You should create a spreadsheet to answer this and the following six questions. Your U.S. based company exports drendles to the rest of the world. The world market for drendles is highly competitive (so competitive that changes in production in the United States do not impact the world price). The current price of a drendle is €100/drendle. Your company's cost function is C(q)=50,000 + 50q +0.02q2 in U.S. dollars. If the exchange rate is 1.20$/€. How much profit (in $US) does your firm make? Round your answer to the nearest penny. Numeric Response If the exchange rate is 1.172$/€. How much profit (in $US) does your firm make?

Road Runner Co is a Pakistani manufacturer making Bicycles. It exports to two markets,Bangladesh and Sri Lanka. Demand for Bicycles in thesetwo markets is given by the following Functions: Bangladesh                 Q1 = 12 – P1 Sri Lanka                    Q2 =   8 – P2 Where Q1 and Q2 are respective quantities sold (in thousands) andP1 and P2 are the respective prices (in Pak. Rupees per unit) in the two markets. Total cost function is C = 5 + 2 (Q1+ Q2) (i)  Company is effectively able to price discriminate in the two markets. What will be the total profits? (ii)  Suppose the company does not engage in price discrimination. By charging the same price in the two markets what are the profit maximizing levels of price, output, and the  total profits? (iii) Analyze, with graphs, the two alternative pricing strategies available to the company.

For the given cost function C(x)=250√x+ x^2/3375 -finda) The cost at the production level 1100 (ANSWERED, 8650.079) b) The average cost at the production level 1100 (ANSWERED, 7.86) c) The marginal cost at the production level 1100 (ANSWERED, 4.42) Since I have the answers for the three subparts above, how would I answer the two subparts: d) The production level that will minimize the average cost.   e) The minimal average cost.

You have charged your client $8,650 on a cost plus percentage purchase of two sofas, two lounge chairs, and three occasional tables.  If the occasional tables were 30% of the total client cost, and all cost the same amount, what was the net price of these tables at a 15% markup? Explain.

R(x)= -0.956x^2 + 157x C(x)= 50.8x + 73.4 P(x)= R(x) - C(x) P(x)= -0.956x^2 + 106.2x - 73.4 What are the break-even points?  What is the profit at the break-even points? What number of widgets sold will yield positive profit? Determine the number of widgets that you should try to sell in order to maximize profit.  What is the maximum profit?

Assume quantities need not be integers. Demand in a competitive market is Qd(P)=120 – (4/10)*P. If 20 units are transacted, what is the lowest marginal benefit (i.e., MWTP) at which an item is purchased? Round to two decimal places and do not enter a currency symbol. If your answer is $1.125, enter 1.13.

You manufacture ceramic lawn ornaments. After several months your accountant tells you that your profit P(n) can be modeled by the function P(n)= -0.002n^2+5.2n-1208 where n is number of ornaments sold each month. A) How many ornaments must you make and sell to break even. B) How many ornaments must you make and sell to maximize profit. C) What is the maximum profit. D) How many ornaments must you make and sell in order to earn a profit of $1657.

Suppose that you can sell as much of a product (in integer units) as you like at $60 per unit. Your marginal cost (MC) for producing the qth unit is given by: MC = 7q This means that each unit costs more to produce than the previous one (e.g., the first unit costs 7*1, the second unit (by itself) costs 7*2, etc.). If fixed costs are $80, what is the optimal integer output level? Please specify your answer as an integer. If fixed costs are $80, what is the profit at the optimal integer output level? Please specify your answer as an integer.

Given a cost function: C(x) = x² - 200x - 3500 And the following revenue function: R(x) = 6x2-400x What level of production will yield a profit of $6,000? 40 or 50 units of production 60 units of production 30 or 60 units of production 30 units of production None of these options 50 units of production