The following information is for all three questions. Suppose the country of Coventry is joining a customs union (CU). It can buy Product S from the country of Plata or the country of Soyuz. Plata is not in the CU, while Soyuz is in the CU. Before joining the CU, Coventry has a tariff on all imports of Product S. After joining the CU, Coventry does not have a tariff on the Product S imported from other countries in the CU, but maintains its tariff on the Product S imported from countries outside the CU. The tariff, when applicable, is $7. (Use the Basic Tariff Model in this analysis and assume no foreign retaliation on this product.)
1. The price of Product S from Plata is $62 and the price of Product S from Soyuz is $73. Suppose Coventry changes from not being in the CU to being in the CU.
(a) Who is Coventry's supplier of Product S before joining the CU? After joining the CU?
(b) Is there a trade creation effect in this case?
(c) Is there a trade diversion effect in this case? Why?
(d) What happens to the Coventry Total Surplus for Product S because it joined the CU? Why?
2. The price of Product S from Plata is $62 and the price of Product S from Soyuz is $65. Suppose Coventry changes from not being in the CU to being in the CU.
(a) Who is Coventry's supplier of Product S before joining the CU? After joining the CU?
(b) Is there a trade creation effect in this case?
(c) Is there a trade diversion effect in this case? Why?
(d) What happens to the Coventry Total Surplus for Product S because it joined the CU? Why?
In: Economics
A manager wishes to see if the time (in minutes) it takes for
their workers to complete a certain task will decrease when they
are allowed to wear ear buds at work. A random sample of 10
workers' times were collected before and after wearing ear buds.
Assume the data is normally distributed.
Perform a Matched-Pairs hypothesis test for the claim that the time
to complete the task has decreased at a significance level of
α=0.01α=0.01.
If you wish to copy this data to a spreadsheet or StatCrunch, you
may find it useful to first copy it to Notepad, in order to remove
any formatting.
Round answers to 4 decimal places.
For the context of this problem, μd=μAfterμd=μAfter -
μμ_Before,
where the first data set represents "after" and the second data set
represents "before".
Ho:μd=0Ho:μd=0
Ha:μd<0Ha:μd<0
This is the sample data:
| After | Before |
|---|---|
| 60.5 | 63.2 |
| 40.5 | 41.3 |
| 49.3 | 61.8 |
| 42.6 | 59 |
| 24.4 | 40.2 |
| 51.1 | 55.1 |
| 53.4 | 64.4 |
| 34.4 | 47.6 |
| 41.2 | 54.7 |
| 57.9 | 46.9 |
What is the mean difference for this sample?
Mean difference (¯dd¯) =
What is the standard deviation difference for this
sample?
standard deviation difference ( sdsd) =
What is the test statistic for this test?
test statistic =
This P-value leads to a decision to... Select an answer fail to
reject the null reject the claim reject the null accept the
null
As such, the final conclusion is that... Select an answer There is
not sufficient evidence to support the claim that the time to
complete the task has decreased There is sufficient evidence to
support the claim that the time to complete the task has
decreased.
In: Statistics and Probability
A manager wishes to see if the time (in minutes) it takes for
their workers to complete a certain task will change when they are
allowed to wear ear buds to listen to music at work.
A random sample of 9 workers' times were collected before and after
wearing ear buds. Assume the data is normally distributed.
Perform a Matched-Pairs hypotheis T-test for the claim that the
time to complete the task has changed at a significance level of
α=0.01α=0.01.
(If you wish to copy this data to a spreadsheet or StatCrunch, you
may find it useful to first copy it to Notepad, in order to remove
any formatting.)
Round answers to 3 decimal places.
For this problem, μd=μAfterμd=μAfter - μμ_Before,
where the first data set represents "after" and the second data set
represents "before".
Ho:μd=0Ho:μd=0
Ha:μd≠0Ha:μd≠0
This is the sample data:
| Before | After |
|---|---|
| 57.7 | 53.8 |
| 74.7 | 69.5 |
| 59.8 | 56.1 |
| 61.8 | 61.5 |
| 52.9 | 56.7 |
| 54 | 51.1 |
| 34.7 | 24.3 |
| 39.9 | 37.6 |
| 54.3 | 54.7 |
What is the mean difference for this sample?
Mean difference (¯dd¯) =
What is the standard deviation difference for this
sample?
standard deviation difference ( sdsd) =
What is the test statistic for this test?
test statistic =
This P-value leads to a decision to... Select an answer reject the
null reject the claim fail to reject the null accept the
null
As such, the final conclusion is that... Select an answer There is
sufficient evidence to support the claim that the time to complete
the task has changed. There is not sufficient evidence to support
the claim that the time to complete the task has changed
In: Statistics and Probability
The Anxiety Correlation Coefficient is a number that determines the level of anxiety that a person has toward stressful situations. Scores in the range: (5,7.5) are considered normal and do not impede performance on the job among Federation members. Scores below this range indicate possible pathological tendencies, and scores above this range indicate excessive anxiety which may impede job performance and over-all mental health.
The random sample of 10 crew members were given the Anxiety Correlation Coefficient test before their journey to the nebulae and again 2 weeks after they returned from their journey. The following are the results of the two tests:
before:
| 5.2 | 5.6 | 6.6 | 7.0 | 6.7 | 6.1 | 7.0 | 6.5 | 7.1 | 6.9 |
after
| 6.7 | 8.3 | 7.2 | 7.6 | 6.6 | 5.9 | 8.0 | 7.9 | 7.1 | 7.4 |
Use the Classical Method, with α= .002, to determine if there is a difference between the pre-and-post test scores.
iii. Find the correlation coefficient, the Least Squares Regression Line, and sketch a scatterplot for the pre and post test scores for the sample of 10 crew members. Describe whether the correlation is weak, moderate, strong, or zero, and if it is negative or positive. Interpret what this correlation tells us about differences in individual reactions to stressful situations before and after the trip to the nebulae?
In: Statistics and Probability
A 155 lb., 60-year-old man had a chronic productive cough, exertional dyspnea, mild cyanosis, and marked slowing of forced expiration. His pulmonary function and laboratory tests follow: Frequency 15 breaths/min Alveolar ventilation 4.1 L/min Vital capacity (VC) 2.2 L Functional residual capacity (FRC) 4.0 L Total lung capacity (TLC) 5.2 L Maximum inspiratory flow rate 252 L/min Maximum expiratory flow rate 21 L/min PaO2 63 mm Hg PaCO2 38 mm Hg Pulmonary function tests after bronchodilator therapy: Frequency 15 breaths/min Alveolar ventilation 4.25 L/min VC 2.4 L FRC 4.0 L TLC 5.2 L Maximum inspiratory flow rate 252 L/min Maximum expiratory flow rate 24 L/min PaO2 63 mm Hg PaCO2 37 mm Hg
6. What is the cause of this altered RV?
7. Calculate the tidal volume (TV) for this person before and after the bronchodilator therapy. TV = AV/f + patient body weight. Hint: TV is calculated in mL, so you will need to convert L to mL before completing the equation.
8. Is each TV normal or altered?
9. Calculate the minute ventilation (MV) for this person before and after the bronchodilator therapy. MV = TV × f
10. Is each MV normal or altered?
In: Anatomy and Physiology
Your 21 year old client just graduated from college and started a job with monthly salary of $5,000 per month. He wants to retire when he is 60 years old and wants to start saving for retirement right away. We cannot be sure of how long we live after retirement, but the client wants to be extra careful and save for 30 years of after retirement life. Market expectation for average annual inflation for the future is 1.7% (Let’s assume inflation to be 0 after retirement period). Because of inflation, he will need substantially higher retirement monthly income to maintain the same purchasing power. He plans to purchase a lifetime annuity from an insurance company one month before he retires, where the retirement annuity will begin in exactly 39 years (468 months). The insurance company will add a 2.00 percent premium to the pure premium cost of the purchase price of the annuity. The pure premium is an actuarial cost of his anticipated lifetime annuity. He has just learned the concept of time value of money and never saved anything earlier. He will make the first payment in a month from now and the last payment one month before he retires (a total of 467 monthly payments).
1) Given a rate of return of 4% for the foreseeable future, how much does he need to save each month until the month before he retires?
In: Finance
Andy and Currie met in Tax class and were married. They have five children: Miranda age 6, Savannah age 10, Wenbo age 12, Rachel age 15, and Luke age 20. Luke has his own apartment but he works in the family business, he earned $25,000 last year. Andy works for a CPA firm. In 2020 he earned $77,000, $12,000 of federal income tax was withheld, and $3,000 of state income tax was withheld. In addition, they earned $300 of interest on their joint savings account, they received dividends of $1,200 on stock that they own (all the dividends are qualified), and they sold 100 shares of stock for $20 a share (they paid $10 a share three years ago).
Currie operates a welding shop in a facility that she rents. The business motto is “Still not as fun as Tax Class”. She operates as a sole proprietor, she has one part-time employee, plus Luke who does most of the welding (the rest of the children have to clean up the shop each evening before they get their supper).
Income and expenses of the welding business in 2020 were:
Gross revenues $248,000
Employee salaries 54,000
Employee payroll taxes 5,400
Building Insurance 16,000
Welding supplies 55,000
Rent 18,900
Currie paid estimated State income tax of $4,300 during the year, and estimated federal income tax of $15,000.
In addition the family also had the following expenses:
Family medical and dental expenses $19,000
Real estate taxes 3,400
Home mortgage interest 9,000 (their mortgage is $300,000)
Credit card finance charges 2,600
Sales tax 4,200
Cash donations to their church 4,000
Assume that there is no Alternative Minimum Tax (AMT) for them.
What is their taxable income? taxes before tax credits? total tax liability? refund?
In: Accounting
Spike purchased on 6/15/2020 and placed in service on 9/1/2020 a new warehouse for $5,000,000.
(a) Determine the cost recovery deduction for 2020.
(b) Spike sold the warehouse on March 22, 2028. Determine the cost recovery deduction for 2028.
In: Accounting
On January 1, 2020, Sandhill Ltd. had 570,000 common shares
outstanding. During 2020, it had the following transactions that
affected the common share account:
| Feb. 1 | Issued 195,000 shares. | |
| Mar. 1 | Issued a 17% stock dividend. | |
| May 1 | Acquired 222,000 common shares and retired them. | |
| June 1 | Issued a 2-for-1 stock split. | |
| Oct. 1 | Issued 64,000 shares. |
The company’s year end is December 31.
QUESTIONS:
A) Determine the weighted average number of shares outstanding as at December 31, 2020.
B) Assume that Sandhill earned net income of $3,227,000 during
2020. In addition, it had 100,000 of 8%, $100 par, non-convertible,
non–cumulative preferred shares outstanding for the entire year.
Because of liquidity limitations, however, the company did not
declare and pay a preferred dividend in 2020.
Calculate earnings per share for 2020, using the weighted average
number of shares determined above.
C) Assume that Sandhill earned net income of $3,227,000 during
2020. In addition, it had 100,000 of 8%, $100 par, non-convertible,
cumulative preferred shares outstanding for the entire year.
Because of liquidity limitations, however, the company did not
declare and pay a preferred dividend in 2020.
Calculate earnings per share for 2020, using the weighted average
number of shares determined above.
D) Assume that Sandhill earned net income of $3,227,000 during
2020. In addition, it had 100,000 of 8%, $100 par, non-convertible,
non–cumulative preferred shares outstanding for the entire year.
Because of liquidity limitations, however, the company did not
declare and pay a preferred dividend in 2020. Assume that net
income included a loss from discontinued operations of $405,000,
net of applicable income taxes.
Calculate earnings per share for 2020.
|
Income from continuing operations |
$___ |
|---|
|
Loss from discontinued operations |
$____ |
|---|
|
Net income |
$_____ |
|---|
In: Accounting
Hightex Ltd is currently considering whether it should invest in Project Y. The following data have been collected in connection with the project:
An initial investment of £120 million will be required on 1 January 2009. The project has a three year life with a nil residual value. Depreciation is to be calculated on a straight line basis.
The revenues
and costs expected as a result of proceeding with Project Y are as
follows:
|
Year
|
Revenue |
Cost |
|
2009 |
£110 million |
£45 million |
|
2010 |
£70 million |
£35 million |
|
2011 |
£95 million |
£48 million |
Assume that all cash flows other than the initial investment take place at the end of each year. Ignore taxation in your calculations.
A discount factor of 8% is to be used to evaluate Project Y.
Calculate the
accounting rate of return (ARR), payback and net present value
(NPV) for Project Y.
Should Hightex
Ltd invest in Project Y? State clearly your
reasons.
Outline the
advantages and disadvantages of each of the methods calculated in
part (a) and suggest other factors that should be taken into
account before making a final decision.
In: Finance