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mylen [45]
3 years ago
9

Helena corporation declared a 2-for-1 stock split on 8,000 shares of $6 par value common stock. if the market price of the stock

had been $25 a share before the split, the par value, number of shares, and approximate market value after the split would be:
Business
1 answer:
Kryger [21]3 years ago
3 0

In a 2 for 1 stock split, par value and market value will be 1/2 of what they were prior to the split and number of shares will be two times what it was.

So,

 

par value will be 6 x 0.5 = $ 3.00 

market value will be 25 x 0.5 = $ 12.50 

number of shares  8,000 x 2 will be 16,000 shares

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Bond X is a premium bond making semiannual payments. The bond has a coupon rate of 7.5 percent, a YTM of 6 percent, and 13 years
bija089 [108]

Answer:

a. What are the prices of these bonds today?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/26]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/26]

0.03 x (500 + 0.5MV) = 37.5 + 38.46 - 0.03846MV

15 + 0.015MV = 75.96 - 0.03846MV

0.05346MV = 60.96

MV = 60.96 / 0.05346 = $1,140.29

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/26]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/26]

0.0375 x (500 + 0.5MV) = 30 + 38.46 - 0.03846MV

18.75 + 0.01875MV = 68.46 - 0.03846MV

0.05721MV = 49.71

MV = 49.71 / 0.05721 = $868.90

b. What do you expect the prices of these bonds to be in one year?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/24]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/24]

0.03 x (500 + 0.5MV) = 37.5 + 41.67 - 0.04167MV

15 + 0.015MV = 79.17 - 0.04167MV

0.05667MV = 64.17/0.05667 = $1,132.29

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/24]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/24]

0.0375 x (500 + 0.5MV) = 30 + 41.67 - 0.04167MV

18.75 + 0.01875MV = 71.67 - 0.04167MV

0.06042MV = 52.92

MV = 52.92 / 0.06042 = $875.87

c. What do you expect the prices of these bonds to be in three years?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/20]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/20]

0.03 x (500 + 0.5MV) = 37.5 + 50 - 0.05MV

15 + 0.015MV = 87.5 - 0.05MV

0.065MV = 72.5

MV = 72.5 / 0.065 = $1,115.38

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/20]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/20]

0.0375 x (500 + 0.5MV) = 30 + 50 - 0.05MV

18.75 + 0.01875MV = 80 - 0.05MV

0.06875MV = 61.25

MV = 61.251 / 0.06875 = $890.91

d. What do you expect the prices of these bonds to be in eight years?

price of bond X:

0.03 = {37.5 + [(1,000 - MV)/10]} /  [(1,000 + MV)/2]

0.03 x [(1,000 + MV)/2] = 37.5 + [(1,000 - MV)/10]

0.03 x (500 + 0.5MV) = 37.5 + 100 - 0.1MV

15 + 0.015MV = 137.5 - 0.1MV

0.115MV = 122.5

MV = 122.5 / 0.115 = $1,065.22

price of bond Y:

0.0375 = {30 + [(1,000 - MV)/10]} /  [(1,000 + MV)/2]

0.0375 x [(1,000 + MV)/2] = 30 + [(1,000 - MV)/10]

0.0375 x (500 + 0.5MV) = 30 + 100 - 0.1MV

18.75 + 0.01875MV = 130 - 0.1MV

0.11875V = 111.25

MV = 111.25 / 0.11875 = $936.84

7 0
3 years ago
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