Answer:
14.10%
Explanation:
The calculation of expected return on this stock is shown below:-
Expected rate of return = Risk-free rate of return + Beta × (Market rate of return - Risk-free rate of return)
= 4.5% + 1.28 × (12% - 4.5%)
= 4.5% + 1.28 × 7.5%
= 4.5% + 9.6%
= 14.10%
The Market rate of return - Risk-free rate of return) is also called as the market risk premium
hence, the expected rate of return is 14.10%
Answer: 6.42%
Explanation:
To calculate this, we use the formula for the Dividend Discount Model/ Gordon Growth Formula as follows:
P = D1/(r - g)
Where,
P = current stock price
D1 = Next dividend
r = required return
g = growth rate
We can make r the subject of the equation by,
P = D1/(r - g)
P(r - g) = D1
r - g = D1/P
r = D1/P + g
Calculating therefore we have,
r = 2.65/43.15 + 0.045
= 0.06417728852
= 6.42%
6.42% is the required return.
If you need any clarification do comment.
Answer:
Adjusting entry
Date Account Title Debit Credit
Interest receivables $4,000
($600,000*8%*1/12)
Interest revenue $4,000
(To record accrued interest on note)
Answer:
a) The expected return of equally weighed portfolio is 14.23%
b) The expected return of equally weighed portfolio is 16.45%, hence Variance = 1.596457%
Explanation:
See workings of a and b attached in a form of spreadsheet.
Answer:
Present Value = $22,663.69
Explanation:
<em>The present value of a sum expected in the future is the worth today given an opportunity cost interest rate. In another words ,it is amount receivable today that would make the investor to be indifferent between the amount receivable today and the future sum.</em>
The present value of a lump sum can be worked out as follows:
PV = FV × (1+r)^(-n)
PV - Present value - ?
FV - Future value - 26,800
r- Interest rate per period - 4.28%
n- number of periods- 4
PV = 26,800 × (1.0428)^(-4)=22,663.69
PV = $22,663.69
