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Mamont248 [21]
3 years ago
11

Assuming that the company has retained earnings of $90,000, all of which is to be paid out in dividends, and that preferred divi

dends were not paid during the two years preceding the current year, state how much each class of stock should receive under each of the following conditions: A. The preferred stock is noncumulative and nonparticipating B. The preferred stock is cumulative and nonparticipating. C. The preferred stock is cumulative and participating.
Business
1 answer:
Allisa [31]3 years ago
3 0

Answer:

Some information was missing, so I looked it up:

The outstanding capital stock of Edna Millay Corporation consists of 2,000 shares of $100 par value, 8% preferred, and 5,000 shares of $50 par value common.

A. The preferred stock is noncumulative and nonparticipating

preferred dividends = $100 x 2,000 x 8% = $16,000

common stocks = $90,000 - $16,000 = $74,000

Preferred dividends not paid to noncumulative preferred stocks are "lost" and will not be paid in the future.

B. The preferred stock is cumulative and nonparticipating.

preferred dividends = ($100 x 2,000 x 8%) x 3 years = $48,000

common stocks = $90,000 - $48,000 = $42,000

C. The preferred stock is cumulative and participating.

preferred dividends = [($100 x 2,000 x 8%) x 2 years] + $$25,777.60 = $57,777.60

common stocks = $90,000 - $57,777.60 = $32,222.40

When preferred stocks participate in the company's earnings, they receive an additional revenue proportional to the dividends received by common stockholders.

$32,222.40 / $250,000 (common stocks) = 12.8888%

$200,000 x 12.8888% = $25,777.60

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Bond J has a coupon of 7.6 percent. Bond K has a coupon of 11.6 percent. Both bonds have 12 years to maturity and have a YTM of
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Answer:

Bond J has a coupon of 7.6%  

Bond K has a coupon of 11.6%

12 years to maturity and YTM of 8.2%

first we must determine the current market price of both bonds using the yield to maturity formula:

YTM = {C + [(FV - PV) / n]} /  [(FV + PV) / 2]

  • YTM = 8.2%
  • C = coupon payment = $76 and $116
  • FV = face value or value at maturity = $1,000
  • PV = present value or current market value = ???
  • n = 12 years

current market value of Bond J:

0.082 = {76 + [(1,000 - PV) / 12]} /  [(1,000 + PV) / 2]

[(1,000 + PV) / 2]  x 0.082 = 76 + [(1,000 - PV) / 12]

41 + 0.041PV = 76 + 83.33 - 0.083PV

0.124PV = 118.33

PV = 118.33 / 0.124 = $954.27

current market value of Bond K:

41 + 0.041PV = 116 + 83.33 - 0.083PV

0.124PV = 158.33

PV = 158.33 / 0.124 = $1,276.85

a. If interest rates suddenly rise by 2.2 percent, what is the percentage price change of these bonds?

YTM = {C + [(FV - PV) / n]} /  [(FV + PV) / 2]

  • YTM = 8.2% + 2.2% = 10.4%
  • C = coupon payment = $76 and $116
  • FV = face value or value at maturity = $1,000
  • PV = present value or current market value = ???
  • n = 12 years

market value of Bond J:

0.102 = {76 + [(1,000 - PV) / 12]} /  [(1,000 + PV) / 2]

[(1,000 + PV) / 2]  x 0.102 = 76 + [(1,000 - PV) / 12]

102 + 0.051PV = 76 + 83.33 - 0.083PV

0.134PV = 157.33

PV = 57.33 / 0.134 = $427.84

market value of Bond K:

102 + 0.051PV = 116 + 83.33 - 0.083PV

0.134PV = 97.33

PV = 97.33 / 0.134 = $726.34

Bond J's market price will decrease by ($427.84 - $954.27) / $954.27 = -55.17%

Bond K's market price will decrease by ($726.34 - $1,276.85) / $1,276.85 = -43.11%

b. If interest rates suddenly fall by 2.2 percent, what is the percentage price change of these bonds?

YTM = {C + [(FV - PV) / n]} /  [(FV + PV) / 2]

  • YTM = 6%
  • C = coupon payment = $76 and $116
  • FV = face value or value at maturity = $1,000
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current market value of Bond J:

0.06 = {76 + [(1,000 - PV) / 12]} /  [(1,000 + PV) / 2]

[(1,000 + PV) / 2]  x 0.06 = 76 + [(1,000 - PV) / 12]

30 + 0.030PV = 76 + 83.33 - 0.083PV

0.113PV = 129.33

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current market value of Bond K:

30 + 0.030PV = 116 + 83.33 - 0.083PV

0.113PV = 169.33

PV = 169.33 / 0.113 = $1,498.50

Bond J's market price will increase by ($1,144.51 - $954.27) / $954.27 = 19.94%

Bond K's market price will increase by ($1,498.50 - $1,276.85) / $1,276.85 = 17.36%

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Answer:

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