The figure shows graphs of the total cost function and the total revenue function for a commodity. (Assume cost and revenue are measured in dollars.) y 500 400 300 200 100 10 20 30 (a) Label each function correctly. function A ---Select--- function B ---Select--- (b) Determine the fixed costs. $ (c) Locate the break-even point. (x, y) = 40 50 A Determine the number of units sold to break even. units B 60 X (d) Estimate the marginal cost MC and marginal revenue MR. MC = MR =

The figure shows graphs of the total cost function and the total revenue function for a commodity. (Assume cost and revenue are measured in dollars.) y 500 400 300 200 100 10 20 30 (a) Label each function correctly. function A ---Select--- function B ---Select--- (b) Determine the fixed costs. $ (c) Locate the break-even point. (x, y) = 40 50 A Determine the number of units sold to break even. units B 60 X (d) Estimate the marginal cost MC and marginal revenue MR. MC = MR =

Survey Of Economics

10th Edition

ISBN:9781337111522

Author:Tucker, Irvin B.

Publisher:Tucker, Irvin B.

Chapter6: Proudction Costs

Section: Chapter Questions

Problem 8SQP

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The figure shows graphs of the total cost function and the total revenue function for a commodity. (Assume cost and revenue are measured in dollars.) 500 400 300 200 100 میرا 10 20 30 (a) Label each function correctly. function A -Select- function B -Select- (b) Determine the fixed costs. (c) Locate the break-even point. A B 40 50 60 Determine the number of units sold to break even. units (d) Estimate the marginal cost MC and marginal revenue MR. MC = MR-
ATC, AAC, AVC, MC (/uni 270.00 24000 21000 180.00 150.00 120.00 10:00 60.00 30.00 0:00 02 4 6 8 10 12 14 16 18 20 22 24 26 28 30 32 34 Units of Output (0) Unit Cost Curves Refer to the graph above. The curves are not labeled. To help get this question right, you must first label the curves. An output level of 18 is identified with the dark vertical line. The shaded rectangular area (height times width) is the O average sunk cost. O total sunk cost O total avoidable fed cost. O total avoidable cost. O None of the above
1. Exercise 9.1 A study of 86 savings and loan associations in six northwestern states yielded the following cost function. 2.38 0.006153Q 0.000005359Q² 19.2X1 C + + (2.62) (2.84) (3.16) (3.50) where C = average operating expense ratio, expressed as a percentage and defined as total operating expense ($ million) divided by total assets ($ million) times 100 percent. Q = output; measured by total assets ($ million) X1 = ratio of the number of branches to total assets ($ million) Note: The number in parentheses below each coefficient is its respective t-statistic. Which of the variable(s) is (are) statistically significant in explaining variations in the average operating expense ratio? (Hint: t0.025,7€ 1.99 .) Check all that apply. X1 Q2 What type of average cost-output relationship is suggested by these statistical results? Quadratic Linear Cubic Based on these results, what can we conclude about the existence of economies or diseconomies of scale in savings and loan associations in…
1. A small company manufactures a certain product. Variable costs are $20 per unit and fixed costs are $10,875. The price-demand relationship for this product is P= -0.25D + 250, where P is the unit sales price of the product and D is the annual demand. • Total cost = Fixed cost + Variable cost • Revenue = Demand * Price • Profit = Revenue – Total cost 1.1. Develop the equations for total cost and total revenue. 1.2. Find the breakeven quantity.
2.The monthly revenue function for a company is R(x) = x(-0.25x + 7.5x+18.75). The revenue is in thousands of dollars, and x represents thousands of products produced. This revenue model is valid for 0SxS 32. At what rate is the revenue changing when the company produces 4000 of its product? |
The cost, in dollars, of producing x yards of a certain fabric is C(x) = 900 + 12x - 0.1x² +0.0005x³ and the company finds that if it sells x yards, it can charge p(x) = 27-0.00021x dollars per yard for the fabric. (a) Graph the cost and revenue functions. y 8000 6000 4000 2000 y 15 000 10 000 5000 R C 100 R =² C 100 200 200 300 300 X 400 400 X Use the graph to estimate the production level for maximum profit. 283.092 x yards y 15 000 10 000 5000 y 15 000 10 000 5000 R 100 R C 100 200 200 (b) Use calculus to find the production level for maximum profit. (Round your answer to two decimal places.) 186.63 yards 300 300 400 400 X
6. Let p(x) = 4 – 0.0002x be the price (in TL) of each unit of a certain product required to attract a demand of x units in a year and let C(x) = 600 + 3x be the total cost of producing x units of the product in a year. (a) (- as large as possible? What is the number of units that should be produced to make the yearly profit (b) What is the yearly profit in case (a)
Calculate accounting profit if :- Total revenue = $3000 Explicit cost = $3000
2. What is the relationship between the total cost curve, and the average cost per unit? Explain their relationship, and draw a diagram showing how the two are related. The total cost of production, in thousands of dollars, is C(q) = q³ 12q² + 60q, where q is in thousands and 0 ≤ q ≤ 8. (a) Graph C(q). Estimate visually the quantity at which average cost is minimized. (b) Determine analytically the exact value of q at which average cost is minimized.
II. Find The Minimum Cost and graph : 1. C = x2 - 16x + 74 2. C = x2 - 40x + 405 Thank you.
As a producer and seller of some commodity, you have learned that, if you produce and sell x itmes in a particular month, the following functions can be used to find the cost and revenue: Revenue: R(x)=150x-x^2 and Cost: C(x)=3000+20x. (a) Write a simplified formula for your profit in a particular month, P(x)=R(x)- C(x) (b) Find the "break-even" point(s) (c) How many items should you produce and sell in a month in order to achieve a maximum profit? (d) What is the maximum possible monthly profit? This is the problem and I cannot solve the c and d, could you please help me?
8. (a) At a health food manufacturing plant, it costs $20000 to produce 1500 cases of tofu, and $26000 to produce 2000 cases of tofu. Find this manufacturer's linear cost function based on this information. (Let r be the number of cases of tofu.) (b) Each case of tofu is then sold for $18. Find this manufacturer's revenue function. (c) Find this manufacturer's profit function and simplify it. (d) What is the break-even point for this business?