Answer:
The value of the stock = $19.64
Explanation:
According to the dividend valuation model, <em>the value of a stock is the present value of the expected future cash flows from the stock discounted at the the required rate of return.</em>
Year Workings Present value(PV)
1 $1 × (1.22) × 1.11^(-1) = 1.10
2 $1 × (1.22)^2 ×(1.11)^(-2) = 1.21
3 $1 × ((1.22)^2 × (1.05))/0.11-0.05) = 21.35 ( PV in year 2 terms)
PV (in year 0) of Year 3 dividend = 21.35 × 1.11^(-2)
= 17.33 (see notes)
<em>The value of the stock</em> = $1.10+ $1.21 + 17.3
= $19.64
Notes:
<em>Note the growth applied to year 3 dividend gives the PV in year 2 terms. So we need to re-discount again to year 0.</em>
<em />
The value of the stock = $19.64
Answer:
The total capacity of the market in core products less the Digby's Deft is 10860 thousand units.
Explanation:
In order to completely answer the question, the complete question is found online. This question was missing some table attachments which are attached with it.
From the table, it is first noted that the core products are listed which are as below:
- Axe
- Bolt
- Buzz
- Deft
- Dim
Now as mentioned in the question, deft is to be ignored so the remaining options are:
- Axe
- Bolt
- Buzz
- Dim
Now the capacities of these are included which are found from the table and are as follow:
Axe=2050
Bolt=1040
Buzz=1040
Dim=1300
So the total capacity of 1 shift is
Axe+Bolt+Buzz+Dim=2050+1040+1040+1300=5430 units
As there are two shifts running so the total capacity is 5430x2=10860
So the total capacity of market in core products less the Digby's Deft is 10860 thousand units.
<span>9.20 percent
Re= 0.036 +1.2(0.085) = 0.138
Re= [($1.10 x 1.02)$19] +.02 = 0.0790526
ReAverage = (0.138 + 0.0790526)/2 = 0.108526
WACC = (1/1.65)(0.108526) + (0.65/1.65)(0.098)(1-0.32) = 9.20 percent</span>
Answer:
Jameson's current stock price, P0 is $18.62
Explanation:
Required rate of return = Risk free rate + Beta*Market risk premium.
= 4.00% + 1.15*5.00 %
= 9.75 %
Current stock price, P0
= Expected dividend per share/(Required rate of return - Growth in dividends)
= (0.75 + 5.50%*0.75)/(0.0975 - 0.055)
= $18.62
Therefore, Jameson's current stock price, P0 is $18.62