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MariettaO [177]
3 years ago
10

A share of common stock just paid a dividend of $1.00. If the expected long-run growth rate for this stock is 5.4%, and if inves

tors' required rate of return is 14.2%, what is the stock price
Business
1 answer:
BlackZzzverrR [31]3 years ago
3 0

Answer:

$11.98

Explanation:

A share of common stock just made a dividend payment of $1.00

The expected long-run growth rate of for this stock is 5.4%

= 5.4/100

= 0.054

The investors required rate of return is 14.2%

= 14.2/100

= 0.142

The first step is to calculate the dividend year 1(D1)

D1= Do(1+g)

= 1(1+0.054)

= 1×1.054

= $1.054

Therefore, the stock price can be calculated as follows

Po= D1/(rs-g)

= 1.054/(0.142-0.054)

= 1.054/0.088

= $11.98

Hence the Stock price is $11.98

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Explanation:

Given , $ 1=600 pesos

so, a person wants to buy an object that cost 4,800

let assume $=x

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3 years ago
Windsor Locomotive Corporation purchased for $550,000 a 40% interest in Lopez Railways, Inc. This investment enables Windsor Loc
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Answer:

Journal Entries

Dr. Investment in Lopez Railways Inc.  $600,000  

Cr. Cash                                     $600,000

Dr. Investment in Lopez Railways Inc                   $59,600

Cr. Income of Investment in Lopez Railways Inc $59,600

Dr. Cash                                                 $10,800

Cr. Investment in Lopez Railways Inc  $10,800

Explanation:

As Windsor Locomotive Corporation has purchased 40% interest in Lopez Railway Inc.Lopez Inc. is classified as the associate company of Windsor Corp.

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4 0
3 years ago
The fares received by taxi drivers working for the City Taxi line are normally distributed with a mean of $12.50 and a standard
Lyrx [107]

Answer:

0.2308 or 23.08%

Explanation:

Mean (μ) = $12.50

Standard deviation (σ) = $3.25

Assuming a normal distribution, for any given fare X, the z-score is calculated as:

z = \frac{X-\mu }{\sigma}

For X = $15.00, the z-score is:

z = \frac{15.00-12.50 }{3.25}\\ z=0.7692

A z-score of 0.7692 corresponds to the 77.91-th percentile of a normal distribution. Therefore, the probability that a fare exceeds $15.00 is:

P(X>\$15.00) = 1-0.7692 = 0.2308

The probability that a specific fare will exceed $15.00 is 0.2308.

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