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HACTEHA [7]
3 years ago
10

Vernon Corporation offered detachable 5-year warrants to buy one share of common stock (par value $5) at $20. The price paid for

800, $1,000 bonds with the warrants attached was $820,000. The market price of the Vernon bonds without the warrants was $720,000, and the market price of the warrants without the bonds was $80,000. What amount should be allocated to the warrants?
Business
1 answer:
svp [43]3 years ago
5 0

Answer:

The correct answer is $82,000.

Explanation:

According to the scenario, the given data are as follows:

Bonds with Warrants = $820,000

Market price of Bonds without warrants = $720,000

Market Price of Warrants without bonds = $80,000

So, we can calculate the amount that should be allocated to warrants by using following following formula:

Warrant Amount = [Market Price of Warrants ÷ ( Market Price of Warrants + Market price of Bonds)] × Bonds with Warrants

So, by putting the value we get

Warrant amount = [ $80,000 ÷ ( $80,000 + $720,000)] × $820,000

= 0.1 × $820,000

= $82,000

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Answer:

Option 4 is definitely correct: Whether real GDP increased cannot be determined with the information given.

Explanation:

The information that is given only states that there has been an increase in the market value of final goods and services in two years. So, we cannot conclude that production increased in Rushya or average price levels increased there as per Option A and C respectively, because market value can be increased by both increase in production or price levels. Even Option B cannot be concluded as the real GDP is dependent on other variables as compared to the total market value.

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3 years ago
An investor is considering two investment, an office building and bonds. He can only invest on of them. The possible return from
Hitman42 [59]

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

$50,000 - $38,000 = -$12,000² = $144,000,000

$60,000 - $38,000 = -$22,000² = $484,000,000

$80,000 - $38,000 = -$42,000² = $1,764,000,000

$10,000 - $38,000 = -$28,000² = $784,000,000

<u>$0 - $38,000 = -$38,000² = $1,444,000,000         </u>

<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.

expected return:

$30,000 x 0.4 = $12,000

<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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