Using the Gordon Growth Model (a.k.a. Dividend Discount Model), the intrinsic value of a stock can be calculated, exclusive of current market conditions. In this model, the value of the stock is equated to the present value of the stock's future dividends.
<span>Value of stock (P0) = D1 / (k - g)
</span>where
D1<span> = </span><span>expected annual </span>dividend<span> per share in the following year </span>
<span>k = the investor's discount rate or required </span>rate of return
g = the expected dividend growth rate
<u>From the problem:</u>
The value of stock is $10.80
D1 is $0.40
g is 0.08
k is unknown
Solution:
Rearranging the equation for Gordon Growth Model to solve for k:
k = (D1/P0) + g
Substituting the variables with the given values,
k = (0.40/10.80) + 0.08
k = 0.1170
In percent form, this is
0.1170 * 100% = 11.70%.
Thus, the total rate of return on the stock is 11.70%.
Answer:
Break-even point in composite units = 811 units
Explanation:
Number of modal;
5 Youth models
9 Adult models
6 Recreational models
Annual fixed costs total = $6,550,000
Find:
Break-even point in composite units
Computation:
Mixed contribution margin = 5[130] + 9[475] + 6[525]
Mixed contribution margin = 650 + 4275 + 3150
Mixed contribution margin = $8075
Break-even point in composite units = Annual fixed costs total / Mixed contribution margin
Break-even point in composite units = 6,550,000 / 8075
Break-even point in composite units = 811 units
I would tell them were other store you can by it that can have there produce available
Answer:
C) $40.000 Decrease
Explanation:
The accounting equation states that: Assets = Liabilities + Equity, so in this case the Assets must decrease in the same amount that change the other side of the equation, $40.000.
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