Answer: 0.3
Explanation:
The Sharpe ratio is simply used by organizations and investors in order to compare the return on an investment to its risk.
From the question, we are informed that a portfolio has a 30% standard deviation generated a return of 15% last year when T-bills were paying 6.0%.
The Sharpe ratio will be:
= (15% - 6.0%)/30%
= 9%/30%
= 0.09/0.3
= 0.3
Answer:
The correct answer is "32.076%".
Explanation:
Given:
Initial investment,
= $500,000
Cash inflows,
= $500,000
The floatation cost will be:
= 
= 
($)
The total cost will be:
= 
= 
= 
hence,
The rate of return will be:
= 
= 
= 
= 
= 
(%)
Answer:
The correct option is (b)
Explanation:
Given:
Monthly payment for 6 months = $30 per month
Time period = 6 month (6 periods)
Monthly interest rate = 2%
In order to compute borrowed amount, present value of these payments need to be computed which is an annuity as same amount of $30 is paid.
Checking PVIFA table for 2%, 6 periods, annuity factor is 5.6014.
Borrowed amount = Monthly payment × PVIFA(2%,6)
= 30 × 5.6014
= $168.042
Borrowed amount is $168.042 or $168.22 approximately (difference in value due to annuity factor being rounded off)
Answer:
The answer is "No Effect
".
Explanation:
In the situation wherein the write-off would not affect the 2019 net earnings, the write-off reduces that both debt accounts as well as the benefit counter-asset for similar quantities. Whenever an expenditure was recognized, net revenues were affected, therefore, there will be nothing to write off under the allowance approach, so the response is no effect.
Answer:
$4.24287 million per year
Explanation:
Missing question: The swap will call for the exchange of 1 million euros for a given number of dollars in each year.
For structured three separate forward contracts of the exchange of currencies, the forward price could be found as follows
Forward exchange rate * $1 million error = Dollar to be received
Year 1 = 1.50*(1.04/1.03) * 1 million euros
Year 1 = 1.514563106796117 * 1 million euros
Year 1 = $1.5145 million
Year 2 = 1.50*(1.04/1.03)^2 * 1 million euros
Year 2 = 1.529267602978604 * 1 million euros
Year 2 = $1.5293 million
Year 3 = 1.50*(1.04/1.03)^3 * 1 million euros
Year 3 = $1.5441 million
The number of dollars each year is determined by computing the present value:
= 1.5145 / 1.04 + 1.5293 /(1.04)^2 +1.5441 / (1.04)^3
= 1.45625 + 1.41392 + 1.3727
= $4.24287 million per year
