Answer:
Member B: Works 10 hours per week at $5.85 per hour
Member D: Works 9 hours per week at $6.35 per hour
Answer:
The correct answer is option b.
Explanation:
The number of units of output sold is 8,000
.
The sales revenue is $9,600,000
.
The variable costs are $6,000,000
.
The fixed costs are $2,600,000.
The price of the product
= 
= 
= $1,200
The average variable cost is
= 
= 
= $750
Profit = TR - TC
Profit = 
$1,270,000 = $1,200Q - $750Q - $2,600,000
$3,870,000 = $450Q
Q = 
Q = 8,600 units
Answer:
d. $197,418
Explanation:
Profitability index for this project = Present value of cash inflows / Present value of cash inflows
Profitability index for this project = 2.531*$78000 / $195000
Profitability index for this project = $197,418 / $195,000
Profitability index for this project = 1.0124
So, the net present value of this project is $197,418
Answer:
a. The probability that any one customers service costs will exceed the contract price of $200 is 0.0228
b. Warda expected profit per service contract is $50
Explanation:
a. In order to calculate the probability that any one customers service costs will exceed the contract price of $200 we would have to calculate first the z value as follows:
z=x-μ/σ
z=$200-$150/$25
z=2
Therefore, probability that any one customers service costs will exceed the contract price of $200 is p(x>$200)=p(z>2)
=1-p(z≤2)
=1-0.9772
=0.0228
The probability that any one customers service costs will exceed the contract price of $200 is 0.0228
b. To calculate Warda expected profit per service contract we would have to make the following calculation:
Warda expected profit per service contract=service charge per contract-expected cost
Warda expected profit per service contract=$200-$150
Warda expected profit per service contract=$50
Warda expected profit per service contract is $50
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
