Answer:
The correct option is D) migration of high level talent
Explanation:
Renaissance Technologies (RenTech) is a good example of a hedge fund that has benefited from the migration of high level talent to the financial sector.
Known for their continued success and almost impenetrable fortress, Renaissance Technologies (RenTech) continues to thrive with a net worth of US$ 110 billion as of June 30, 2019.
Their mode of operation is uncommon and their human resource was drawn from a bunch of mathematicians and very skilled scientists.
This hedge fund specializes in systematic trading using quantitative models derived from mathematical and statistical analyses.
Their success is not unconnected with the migration of high level talent into the financial sector.
Please see options missing from the original question :
A. rent the room because the marginal benefit exceeds the marginal cost.
B. rent the room because the marginal benefit exceeds the average cost.
C. not rent the room because the marginal benefit is less than the marginal cost.
D. not rent the room because the marginal benefit is less than the average cost.
Answer:
A. rent the room because the marginal benefit exceeds the marginal cost.
Explanation:
Although , the original operating cost of a room per night is $100 (($10,000/100), but since there are idle capacity (empty rooms), the company will be better off by an incremental profit of $30 ($60 -$30) per room by offering to sell empty rooms for $60 per room, using a marginal (incremental ) approach.
Answer:
compares project cost to the present value of the project benefits
Explanation:
Net present value is the present value of after tax cash flows from an investment less the amount invested.
A good investment is an investment that has a positive NPV. When comparing two or more projects, the project with the higher NPV should be chosen.
Answer:
$3,129,414.40
Explanation:
i = 18% compounded monthly = 18% / 12 = 1.5% = 0.015
n = 2 yrs = 2 * 12 = 24 months
Growth(g) = 1% = 0.01
Present value of geometric series = A * [1 - (1+g)^n / (1+i)^n] / (I - g)
Present value of geometric series = $140000 * [1 - (1+0.01)^24 / (1+0.015)^24] / (0.015 - 0.01)
Present value of geometric series = $140000 * 1 - 0.8882352 / 0.005
Present value of geometric series = $140000 * 0.1117648 / 0.005
Present value of geometric series = $140000 * 22.35296
Present value of geometric series = $3,129,414.40
Thus, the present worth of the savings at an interest rate of 18% per year, compounded monthly is $3,129,414.40
