer of smart printers is trying to decide what price to set for its product. The demand and cost function are assumed to be as follows: P = 80 -2Q TC= 160 +50Q-1.5Q ² What price should it charge if it wants to maximize its revenue in the short run? What is the optimal quantity for the printer under this price? No handwriting. Please. Typea textile company manufactures and sells x shirts per month. the monthly cost and price demand equations are given as C(x)= 150,000+30x and p = 50-x/100. using the analysis from obtaining the demand function and price elasticity of demand, discuss what the textile company can do to increase revenue from the sale of shirts.