A company produces and sells hair dryers in amarket where price (p) and demand (D) arerelated as follows:p = $35 + (3,000)/D – (4,800)/D²The fixed cost (C;) is $800 per month and thevariable cost per hair dryer (c,) is $38.How many hair dryers should be producedeach month to maximize profits?

p = 35 + (3000) / D - (4800) / D2 Total revenue function: TR = pD => TR = [35 + (3000) / D -…

Answered: A company produces and sells hair…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Your college newspaper, The Collegiate Investigator, sells for 90¢ per copy. The cost of producing x copies of an edition is given by C(x) = 60 + 0.10x + 0.001x² dollars. (a) Calculate the marginal profit function, in dollars per copy. P'(x) = (b) Compute the marginal profit, if you have produced and sold 500 copies of the latest edition. When you produce and sell 500 copies, the marginal profit is dollars per copy. Interpret the results: The approximate loss from the production and sale of the 501st сорy is dollars.
Problem One: The fixed cost for a company is 1200 OMR and the variable cost is 2 OMR per 100 unit. If demand function is given by p = L Determine the quantity that the company must sell to cover the fixed costs.
Suppose the cost function for a firm is given by C(q) = 200 + 5q. Then: (i) the fixed cost is (ii) the variable cost is (iii) the marginal cost is (iv) the average cost is
A bag factory produces 30 units of output. Its average fixed cost (AFC) = $32, average total cost (ATC) = $45, and marginal cost (MC) = $25. The shoe factory’s total variable cost is
For the cost and price functions below, find a) the number, q, of units that produces maximum profit; b) the price, p, per unit that produces maximum profit; and c) the maximum profit, P. C(q) = 90+12q; p= 64-2q a) The number, q, of units that produces maximum profit is q = b) The price, p, per unit that produces maximum profit is p=$ c) The maximum profit is P = $.
Given Cost and Revenue functions C(q)=q3−10q2+52q+5000 and R(q)=−3q2+2400q, what cost is incurred when marginal profit is $0?
If the Marginal Cost for a product is found to be MC= 8x+60 , and the Marginal Revenue is given as MR= 1200 and the cost of 8 units is found to be $1600, what are: the Total Costs? the Fixed Costs? the Total Profit? the production level, x, that yields Maximum Profit? the corresponding Maximum Profit?
For the cost and price functions below, find a) the number, q, of units that produces maximum profit; b) the price, p, per unit that produces maximum profit; and c) the maximum profit, P. C(q) = 70+ 14q; p = 70-2q a) The number, q, of units that produces maximum profit is q = b) The price, p, per unit that produces maximum profit is p = $ c) The maximum profit is P = $
The marginal revenue (in thousands of dollars) from the sale of x handheld gaming devices is given by the following function. R'(x) = 4x (x²+25,000) (a) Find the total revenue function if the revenue from 120 devices is $34,166. (b) How many devices must be sold for a revenue of at least $50,000? (a) The total revenue function is R(x), given that the revenue from 120 devices is $34,166. (Round to the nearest integer as needed.) (b) devices must be sold to generate a revenue of at least $50,000 (Type a whole number.)
Which cost concept is used to determine the most cost-efficient level of production? a) Average cost b) Total cost c) Marginal cost d) Variable cost
Question 22
The daily demand function for x LED lights sold by a major retailer is p = 1112.5 0.75x dollars, and the average cost of sales is C = 250 + 3x dollars. Find the quantity that will maximum profit, the selling price at that quantity and the maximum profit. a) Selling LED lights will maximum profit. b) The selling price at the answer in part (a) is $ c) The maximum profit is $

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