A firm has the production function f(X, Y) = X/2 y!/2, where X is the amount of factor x used and Y is the amount of factor y used. On a diagram we put X on the horizontal axis and Y on the vertical axis. We draw some isoquants. Now we draw a straight line on the graph and we notice that wherever this line meets an isoquant, the isoquant has a slope of -3. The straight line we drew Select one: a. is vertical. O b. is horizontal. O c. is a ray through the origin with slope 3. O d. is a ray through the origin with slope 4. e. has a negative slope.

A firm has the production function f(X, Y) = X/2 y!/2, where X is the amount of factor x used and Y is the amount of factor y used. On a diagram we put X on the horizontal axis and Y on the vertical axis. We draw some isoquants. Now we draw a straight line on the graph and we notice that wherever this line meets an isoquant, the isoquant has a slope of -3. The straight line we drew Select one: a. is vertical. O b. is horizontal. O c. is a ray through the origin with slope 3. O d. is a ray through the origin with slope 4. e. has a negative slope.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

1. A firm can manufacture a product according to the production function Q = F(K,L) = K³/4L¹/4 a. Calculate the average product of labour, when the level of capital is fixed at 16 units and the firm uses 16 units of labour. How does the average product of labour change when the firm uses 81 units of labour? b. Find an expression for the marginal product of labour when the amount of capital is fixed at 16 units. Then, illustrate that the marginal product of labour depends on the amount of labour hired by calculating the marginal product of labour for 16 and 81 units of labour. c. Suppose capital is fixed at 16 units. If the firm can sell its output at a price of £100 per unit and can hire labour at £25 per unit, how many units of labour should the firm hire to maximise profits?
Based on the table you created in image, Choose one isoquant and compute two MRTS at least! (for an example from point A to B and from B to C)
What are the two types of linear-gradient series?
Solve the exercise with a production function with diminishing returns: In this case, production increases as workers are added, but it increases less and less. a) Calculate the amount of production for each worker and add it to the table, taking into account the production function K 10 1 9. 2 8 3 7 4 6. 4 7 3 8 2 9 10 b) Explain why the production function exhibits diminishing returns to scale.
QUESTION 1 For the production function Qs = | K0.8 0.3 find the returns to scale, recall that a doubling of inputs that doulbes output is a CONSTANT returns to scale = 1.0 Please enter your response as a positive number with 1 decimal and 5/4 rounding (e.g. 1.15 = 1.2, 1.14 = 1.1).
For each of the following terms, provide a definition, a description of how this line looks on a graph, and any significant relationships between the term in question and other terms on this list. (If A is related to B, you only need to discuss the relationship once!) Average Product of Labor Marginal Product of Labor Average Variable Cost Average Fixed Cost Average Total Cost Marginal Cost
Please solve Max in 60 minutes with the step thank u
Describe with the aid of an isoquant map, the relationshipb the behaviour of a firm's short-run and long-run costs and its production function for the case of the Cobb-Douglas production function.
Supply of construction workers in a small town is given by Qs = 4W- 20, and demand for construction workers is given by Qd 100-2W, where Q is the number of workers and W is the hourly wage. The town government imposes a tax of $1 per hour per construction worker. What percentage of the tax will construction workers end uppaying?OA. 50%O B. 60%OC. 75 %OD. 33%
The production function for hamburgers can be written as q = 0.1X + 0.1Y, where X is Canadian ground beef and Y is U.S. beef, both measured in pounds. Which graph in the figure best represents the isoquants for the hamburger production when U.S. ground beef is on the vertical axis and Canadian ground beef is on the horizontal axis?
Explain Isoquant curve. Explain Isocost line. The difference between the two and what should be tangent?
1. The following production function is used to produce wheat, q, from capi- tal, K, and labour, L: q = f(K, L) = «³K/3 + B³L/3 a) Describe the role of a and B in this production function. b) Derive the slope of an isoquant for this production function and in- terpret your result. Draw the isoquant in (K L) space, labeling where appropriate. The drawing does not need to be exact, but the curvature needs to be approximately correct. Explain why under- standing the curvature is so important. | c) Does this production function follow the "Law of Diminishing Marginal Returns"? Show your work and explain your answer.