There are five general types of cover letters:
<span>1. </span>Application Letter - to apply for a specific job opening
<span>2. </span>Referral Cover Letter - mentions the name of a person who has referred you to a job
<span>3. </span>Letter of Interest - <span> a prospecting letter, inquires about possible job openings </span>
<span>4. </span>Networking Letter-<span> request job search advice and assistance (sample networking letters)</span>
<span>5. </span>Value Proposition Letter - a brief statement explaining what makes the candidate unique
<span>If you are to request assistance and support from a job network, therefore, you must use the networking letter type of cover letter.</span>
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:
C) Taper integration
Explanation:
Taper integration refers to a combination of vertical integration and market exchange. In this case the company is vertically integrating both its upstream and downstream operations.
Upstream operations refers to suppliers, and the company is producing some of the supplies that it needs.
Downstream operations refers to distribution channels, and the company is selling its products directly to final customers.
Answer:
$2,848.94
Explanation:
first of all, we must determine the amount of money that we need to have in our account in order to be able to withdraw $25,000 in 10 years.
You will start making your semiannual deposits today and they will end in exactly 2 years, so we need to find out the present value of the $25,000 in two years:
PV = $25,000 / (1 + 3%)¹⁶ = $15,579.17
that is now the future value of our annuity due:
FV = semiannual deposit x FV annuity due factor (3%, 5 periods)
$15,579.17 = semiannual deposit x 5.46841
semiannual deposit = $15,579.17 / 5.46841 = $2,848.94
