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weqwewe [10]
3 years ago
15

Associated Breweries is planning to market alcohol-free beer. To finance the venture it proposes to make a rights issue at $10 o

f one new share for each two shares held. (The company currently has outstanding 100,000 shares priced at $40 a share.) Assuming that the new money is invested to earn a fair return, give values for the following:
a) number of new shares,
b) amount of new investment,
c) total value of company after issue,
d) total number of shares after issue,
e) stock price after the issue,
f) the rights issue will give the shareholder the opportunity to buy one new share for less than the market price. What is the value of this opportunity?
Business
2 answers:
Ludmilka [50]3 years ago
8 0

Answer:

A) Number of new shares:

100,000×(1÷2) = 50,000

B) Amount of new investment:

50,000×$10 = $500,000

C) Total value of company after issue:

$500,000+100,000×$40 = $4,500,000

D) Total number of shares after issue:

100,000+50,000 = 150,000

E) Stock price after issue:

$4,500,000÷150,000 = $30

Explanation:

Tomtit [17]3 years ago
3 0

Answer:

Number of new shares:

= 100,000×(1÷2)

= 50,000

Amount of new investment:

= 50,000×$10

= $500,000

Total value of company after issue:

= $500,000+100,000×$40

= $4,500,000

Total number of shares after issue:

= 100,000+50,000

= 150,000

Share price after issue:

= $4,500,000÷150,000

= $30

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Answer:

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Explanation:

the beore-tax component cost of debt will be the actual market rate of the bonds, as they offer an interest rate of 11% but are selling at 104 points not at par thus, there is a difference between the rates.

We solve for the rate which makes the coupon and maturity 104

with excel or a financial calculator

PV of the coupon payment

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 5.500 (100 x 11%/2)

time 60 (30 years x 2 payment per year)

rate <em>0.052787474</em>

5.5 \times \frac{1-(1+0.0527874736258532)^{-60} }{0.0527874736258532} = PV\\

PV $99.4338

PV of the maturity

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity   100.00

time   60.00

rate  <em>0.052787474</em>

\frac{100}{(1 + 0.0527874736258532)^{60} } = PV  

PV   4.57

<em><u>Adding both we should get 104 which is the amount the bonds is selling:</u></em>

PV coupon $99.4338 + PV maturity  $4.5662 = $104.0000

The rate is generated using goal seek or wiht a financial calculator.

This rate is a semiannual rate, so we multiply by 2 to get the annual cost of debt:

0.052787474 x 2 = 0.105574947

The cost of debt for the firm is 10.56%

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