Question

In: Economics

The set of tangencies between isoquants and isocosts is the firm's: a. production function. b. expansion...

The set of tangencies between isoquants and isocosts is the firm's:

a. production function.

b. expansion path.

c. output maximization curve.

d. returns to scale

Solutions

Expert Solution

b. Expansion path

Expansion path gives the optimal combinations of two inputs (such as labor and capital) that change with change in scale of production .

It shows what level of inputs will be hired optimally when firm changes its level of production.


Related Solutions

If the production function has strictly isoquants and is differentiable, then there will always be an...
If the production function has strictly isoquants and is differentiable, then there will always be an interior solution to the cost- minimization problem: productuon will use both point. Assume there are isocost curves. Justify the above statement by providing reasons.
The firm's production function as reported by the firm's production engineer is as follows: # of...
The firm's production function as reported by the firm's production engineer is as follows: # of Labor Units may be employed per week # of chairs may be produced 0 0 1 5 2 15 3 25 4 35 5 39 6 42 7 44 8 45 Moreover, the accounting department reports that the wage rate is $10, the unit cost of raw material is $1, the firm needs one (1) unit of raw material for each chair and the...
assume that a firm has convex isoquants, and its production function exhibits decreasing returns to scale...
assume that a firm has convex isoquants, and its production function exhibits decreasing returns to scale (DRS). (10 pts) Draw an isoquant-isocost graph for two levels of output (q1=10 and q2=20) for this firm. Denote your cost-minimizing choices of capital and labor as (L1*, K1*) for output q1 and (L2*, K2*) for output q2. Use TC1 and TC2 to denote the total cost of each respective output level. (5 pts) How does your graph illustrate DRS? Explain. (5 pts) Using...
Suppose that a Örm has the following production function Q = min(2K; 3L): Draw the isoquants...
Suppose that a Örm has the following production function Q = min(2K; 3L): Draw the isoquants for output levels Q1 = 6 and Q1 = 12: Now assume the Örm is currently using 6 units of capital and 5 units of labor. What are the marginal products of K and L in this case? Please give step by step solution.
The firm's production function is: q = K0,5 L0,5 and the total cost function is 10K...
The firm's production function is: q = K0,5 L0,5 and the total cost function is 10K + 10L = 10000 where q: output K: capital and L: labor a. Calculate how many K and L are used for maximum production in 2 ways. b. Draw the solution to the problem in graphic form with isoquant and isocost (TC) curves. c. Draw it like No.2, add the following conditions in the same graph: - if the price of L increases to...
a) Derive the short-term cost function from the production function. b) What is the relationship between...
a) Derive the short-term cost function from the production function. b) What is the relationship between cost and supply function? c) Show that when profit is maximized, a company chooses the production quantity, where marginal revenue and marginal cost are the same. d) Show the market result in the case of a monopoly with deadweight loss that goes with it.
Long Run Cost Derive a firm's total cost curve by using a firms isoquants and isocost...
Long Run Cost Derive a firm's total cost curve by using a firms isoquants and isocost lines(note:be sure to show what is on the axis,and the values for all points and curves-the correct labeling and spacing of the things is very mportant)for the case where the firm has a)constant return to scale b)decreasing return to scale c)increasing returns to scale d)For decreasing return to scale ,from the total cost curve,derive the correct long run marginal cost curve and long run...
What is the difference between a production function and an​ isoquant? A. A production function describes...
What is the difference between a production function and an​ isoquant? A. A production function describes the maximum output that can be achieved with any given combination of inputs. An isoquant identifies the different types of inputs that can be used to produce various levels of output. B. A production function describes the minimum output that can be achieved with any given combination of inputs. An isoquant identifies all of the different combinations of inputs that can be used to...
Based on estimates provided by an efficiency expert, the firm's production function for Good X is...
Based on estimates provided by an efficiency expert, the firm's production function for Good X is given by Q = 2K + L, where Q is the quantity of output, K is the quantity of capital, and L is the quantity of labor. If this firm uses two units of capital and 2 units of labor, what is the quantity of output? Graph the isoquant corresponding to 6 units of output. Label the axes properly. What is the marginal product...
1) Read the following cases and answer the questions that follows. a: A firm's production function...
1) Read the following cases and answer the questions that follows. a: A firm's production function is ? = ?Lα ?β where A, α, and β are positive constants. The firm currently uses 500 units of labor and 40 units of capital. If the firm adds 1more unit of labor, what happens to productivity of capital? Explain. b: Given a production function Q = f(L, K), if marginal product of labor and marginal product of capital are both positive, then...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT