Tuesday, 16 August 2016

TAX 655 Final Exam Solution 100% Correct Answers



TAX 655 Final Exam Solution 100% Correct Answers


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TAX 655 Final Exam Solution 100% Correct Answers

NOTE
Complete the problems as presented in this document. You may create a new document and/or spreadsheet as needed. Any memo should be no more than 3 pages in length. Please state any assumptions used if problems are not clear.


Problem 1
Your client, a physician, recently purchased a yacht on which he flies a pennant with a medical emblem on it. He recently informed you that he purchased the yacht and flies the pennant to advertise his occupation and thus attract new patients. He has asked you if he may deduct as ordinary and necessary business expenses the costs of insuring and maintaining the yacht. In search of an answer, consult RIA’s CHECKPOINT TAX available on-line through the SNHU Shapiro Library. Explain the steps taken to find your answer.

Problem 2
Stacey Small has a small salon that she has run for a few years as a sole proprietorship. The proprietorship uses the cash method of accounting and the calendar year as its tax year. Stacey needs additional capital for expansion and knows two people who might be interested in investing. One would like to practice hairdressing in the salon. The other would only invest.
Stacey wants to know the tax consequences of incorporating the business. Her business assets include a building, equipment, accounts receivable and cash. Liabilities include a mortgage on the building and a few accounts payable, which are deductible when paid.

Write a memo to Stacey explaining the tax consequences of the incorporation. As part of your memo examine the possibility of having the corporation issue common and preferred stock and debt for the shareholders’ property and money.

Problem 3
Five years ago, Lacey, Kaylee, and Doug organized a software corporation, DLK, which develops and sells Online Meetings software for businesses. DLK is a C corporation. Each individual contributed $10,000 to the company in exchange for 1,000 shares of DLK stock (for a total of 3,000 shares). The corporation also borrowed $250,000 from ACME Venture Capital to finance operating costs and capital expenditures.

Because of intense competition, DLK struggled for the first few years of operation and the corporation sustained chronic losses. This year, Lacey, DLK’s president, decided to seek additional funds to finance DLK’s working capital.

CME declined to extend additional funds because of the money already invested in DLK. High Tech Venture Capital Inc. proposed to lend DLK $100,000, but at a 10% premium over the prime rate. (Other software manufacturers in the same market can borrow at a 3% premium.) First Round Capital proposed to invest $50,000 of equity capital into DLK, but on the condition that the investment firm be granted the right to elect five members to DLK’s board of directors. Discouraged by the “high cost” of external borrowing, Lacey decides to approach Kaylee and Doug.

Lacey suggests to Kaylee and Doug that each of the three original investors contribute an additional $25,000 to DLK in exchange for five 20-year debentures. The debentures will be unsecured and subordinate to ACME’s debt. Annual interest on the debentures will accrue at a floating 5% premium over the prime rate. The right to receive interest payments will be cumulative; that is each debenture holder is entitled to past and current interest payments before DLK’s board can declare a common stock dividend. The debentures would be both nontransferable and noncallable. Lacey, Kaylee and Doug have asked you, their tax accountant, to advise them on the tax implications of the proposed financing agreement. After researching the issue, issue your advice in a tax research memo. At a minimum, you should consult the following authorities:
  • Sec 385
  • Rudolph A. Hardman, 60 AFTR 2d 87-5651, 82-7 USTC ¶9523 (9th, 1987)
  • Tomlinson v. The 1661 Corporation, 19 AFTR 2d 1413, 67-1 USTC ¶9438 (5th, 1967)

Problem 4
Which of the following groups constitute a controlled group? (Any stock not listed below is held by unrelated individuals each owning less than 1% of the outstanding stock.) For brother-sister corporations, which definition applies?
  1. Mark owns 90% of the single classes of stock of Hot and Ice Corporations.
  2. Johnson and Carey Corporations each have only a single class of stock outstanding. The two controlling individual shareholders own the stock as follows:


Stock Ownership Percentages
Shareholder

Johnson Corp.

Carey Corp
David

60%

80%
Kelly

30%

0%
  1. Red, Blue and ABC Corporations each have a single class of stock outstanding. The stock is owned as follows:


Stock Ownership Percentages
Shareholder

Blue Corp.

ABC Corp
Red

80%

50%
Blue



40%

Red Corporation’s stock is widely held by over 1,000 shareholders, none of whom owns directly or indirectly more than 1% of Red’s stock.
  1. Helm, Oak, Walnut and Zinnia Corporations each have a single class of stock outstanding. The stock is owned as follows:



Stock Ownership Percentages
Shareholder

Helm Corp.

