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scoray [572]
3 years ago
14

A company will pay a $2 per share dividend in 1 year. The dividend in 2 years will be $4 per share, and it is expected that divi

dends will grow at 2% per year thereafter. The expected rate of return on the stock is 12%. a. What is the current price of the stock? (Do not round intermediate calculations. Round your answer to 2 decimal places.) b. What is the expected price of the stock in a year? (Do not round intermediate calculations. Round your answer to 2 decimal places.)
Business
1 answer:
Savatey [412]3 years ago
5 0

Answer:

(a) $ 46.43

(b) $ 50.00

Explanation:

In 1 year the dividend is:

D1 = $2

In 2 years, the dividend is:

D2 = $4

(a)

Now,

⇒  D3=D2\times (1+g)

          =4\times (1+4 \ percent)

          =4.16 ($)

In 2 years, the price will be:

⇒  P2=\frac{D3}{(r-g)}

          =\frac{4.16}{12 -14}

          =52.00 ($)

Today's price will be:

⇒  P0=\frac{D1}{(r-g)}+\frac{D2+P2}{(1+r)^2}

          =\frac{2}{1.12}+\frac{(4+52) }{1.12^2}

          =46.43 ($)

(b)

In 1 year, the price will be:

⇒  P1=\frac{(D2+P2)}{(1+r)}

          =\frac{4+52}{1.12}

          =50.00 ($)

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They last for a certain period of time

Explanation:

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At the beginning of the month, the Forming Department of Martin Manufacturing had 11,000 units in inventory, 40% complete as to
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Answer:

  • Materials ⇒ 70,725 units
  • Conversion ⇒ 68,600 units

Explanation:

Using the weighted average method, the equivalent units are the Units transferred out plus the equivalent closing inventory.

Materials:

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Ray Of Light [21]

Answer:

$3.50

Explanation:

Use dividend discount model to solve this question;

P0 = \frac{D0(1+g)}{r-g}

where P0 = Current price

D0 = most recent dividend

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28.40 = \frac{D0(1.015)}{0.14-0.015} \\ \\ =28.40(0.125) =1.015 D0

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