Explanation:
kindly tried to post the question so that I can be able to assist
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<span>Because Sal paid for the purchase in full at the time he bought the car stereo, his total at the time was $442.00. Jen bought the same identical car stereo and her payments of $21.30 a month for 18 months equaled $383.40. Add to this total $58.60 in interest and the final total would be $442.00.</span>
The given question is about Business studies.
Hallmark uses <u>Selective </u>distribution.
Selective Distribution: This refers to a strategy where a firm opens a particular or less number of outlets first in a specific location. This might be limiting at first but is surely a good start as this not only reduces the chances of loss instead helps the brand/ firm to prosper and focus on its product quality. Initially, the retailers and distributors appointed by the firms are few but later on, this marketing strategy proves to be superior. It has the following benefits:
- Better market coverage than distribution.
- Concentrated efforts on specific outlets
- More control and less cost than intensive distribution
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Answer:
The stock A is most valuable as the fair value of Stock A is $100 which is more than the fair value of Stock B ( $83.33) and Stock C ($34.28).
Explanation:
to calculate the fair price of the stocks, we will use the DDM or dividend discount model. The DDM bases the value of a stock on the present value of the expected future dividends from the stock.
Let r be the discount rate which is 10%.
a.
The stock is like a perpetuity as it pays a constant dividend after equal intervals of time and for an indefinite period.
The price of this stock can be calculated as,
Price or P0 = Dividend / r
P0 = 10 / 0.1 = $100
b.
The constant growth model of DDM can be used to calculate the price of this stock as its dividends are growing at a constant rate forever.
P0 = D1 / r - g
Where,
- D1 is the dividend for the next period
- r is the cost of equity or discount rate
- g is the growth rate in dividends
P0 = 5 / (0.1 - 0.04)
P0 = $83.33
c.
The price of this stock can be calculated using the present of dividends.
P0 = 5 / (1+0.1) + 5 * (1+0.2) / (1+0.1)^2 + 5 * (1+0.2)^2 / (1+0.1)^3 +
5 * (1+0.2)^3 / (1+0.1)^4 + 5 * (1+0.2)^4 / (1+0.1)^5 + 5 * (1+0.2)^5 / (1+0.1)^6
P0 = $34.28