Oak Corp

Walnut Corp

Zinnia Corp
James

100%

90%




Helm





80%

30%
Walnut







60%


Problem 5
Eric and Denise are partners in ED Partnership. Eric owns a 60% capital, profits and loss interest. Denise owns the remaining interest. Both materially participate in the partnership activities. At the beginning of the current year, ED’s only liabilities are $50,000 in accounts payable, which remain outstanding at year-end. In August, ED borrowed $120,000 on a nonrecourse basis from Delta Bank. The loan is secured by property with a $230,000 FMV. These are ED’s only liabilities at year-end. Basis for the partnership interest at the beginning of the year is $40,000 for Denise and $60,000 for Eric before considering the impact of liabilities and operations. ED has a $200,000 ordinary loss during the current year. How much loss can Eric and Denise recognize?


Problem 6
Linda pays $100,000 cash for Jerry’s ¼ interest in the JILL Partnership. The partnership has a Sec. 754 election effect. Just before the sale of Jerry’s interest, JILL’s balance sheet appears as follows:


Partnership’s Basis

FMV
Assets:




Cash

$75,000

$75,000
Land

$225,000

$325,000
Total

$300,000

$400,000
Partners’ capital




Jerry

$75,000

$100,000
Instrument Corp

$75,000

$100,000
Logo Corp

$75,000

$100,000
Lighthouse Corp

$75,000

$100,000
Total

$300,000

$400,000

  1. What is Linda’s total optional basis adjustment?
  2. If JILL Partnership sells the land for its $325,000 FMV immediately after Linda purchases her interest, how much gain or loss will the partnership recognize?
  3. How much gain will Linda report as a result of the sale?

Problem 7
Monte and Allie each own 50% of Raider Corporation, an S corporation. Both individuals actively participate in Raider’s business. On January 1, Monte and Allie have adjusted bases for their Raider stock of $80,000 and $90,000 respectively. During the current year, Raider reports the following results:
Ordinary loss

$175,000
Tax-exempt interest income

20,000
Long-term capital loss

32,000
Raider’s balance sheet at year-end shows the following liabilities: accounts payable, $90,000; mortgage payable, $30,000; and note payable to Allie, $10,000.
  1. What income and deductions will Monte and Allie report from Raider’s current year activities?
  2. What is Monte’s stock basis on December 31?
  3. What are Allie’s stock basis and debt basis on December 31?
  4. What loss carryovers are available for Monte and Allie?
  5. Explain how the use of the losses in Part a would change if instead Raider were a partnership and Monte and Allie were partners who shared profits, losses and liabilities equally.

Problem 8
Tom Hughes died in 2009 with a gross estate of $3.9 million and debt of $30,000. He made post-1976 taxable gifts of $100,000, valued at $80,000 when he died. His estate paid state death taxes of $110,200. What is his estate tax base?
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STAT 200 Final Exam 100% Correct Answers



STAT 200 Final Exam 100% Correct Answers


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STAT 200 Final Exam 100% Correct Answers

  1. True or False. Justify for full credit. (25 pts)

(a) The normal distribution curve is always symmetric to its mean.



(b) If the variance from a data set is zero, then all the observations in this data set are identical.

(c) . of complement the is where, 1) AND(AA A APc c

(d) In a hypothesis testing, if the p-value is less than the significance level α, we do not have sufficient evidence to reject the null hypothesis.

(e) The volume of milk in a jug of milk is 128 oz. The value 128 is from a discrete data set.



Refer to the following frequency distribution for Questions 2, 3, 4, and 5. Show all work. Just the answer, without supporting work, will receive no credit.



A random sample of 25 customers was chosen in UMUC MiniMart between 3:00 and 4:00 PM on a Friday afternoon. The frequency distribution below shows the distribution for checkout time (in minutes).


  1. Complete the frequency table with frequency and relative frequency.

  1. What percentage of the checkout times was less than 3 minutes?

  1. In what class interval must the median lie? Explain your answer.

  1. Assume that the largest observation in this dataset is 5.8. Suppose this observation were incorrectly recorded as 8.5 instead of 5.8. Will the mean increase, decrease, or remain the same? Will the median increase, decrease or remain the same? Why?

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  1. A random sample of STAT200 weekly study times in hours is as follows:

2 15 15 18 30

Find the sample standard deviation. (Round the answer to two decimal places. Show all work. Just the answer, without supporting work, will receive no credit.)

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Refer to the following information for Questions 7, 8, and 9. Show all work. Just the answer, without supporting work, will receive no credit.

A fair coin is tossed 4 times.

  1. How many outcomes are there in the sample space? (5 pts)

  1. What is the probability that the third toss is heads, given that the first toss is heads? (10 pts)

  1. Let A be the event that the first toss is heads, and B be the event that the third toss is heads. Are A and B independent? Why or why not?

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Refer to the following situation for Questions 10, 11, and 12.

The boxplots below show the real estate values of single family homes in two neighboring cities,

in thousands of dollars.

For each question, give your answer as one of the following: (a) Tinytown; (b) BigBurg; (c) Both cities have the same value requested; (d) It is impossible to tell using only the given information. Then explain your answer in each case. 

