Assuming the required return is 12 percent, the stock price today is $40.61.
Given:
Dividend=$2.58 per share
Increase in Dividend=20% and 15%
Number of year=2 years
Increase in Annual Dividend=3.6%
Required return=12%
P2=Stock price today
Now let calculate the stock price today
P2 = [$2.58(1+0.20)]/(1+.12) + [$2.58(1+.20)(1+.15)]/(1+.12)^2 + {[$2.58(1+.20)(1+.15)(1+.036)]/(0.12 − 0.036)}/(1+.12)^2
P2 = [$2.58(1.20)]/1.12 + [$2.58(1.20)(1.15)]/1.12^2 + {[$2.58(1.20)(1.15)(1.036)]/(0.12 − 0.036)}/1.12^2
P2=($3.096/1.12)+ ($3.5604/1.2544)+ [($3.68857/0.084)/1.2544]
P2=$2.7643+$2.838329+($43.91155/1.2544)
P2=$2.7643+$2.838329+$35.0060
P2=$40.61
Inconclusion assuming the required return is 12 percent, the stock price today is $40.61.
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Answer:
d. $935.69
Explanation:
The computation of the market price of the bond is shown below:
Given that
Future value be $1,000
RATE = 6.32% ÷ 2 = 3.16%
NPER = 11 × 2 = 22
PMT = $1,000 × 5.5% ÷ 2 = $27.50
The formula is shown below:
=-PV(RATE,NPER,PMT,FV,TYPE)
After applying the above formula, the market price of the bond is $935.69
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<h3>What are
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Answer:
A) $50
Explanation:
The computation of the intrinsic value of the stock is shown below:
But before that the required rate of return is computed by using CAPM
Required rate of return = Risk-free rate of return + Beta × (Market rate of return - risk-free rate of return)
= 5% + 0.5 × (13% - 5%)
= 5% + 0.5 × 8%
= 5% + 4%
= 9%
Now the intrisinc value is
= Dividend ÷ (required rate of return - growth rate)
= $6 ÷ (9% - (-3%)
= $6 ÷ 12%
= $50
Hence, the intrinsic value of the stock is $50
Therefore the correct option is A.
Answer:
$171,941
Explanation:
Cash out = $921,941. 2. Interest earned by the investment = $171,941.
