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Galina-37 [17]
3 years ago
9

On June 15, Harper purchased equipment for $100,000 from Imperial Corp. and signed for the goods as President of the company. He

also signed his name below the line as an individual. The goods were to be used in its manufacturing process. Harper paid for the equipment with funds borrowed from Eastern Bank. Harper gave Eastern an authenticated security agreement covering Harper's existing and after-acquired equipment. One June 21, Harper was petitioned involuntarily into bankruptcy under chapter 7. A bankruptcy trustee was appointed. On June 23, Eastern duly filed a sufficient financing statement . Which of the parties will have a superior security interest in the equipment and why? Can Harper be held liable personally for the goods?
Business
1 answer:
Ivenika [448]3 years ago
6 0

<u>Full question:</u>

On June 15, Harper purchased equipment for $100,000 from Imperial Corp. for use in its manufacturing process. Harper paid for the equipment with funds borrowed from Eastern Bank. Harper gave Eastern a security agreement and financing statement covering Harper’s existing and after-acquired equipment. On June 21, Harper was petitioned involuntarily into bankruptcy under Chapter 7 of the Federal Bankruptcy Code. A bankruptcy trustee was appointed. On June 23, Eastern filed the financing statement. Which of the parties will have a superior security interest in the equipment?

A. The trustee in bankruptcy, because the filing of the financing statement after the commencement of the bankruptcy case would be deemed a preferential transfer.

B. The trustee in bankruptcy, because the trustee became a lien creditor before Eastern perfected its security interest.

C. Eastern, because it had a perfected purchase money security interest without having to file a financing statement.

D. Eastern, because it perfected its security interest within the permissible time limits.

<u>Answer:</u>

Eastern parties will have a superior security interest in the equipment because it perfected its security interest within the permissible time limits.

<u>Explanation:</u>

Eastern has a higher security interest because Eastern amended its security interest inside the allowable time deadlines. A perfected security interest in any security interest in an asset that cannot be demanded by any other party.  

Below the Uniform Commercial Code (U.C.C.), to perfect a security interest, a lender has 10 days from the date of the sale of material to perfect the security interest by filing a financing statement.  Possessing registered in the 10-day limit, Eastern has a strong perfected security interest in the material and after-acquired things even though the bankruptcy was recorded two days ahead.

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Answer:

a. The expected return on the equally weighted portfolio of the three stocks is 16.23%.

b. The variance of the portfolio is 0.020353.

Explanation:

Note: This question is not complete. The complete question is therefore provided before answering the question. See the attached pdf file for the complete question.

a. What is the expected return on an equally weighted portfolio of these three stocks? (Do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e.g., 32.16.)

This can be calculated using the following 2 steps:

Step 1: Calculation of expected returns under each state of the economy

Expected return under a state of the economy is the sum of the multiplication of the percentage invested in each stock and the rate of return of each stock under the state of the economy.

This can be calculated using the following formula:

Expected return under a state of the economy = (Percentage invested in Stock A * Return of Stock A under the state of the economy) + (Percentage invested in Stock B * Return of Stock B under the state of the economy) + (Percentage invested in Stock C * Return of Stock C under the state of the economy) …………… (1)

Since we have an equally weighted portfolio, this implies that percentage invested on each stock can be calculated as follows:

Percentage invested on each stock = 100% / 3 = 33.3333333333333%, or 0.333333333333333

Substituting the relevant values into equation (1), we have:

Expected return under Boom = (0.333333333333333 * 0.09) + (0.333333333333333 * 0.03) + (0.333333333333333 * 0.39) = 0.17

Expected return under Bust = (0.333333333333333 * 0.28) + (0.333333333333333 * 0.34) + (0.333333333333333 * (-0.19)) = 0.143333333333333

Step 2: Calculation of expected return of the portfolio

This can be calculated using the following formula:

Portfolio expected return = (Probability of Boom Occurring * Expected Return under Boom) + (Probability of Bust Occurring * Expected Return under Bust) …………………. (2)

Substituting the relevant values into equation (2), we have::

Portfolio expected return = (0.71 * 0.17) + (0.29 * 0.143333333333333) = 0.162266666666667, or 16.2266666666667%

Rounding to 2 decimal places as required by the question, we have:

Portfolio expected return = 16.23%

Therefore, the expected return on the equally weighted portfolio of the three stocks is 16.23%.

b. What is the variance of a portfolio invested 16 percent each in A and B and 68 percent in C? (Do not round intermediate calculations and round your answer to 6 decimal places, e.g., .161616.)

This can be calculated using the following 3 steps:

Step 1: Calculation of expected returns under each state of the economy

Using equation (1) in part a above, we have:

Expected return under Boom = (16% * 0.09) + (16% * 0.03) + (68% * 0.39) = 0.2844

Expected return under Boom = (16% * 0.28) + (16% * 0.34) + (68% * (-0.19)) = -0.03

Step 2: Calculation of expected return of the portfolio

Using equation (2) in part a above, we have:

Portfolio expected return = (0.71 * 0.2844) + (0.29 *(-0.03)) = 0.193224

Step 3: Calculation of the variance of the portfolio

Variance of the portfolio = (Probability of Boom Occurring * (Expected Return under Boom - Portfolio expected return)^2) + (Probability of Bust Occurring * (Expected Return under Bust - Portfolio expected return)^2) …………………….. (3)

Substituting the relevant values into equation (3), we have:

Variance of the portfolio = (0.71 * (0.2844 - 0.193224)^2) + (0.29 * (-0.03- 0.193224)^2) = 0.020352671424

Rounding to 6 decimal places as required by the question, we have:

Variance of the portfolio = 0.020353

Therefore, the variance of the portfolio is 0.020353.

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