Answer:
Portfolio Beta = 1.2815
Explanation:
given data
market value = $3,000,000
portfolio beta = 1.6
sells = 25
times index = $10
currently trading = 15379
to find out
anticipates that this hedge will reduce the portfolio beta to
solution
we get number of contract to sell is here
number of contract to sell = Portfolio Beta × 
......................1
put here value we get
25 = Portfolio Beta × 
solve it we get
Portfolio Beta = 1.2815
Answer: B. ($11 million)
Explanation:
Out of the listed transactions there, these are the ones that can be taken out of Retained Earnings.
Loss on sale of equipment of $6 million
Preferred dividend of $2 million
Common dividend of $3 million
So calculating would be,
= - 6 - 2 - 3
= -$11 million
This means that Retained Earnings will reduce by -$11 million making option B correct.
Answer: Assuming there are a fixed amount of seats in the stadium, all seats are available to be sold, and the price of tickets before the ceiling was at an equilibrium point above $50.
The price ceiling will create a <u>SHORTAGE</u> of tickets, which will be greater if demand is more <u>ELASTIC</u>, and <u>THE SAME NUMBER OF</u> people will attend the events. Group of answer choices
Answer:
Total $1,091.0030
Explanation:
The market value of the bond will be the sum of the present value of the cuopon payment and the maturity date:
present alue of cuopon payment will be calculate as present value of an ordinary annuity:
C 42.25 (1,000 face value x 8.45% /2 payment per year)
time 21 (10 years at 2 payment per year+ 1 payment)
rate 0.036 (here we use the YTM rate /2 because there are 2 payment per year)
PV $615.1803
<u>Then, for the present value at maturity, we calculate the present value of a lump sum</u>
Maturity 1,000.00
time 21.00
rate 0.036
PV 475.82
<u>Finally, we add them both together</u>
PV c $615.1803
PV m $475.8227
Total $1,091.0030
Answer:
P0 = $9.04279 rounded off to $9.04
Option c is the correct answer
Explanation:
Using the the dividend discount model, we calculate the price of the stock today. It values the stock based on the present value of the expected future dividends from the stock. To calculate the price of the stock today, we will use the following formula,
P0 = D1 / (1+r) + D2 / (1+r)^2 + D3 / (1+r)^3
Where,
- r is the required rate of return
P0 = 4 / (1+0.156) + 4 / (1+0.156)^2 + 4 / (1+0.156)^3
P0 = $9.04279 rounded off to $9.04
