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melisa1 [442]
3 years ago
7

A stock just paid an annual dividend of $1.8. The dividend is expected to grow by 8% per year for the next 3 years. The growth r

ate of dividends will then fall steadily (linearly) from 8% after 3 years to 5% in year 6. The required rate of return is 12%.
1. What is the current stock price if the dividend growth rate will stay 0.05 (5%) forever after 6 years?
2. In 6 years, the P/E ratio is expected to be 23 and the payout ratio to be 80%. What is the current stock price when using the P/E ratio?
Business
1 answer:
Viktor [21]3 years ago
8 0

Answer:

1.

The current stock price is $28.71

2.

The current stock price is $149.15

Explanation:

1.

We need to calculate the present value of the dividends with each growth

First calculate the dividend each year

Year _________________________ Dividend

1 _____( $1.8 x ( 1 + 8% )^1__________ $1.9440

2_____( $1.8 x ( 1 + 8% )^2__________ $1.1664

3_____( $1.8 x ( 1 + 8% )^3__________ $2.2675

4_____( $2.2675 x ( 1 + 7% )________ $2.4262

5_____( $2.4262 x ( 1 + 6% )________ $2.5718

6_____( $2.5718 x ( 1 + 5% )_________ $2.7004

Calculate  the present value of each years dividend

Year _________________________ present value

1 _____( $1.9440 / ( 1 + 12% )^1 __________ $2.1773

2_____$1.1664 / ( 1 + 12% )^2___________ $0.9298

3_____$2.2675 / ( 1 + 12% )^3___________$0.7118

4_____$2.4262 / ( 1 + 12% )^4___________$1.5419

5_____$2.5718 / ( 1 + 12% )^5___________ $1.4593

6_____$2.7004 / ( 12% - 5% ) / ( 1 + 12% )^5_$21.8897

Total _____________________________ $28.7098

Hence priec of the stock is $28.71

2.

First calculate dividend of Year 6

Dividend = EPS x Payout ratio = 23 x 80% = $18.40

Present value = $18.4 / ( 12% - 5% ) / ( 1 + 12% )^5 = $149.15

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appreciated; depreciated

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The opposite happened with the exchange rate between the U.S dollar and the euro. From 2009 to 2010 the exchange rate decreased from 83.8 to 76.9. Then the U.S dollar depreciated: $1 U.S dollar can buy less euros.

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The use of __________ has increased productivity along the assembly line and within service-based businesses while simultaneousl
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Answer:

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mean = 1 inch

Cpk

= min[(UCL - mean)/(3*standard deviation) , (mean - LCL)/(3*standard deviation))]

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