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Nata [24]
3 years ago
11

Round Hammer is comparing two different capital structures: An all-equity plan (Plan l) and a levered plan (Plan Il). Under Plan

I, the company would have 205,000 shares of stock outstanding. Under Plan II, there would be 125,000 shares of stock outstanding and $1.73 million in debt outstanding. The interest rate on the debt is 8 percent and there are no taxes. a. Use M&M Proposition I to find the price per share. (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) b. What is the value of the firm under each of the two proposed plans?
Business
1 answer:
Dominik [7]3 years ago
6 0

Explanation:

A). The computation of price per share is shown below:-

Debt outstanding ÷ (Stock outstanding of Plan 1 - Stock outstanding of

Plan 2)

= $1,730,000 ÷ (205,000 - 125,000)

= $21.63 per share

B a.) Under equity plan the value is

= Debt outstanding × Stock outstanding of Plan 1

= $21.63 × 205,000 shares

= $4,433,125

B b.) under the levered plan the value is

Price per share × Stock outstanding of Plan 2 + Debt outstanding

= $21.63 × 125,000 shares + $1,730,000

= $2,703,125 + $1,730,000

= $4,433,125

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An investor is considering two investment, an office building and bonds. He can only invest on of them. The possible return from
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Answer:

1) Calculate the expected return and variance of investing in office building.

expected return:

$50,000 x 0.3 = $15,000

$60,000 x 0.2 = $12,000

$80,000 x 0.1 = $8,000

$10,000 x 0.3 = $3,000

<u>$0 x 0.1 = $0                      </u>

expected return = $38,000

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<u />

expected variance: (0.3 x $144,000,000) + (0.2 x $484,000,000) + (0.1 x $1,764,000,000) + (0.3 x $784,000,000) + (0.1 x $1,444,000,000) = $43,200,000 + $96,200,000 + $176,400,000 + $235,200,000 + $144,400,000 = $695,400,000

standard deviation = √$895,800,000 = $26,370

2) Calculate the expected return and variance of investing in bonds.

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<u>$40,000 x 0.6 = $24,000   </u>

expected return = $36,000

$30,000 - $36,000 = -$6,000² = $36,000,000

<u>$40,000 - $36,000 = $4,000² = $16,000,000</u>

<u />

expected variance: (0.4 x $36,000,000) + (0.6 x $16,000,000) = $14,400,000 + $9,600,000 = $24,000,000

standard deviation = √$24,000,000 = $4,899

3) Based on the expected return we should choose investing in a building, but if we consider the variance and the standard deviation of the investments, I would choose investing in bonds. The difference in expected returns is not that large (only $2,000) but the variance and standard deviations of investing in the office buildings is quite large, meaning that the risk is very high.

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