  1. Which city has greater variability in real estate values?

  1. Which city has the greater percentage of households with values $85,000 and over?

  1. Which city has a greater percentage of homes with real estate values between $55,000 and $85,000?

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Refer to the following information for Questions 13 and 14. Show all work. Just the answer, without supporting work, will receive no credit.

There are 1000 juniors in a college. Among the 1000 juniors, 200 students are taking STAT200, and 100 students are taking PSYC300. There are 50 students taking both courses.

  1. What is the probability that a randomly selected junior is taking at least one of these two courses? (10 pts)

  1. What is the probability that a randomly selected junior is taking PSYC300, given that he/she is taking STAT200?

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  1. UMUC Stat Club is sending a delegate of 2 members to attend the 2015 Joint Statistical Meeting in Seattle. There are 10 qualified candidates. How many different ways can the delegate be selected?

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  1. 16. Imagine you are in a game show. There are 4 prizes hidden on a game board with 10 spaces. One prize is worth $100, another is worth $50, and two are worth $10. You have to pay $20 to the host if your choice is not correct. Let the random variable x be the winning.Show all work. Just the answer, without supporting work, will receive no credit.

(a) What is your expected winning in this game? (5 pts)

(b) Determine the standard deviation of x. (Round the answer to two decimal places) (10 pts)



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  1. Mimi just started her tennis class three weeks ago. On average, she is able to return 20% of her opponent’s serves. Assume her opponent serves 8 times. Show all work. Just the answer, without supporting work, will receive no credit.



(a) Let X be the number of returns that Mimi gets. As we know, the distribution of X is a binomial probability distribution. What is the number of trials (n), probability of successes (p) and probability of failures (q), respectively? (5 pts)

(b) Find the probability that that she returns at least 1 of the 8 serves from her opponent. (10 pts)

(c) How many serves can she expect to return? (5 pts)



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Refer to the following information for Questions 18, 19, and 20. Show all work. Just the answer, without supporting work, will receive no credit.

The IQ scores are normally distributed with a mean of 100 and a standard deviation of 15.

  1. What is the probability that a randomly selected person has an IQ between 85 and 115? (10 pts)

  1. Find the 90th percentile of the IQ distribution. (5 pts)

  1. If a random sample of 100 people is selected, what is the standard deviation of the sample mean?

(5 pts)

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  1. A random sample of 100 light bulbs has a mean lifetime of 3000 hours. Assume that the population standard deviation of the lifetime is 500 hours. Construct a 95% confidence interval estimate of the mean lifetime. Show all work. Just the answer, without supporting work, will receive no credit.

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  1. Consider the hypothesis test given by

5.0: 5 .0: 10 pH p H

In a random sample of 225 subjects, the sample proportion is found to be . 51.0ˆ p

(a) Determine the test statistic. Show all work; writing the correct test statistic, without supporting work, will receive no credit.

(b) Determine the p-value for this test. Show all work; writing the correct P-value, without supporting work, will receive no credit.

(c) Is there sufficient evidence to justify the rejection of at the level? Explain. 0 H 0.01



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  1. A new prep class was designed to improve AP statistics test scores. Five students were selected at random. The numbers of correct answers on two practice exams were recorded; one before the class and one after. The data recorded in the table below. We want to test if the numbers of correct answers, on average, are higher after the class.


Is there evidence to suggest that the mean number of correct answers after the class exceeds the mean number of correct answers before the class?

Assume we want to use a 0.01 significance level to test the claim.

(a) Identify the null hypothesis and the alternative hypothesis.

(b) Determine the test statistic. Show all work; writing the correct test statistic, without supporting work, will receive no credit.

(c) Determine the p-value. Show all work; writing the correct critical value, without supporting work, will receive no credit.

(d) Is there sufficient evidence to support the claim that the mean number of correct answers after the class exceeds the mean number of correct answers before the class? Justify your conclusion.



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  1. 24. A random sample of 4 professional athletes produced the following data where x is the number of endorsements the player has and y is the amount of money made (in millions of dollars).




(a) Find an equation of the least squares regression line. Show all work; writing the correct equation, without supporting work, will receive no credit. (15 pts)

(b) Based on the equation from part (a), what is the predicted value of y if x = 4? Show all work and justify your answer.

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  1. Randomly selected nonfatal occupational injuries and illnesses are categorized according to the day of the week that they first occurred, and the results are listed below. Use a 0.05 significance level to test the claim that such injuries and illnesses occur with equal frequency on the different days of the week. Show all work and justify your answer.




(a) Identify the null hypothesis and the alternative hypothesis.

(b) Determine the test statistic. Show all work; writing the correct test statistic, without supporting work, will receive no credit.

(c) Determine the p-value. Show all work; writing the correct critical value, without supporting work, will receive no credit.

(d) Is there sufficient evidence to support the claim that such injuries and illnesses occur with equal frequency on the different days of the week? Justify your answer.
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