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strojnjashka [21]
3 years ago
7

A mid-sized firm plans to issue 10 million shares during an IPO. The underwriter plans to sell shares at $22.55; however, many i

nvestors believe the company should be valued at $30.25 per share. If the underwriter charges a $2.0 million fee to undertake the IPO, how much will the firm raise in the IPO
Business
1 answer:
lapo4ka [179]3 years ago
8 0

Answer: $223,500,000

Explanation:

An Initial Public Offering is the first issuance of a Company's stock to the world. It is usually done through an Investment bank that underwrites the issuing and sells it at a price that they feel is right based on their Research.

In this scenario, the Underwriter thinks the amount that the stock should be offered at is $22.55 and so that is the price it will be offered at.

10,000,000 shares are to be offered.

$2,000,000 is to be taken as fees by the Underwriter.

The total money the company will make will therefore be,

= ( No. Of shares offered * Share Price) - Underwriting Fee

= (10,000,000 * 22.55) - 2,000,000

= 225,500,000 - 2,000,000

= $223,500,000

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Explanation:

On the books of Shore Co

Cash A/c Dr $111,560

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(Being cash is received)

On the books of Blue star

Accounts payable A/c Dr $113,800    ($112,000 + $1,800)

               To Merchandise inventory A/c $2,240              ($11,2000 x 2%)

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If a more efficient technology was discovered by a firm, there would be 9) A) a downward shift in the AFC curve curve C) a downw
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Answer:

The correct answer is C

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Bond A pays $8,000 in 20 years. Bond B pays $8,000 in 10 years. (To keep things simple, assume these are zero-coupon bonds, whic
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Answer:

To find the value of bond, let's use the formula:

Value of bond = price of bond / (1 + interest rate)ⁿ

Here n represents number of years.

At 7% interest rate:

Value of bond A = \frac{8000}{(1+0.07)^2^0} = 2067.35

Value of bond B = \frac{8000}{(1+0.07)^1^0} = 4066.79

At 14% interest rate:

Value of bond A = = \frac{8000}{(1+0.14)^20} = 582.09

Value of bond B = = \frac{8000}{(1+0.14)^10} = 2157.95

The difference between bond A at 7% and 14%:

$582.09 - $2067.35 = -$1485.26

The difference between bond B at 7% and 14%:

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% decrease between bond A and B:

\frac{1908.84 - 1485.26}{1908.84} * 100 = 22.19

Therefore, from the above calculations, we have the following:

Suppose the interest rate is 7%, Using the rule of 70, the value of Bond A is approximately $2067.35, and the value of Bond B is approximately $4066.79 .

Now suppose the interest rate increases to 14 percent.

Using the rule of 70, the value of Bond A is now approximately $528.09 , and the value of Bond B is approximately $2157.95 .

Comparing each bond's value at 7 percent versus 14 percent, Bond A's value decreases by a 22.19 percentage than Bond B's value.

The value of a bond decreases when the interest rate increases, and bonds with a longer time to maturity are more sensitive to changes in the interest rate.

4 0
3 years ago
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