Answer and Explanation:
When there is price fixing between two competitors, if one competitor chooses to fix the price it should not exceed competutors marginal cost and should be above his marginal cost.
Since the price fixing of $10 will be fined then the ideal price to maximize the profit would be below the competitors price $ and above his marginal cost $.
The ideak price to maximize profits would be (competitors price $ + his marginal cost $)/2, This price would be above his marginal cost and below competitors price.
Answer:
you have to ask a question if you don't see what you need
Explanation:
Answer:
a. 9.43%
Explanation:
IRR is the rate of return that makes initial investment equal to present value of cash inflows
Initial investment = Annuity*[1 - 1 /(1 + r)^n] /r
1250 = 325 * [1 - 1 / (1 + r)^5] /r
Using trial and error method, i.e., after trying various values for R, lets try R as 9.43%
1250 = 325 * [1 - 1 / (1 + 0.0943)5] /0.0943
1250 = 325 * 3.846639
1250 = 1,250
Therefore, The project IRR is 9.43%
Answer:
13.5%
Explanation:
Relevant data provided for computing the profit margin which is here below:-
Net Income = $175,000
Net Sales = $1,300,000
The computation of profit margin is shown below:-
Profit Margin = (Net Income ÷ Net Sales) × 100
= ($175,000 ÷ $1,300,000) × 100
= 13.5%
Therefore for computing the profit margin we simply applied the above formula.