<span>I'm looking for a salary that can sustain my living situation. I don't want to drain your company of wealth or anything like that, but I don't want to be underpaid. You can look at all of my qualifications and we can agree on a salary that will be fair for both me and the company. For example, I think that a $100,000 a year salary is not one that is fair for the company, but I would not be opposed to it! $40,000 a year is probably fair for the company, but not for me. Somewhere in between those two values is a fair salary for me.</span>
To convey his best wishes to Jonathan for a meeting scheduled later in the day, the business document that would be most appropriate in this scenario would be an email.
Answer:
Answer :The annual incentive fees according to Black Scholes Formular =2.5
Explanation:
a)Find the value of call option using below parameter
current price (st)=$71
Strike price(X)=$78
Rf=4%
std=42%
time=1
value of call option=15.555
Annual incentive=16% x 15.555=2.5
The annual incentive fees according to Black Scholes Formular =2.5
(b) The value of annual incentive fee if the fund had no high water mark and it earned its incentive fee on its return in excess of the risk-free rate? (Treat the risk-free rate as a continuously compounded value to maintain consistency with the Black-Scholes formula.)
current price (st)=71
Strike price(X)=78
Rf=(e^4%)-1 = 4.08%
std=42%
time=1
value of call option=17.319
Annual incentive=16% x 17.319=2.77
Answer:
a) 749
b) 4.073
Explanation:
Given:
Mean = demand = 80 pounds
Standard deviation of demand = 10 pounds
Lead time = 8 days
Standard deviation of lead time = 1 day
a) What ROP would provide a stock out risk of 10 percent during lead time.
To find this re-order point (ROP) quantity, take the formula:
Here, service level = 100%-10% = 90%,
Thus z at 90% = ±1.28
= 640 + 1.28* 84.85
= 748.61
≈ 749 units
b) What is the expected number of units (pounds) short per cycle.
Find the number of units shorts per cycle. Take the formula:
[
Where E(z) = standardized number of shorts = 0.048
= standard deviation of lead time demand = 84.85
Therefore,
E(n) = 0.048 * 84.85
= 4.073
Answer:
The bonds sell for $342,125. Six years later, on January 1, 2025, Shay retires these bonds by buying them on the open market for $365,750. All interest is accounted for and paid through December 31, 2024, the day before the purchase. The straight-line method is used to amortize any bond discount. 1. What is the amount of the discount on the bonds at issuance? 2. How much amortization of the discount is recorded on the bonds for the entire period from January 1, 2019, through December 31, 2024? 3. What is the carrying (book) value
Explanation:
The bonds sell for $342,125. Six years later, on January 1, 2025, Shay retires these bonds by buying them on the open market for $365,750. All interest is accounted for and paid through December 31, 2024, the day before the purchase. The straight-line method is used to amortize any bond discount. 1. What is the amount of the discount on the bonds at issuance? 2. How much amortization of the discount is recorded on the bonds for the entire period from January 1, 2019, through December 31, 2024? 3. What is the carrying (book) value
