Answer: 15
Explanation:
For profit to be maximized by a monopolist, the marginal revenue and marginal cost must be gotten.
P= 105-3Q
MC= 15
Since total revenue is price × quantity, TR= P×Q = (105-3Q)Q
= 105Q-3Q^2
MR= 105-6Q
Since we've gotten marginal revenue and marginal cost, we equate both together.
MR=MC
105-6Q = 15
6Q = 105-15
6Q=90
Divide both side by 6
6Q/6 = 90/6
Q= 15
The quantity that will maximise profit is 15
Answer:
c. fall primarily on employees
Explanation:
As the demand for labor is elasticc (if the business is not profitable will close) while the supply of labor more inelastic (worker had to work to sustain their living standards) the burden of taxation while in fact is assumed to be distributed equally what occurs is that labor is decrease to make the total cost (base wage plus taxes) the amount the employeer are willing to pay for the employee
What is the question? There is no question in this statement.
Answer:
C. the fair distribution of economic benefits
Explanation:
In economics, there is equity in resource distribution if resources are distributed in such a way as to ensure fairness and justice.
In a command economy, in order to ensure justice and fairness, the government is charged with the responsibility of redistributing economic resources. While in a capitalist economy, the price system does the work of income redistribution.
The question of equitable resource distribution can be achieved through pareto optimal allocation of resources, Vilfredo Pareto in his book “Manual of Political Economy”, 1906. A Pareto-optimal allocation of resources is achieved when it got to a point where it is impossible to make anyone better off without making someone else worse off.
Based on the information given the portfolio weights for a portfolio are:
Stock A 0.6187; Stock B 0.3815.
First step
Shares Price per share Total value
Stock A 145 $47 6,815
Stock B 200 $21 4,200
Total 11,015
Second step
Portfolio weights
Stock A [ 6,815 / 11,015 ] 0.6187
Stock B [ 4,200 / 11,015 ] 0.3813
Inconclusion the portfolio weights for a portfolio are: Stock A 0.6187; Stock B 0.3815.
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