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Drupady [299]
3 years ago
10

3. The Johnson Company will pay an annual dividend of $2.05 next year. The company has increased its dividend by 3.5% a year for

the past twenty years and expects to continue doing so. What will a share of this stock be worth 4 years from now if the required return is 14%
Business
1 answer:
vlada-n [284]3 years ago
4 0

Answer:

A share of this stock be worth$ 21.88 four years from now

Explanation:

Amount of annual dividend that will be paid the next year = $ 2.05

increase in dividend by 3.5% = \frac{100+3.5}{100} = increase by a factor of 1.035

Since there is a 14% return, overall increase in dividend = \frac{1.035}{0.14 - 0.035} = 9.857

<em>Note:</em>

<em>0.035 was obtained from </em>\frac{3.5}{100}<em>= 0.035 (dividend increase)</em>

<em>0.14 was obtained from </em>\frac{1.4}{100}<em> = 0.14 (percentage return required)</em>

over the next 20 years his new value of dividend will be

New value of dividend = $2.05 + 9.857 = 11.907

Converting to a percentage,

\frac{100+11.907}{100}= 1.1907

Net dividend increase =

Dividend returns minus increase in dividend for 20 years is given as

14% - 3.5% = 10.5%

From the above, the

Worth of a share of his stock 4 years from now can be computed by

(dividend X Percentage increase in 20 years)/ net percent dividend increase  + (increase in 4 years/ net dividend increase) X 100

\frac{(2.05 (1.1907))  }{10.5} + \frac{(2.2729)}{10.5} × 100  =$21.88

∴ A share of this stock be worth$ 21.88 four years from now

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8 0
3 years ago
What is the present value of receiving $100 investment two years from now at a 10 percent annual discount rate
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Answer: $121

Explanation:

The question simply wants us to find the present value of receiving $100 investment two years from now at a 10 percent annual discount rate.

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For the first year, the $100 will be worth:

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3 years ago
Ms. Langley is 30 years old and has begun a retirement plan that permits he r to place monthly amounts of $400 into a retirement
elena-14-01-66 [18.8K]

Answer:

Instructions are listed below

Explanation:

Giving the following information:

Ms. Langley is 30 years old and has begun a retirement plan that permits her to place monthly amounts of $400 into a retirement vehicle, beginning one month from now, for 30 consecutive years.

When Ms. Langley reaches her retirement at age 60, she expects to live for 25 more years. The interest rate is 6%.

First, we need to calculate the amount of money that she will have at age 60, using the following formula.

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FV= {400[(1.005^360)-1]}/0.005= $401,806.02

Months= 25years*12= 300 months

Monthly= 401,806.02/300= $1,339.35

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