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Leno4ka [110]
3 years ago
6

Suppose Stark Ltd. just issued a dividend of $2.33 per share on its common stock. The company paid dividends of $2.00, $2.08, $2

.15, and $2.26 per share in the last four years. If the stock currently sells for $55, what is your best estimate of the company's cost of equity capital using the arithmetic average growth rate in dividends?What if you use the geometric average growth rate?
Business
1 answer:
klasskru [66]3 years ago
5 0

Answer:

arithmetic average growth rate = (4% + 3.37% + 5.12% + 3.1%) / 4 = 3.9%

we need to find the required rate or return (RRR) in the following formula:

stock price = expected dividend / (RRR - growth rate)

  • expected dividend = $2.33 x 1.039 = $2.42
  • stock price = $55
  • growth rate = 0.039

55 = 2.42 / (RRR - 0.039)

RRR - 0.039 = 2.42 / 55 = 0.044

RRR = 0.083 = 8.3%

geometric average growth rate = [(1.04 x 1.0337 x 1.0512 x 1.031)¹/⁴] - 1 = 3.89%

again we need to find the required rate or return (RRR) in the following formula:

stock price = expected dividend / (RRR - growth rate)

  • expected dividend = $2.33 x 1.0389 = $2.42
  • stock price = $55
  • growth rate = 0.0389

55 = 2.42 / (RRR - 0.0389)

RRR - 0.0389 = 2.42 / 55 = 0.044

RRR = 0.0829 = 8.29%

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George Jefferson established a trust fund that provides $170,500 in scholarships each year for worthy students. The trust fund e
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Answers

let <em>C</em> be the capital, then :

C\times4 \%  = 170500\\C\times\frac{4}{100}= 170500\\C=170500\times\frac{100}{4}\\C=4262500

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3 years ago
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Two investment advisers are comparing performance. One averaged a 19% return and the other a 16% return. However, the beta for t
finlep [7]

Answer: Adviser B is the superior stock selector.

Explanation:

For the comparision between the two investment advisers, the Jenson's Alpha will be utilized.

Jenson's Alpha:

= Portfolio Actual Return - CAPM(Benchmark Portfolio Return)

T Bill Rate(Risk free rate) = 6%

Market return(E(Em) = 14%

Beta of Investment Adviser A = 1.5

Beta of Investment Adviser B = 1

For Adviser A:

CAPM = Risk free return + Beta ( E(Rm) - Risk free return)

CAPM(Benchmark Portfolio) = 6 + 1.5 (14-6)

= 6 + 12

= 18%

Actual Return = 19%

Jenson's Alpha = 19% - 18% = 1%

For Adviser B:

CAPM = Risk free return + Beta ( E(Rm) - Risk free return)

CAPM(Benchmark Portfolio) = 6 + 1(14-6) = 6 + 1(8) = 14%

Actual Return = 16%

Jenson's Alpha = 16% - 14% = 2%

Adviser B is a better selector because he has a larger alpha of 2% compared to Adviser A who has 1%.

T Bill Rate(Risk free rate) = 3%

Market return(E(Rm) = 15%

Beta of Investment Adviser A = 1.5

Beta of Investment Adviser B = 1

For Adviser A:

CAPM = Risk free return + Beta ( E(Rm) - Risk free return)

CAPM(Benchmark Portfolio) = 3 + 1.5 (15-3)

= 3 + 18

= 21%

Actual Return = 19%

Jenson's Alpha = 19% - 21% = -2%

For Adviser B:

CAPM = Risk free return + Beta ( E(Rm) - Risk free return)

CAPM(Benchmark Portfolio) = 3 + 1(15-3) = 3 + 1(12) = 15%

Actual Return = 16%

Jenson's Alpha = 16% - 15% = 1%

Given the changes, Adviser B is still the better selector because he has a larger alpha of 1% compared to Adviser A who has -2%.

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Answer:

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Explanation:

step by step explanation

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