In: Economics
A company pays its salespeople on a commission basis. The salespeople are paid $200 per week plus 9% of their gross sales for that week. For example, a salesperson who sells $5000 worth of merchandise in a week is paid $200 plus 9% of $5000, for a weekly pay of $650.
Create an application that uses a for loop to input each sales person’s gross sales for the week, and calculates and displays that sales person’s weekly pay. Process one sales person’s figures at a time. In the end, print out the weekly total sales and total pay for all company salespeople. All output values should be labeled and formatted to include a dollar sign and two decimal digits (i.e., dollars and cents). Skip lines in the output to separate data for each person and to separate the totals from the individual data.
Here is a pseudocode definition of the program requirements:
Initialize variables used to accumulate company totals for sales and weekly pay
Prompt the user to enter the number of salespersons to be processed
For each salesperson
Prompt the user to enter the weekly sales for that person Calculate and display and display the weekly pay for that person
Update variables used to accumulate company totals for sales and weekly pay
Display company totals for sales and weekly pay
Here is a sample test run of the application: sales commission calculator
Enter the number of salespersons: 2
Enter sales in dollars for sales person 1: 5000
Weekly pay is $650.00
Enter sales in dollars for sales person 2: 7500
Weekly pay is $875.00
Total weekly sales: $12500.00
Total weekly pay: $1525.00
THIS IS IN PYTHON
In: Computer Science
The labour force participation rate is
Select one:
the percentage of the working-age population who are employed
the percentage of the labour force who are unemployed or employed
the percentage of the working-age population who are either unemployed or employed
the percentage of the labour force who are employed
equal to the employment rate plus the unemployment rate
Question 2
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Which one of the following people is structurally unemployed?
Select one:
a Saskatchewan welder who lost her job when her company relocated to B. C. and is currently looking for a job
a Nova Scotia fishery worker who is searching for a better job closer to home
a steel worker who is laid off but who expects to be called back soon
an office worker who has lost her job because of a general slowdown in economic activity
a student who recently graduated and is looking for work
Question 3
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If the people who take early retirement are not counted in the working-age population, then
Select one:
the unemployment rate would be lower
the labour force participation rate would be less
the unemployment rate would be higher
the labour force participation rate would be higher
the number of discouraged searchers would decrease
Question 4
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People become unemployed when they
Select one:
retire
are on maternity leave
quit working to go to university
leave college and start seeking work
become discouraged searchers
Question 5
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If the economy is at full employment, then
Select one:
the entire population is employed
the entire labour force is employed
the only unemployment is frictional unemployment plus discouraged searchers
the unemployment rate is less than 3 percent
all unemployment arises from normal frictions and structural change
Question 6
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If the economy is at full employment,
Select one:
the entire population is employed
the entire labour force is employed
the only unemployment is frictional unemployment plus discouraged searchers
real GDP equals potential GDP
all unemployment is cyclical and structural
Question 7
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In a recession, typically
Select one:
unemployment decreases
the labour force participation rate increases
the employment rate decreases
the employment rate increases.
the labour force participation rate does not change.
Question 8
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In a country with a working-age population of 20 million, 14 million are employed, 1.5 million are unemployed, and 1 million of the employed are working part-time, half of whom wish to work full-time. The size of the labour force is
Select one:
20 million
15.5 million.
14.5 million
14 million
12.5 million
Question 9
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In a country with a working-age population of 30 million, 20 million are employed, 2 million are unemployed, and 2 million of the employed are working part-time, half of whom wish to work full-time. The unemployment rate is
Select one:
10 percent
9.1 percent
13.6 percent
18.2 percent
2 percent
Question 10
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Which one of the following people would be counted as unemployed in Canada?
Select one:
Veena is not working, but she is looking for a full-time job.
Kathy has stopped looking for work since she was unable to find a suitable job during a one-month search.
Sharon is a university student with a job.
Christos was laid off from his job a month ago and has not been looking for a new job, as he is waiting for a severance package from his former employer.
Benoit was laid off when his firm closed down two months ago and has not been looking for work, as he is going back to school.
In: Economics
In a hypothetical case-control study, researchers are interested in exploring the activities and behaviors of individuals at Northwestern University that may be associated with increased risk for testing positive for COVID-19.
a. What inclusion and exclusion criteria would you use? Why?
b. Define who is considered a case. How might you identify cases?
c. Carefully define who is in the control group. How might you accurately identify control individuals?
d. For the case-control study, how would you collect information on activities and behaviors?
e. Discuss how cases and controls in your study might differ, besides disease status, and how this might bias the results.
In: Nursing
An individual can draw on many sources and types of power when trying to influence others. Describe the five sources of power: legitimate power, coercive power, reward power, referent power and expert power. In terms of project management and organizational roles, who has each of these types of power?
In: Operations Management
In: Math
What are some of the risk factors in a child's ecological environment that might result in the neglect or abuse of a child? What is society's responsibility for protecting children or is this a "private matter?" In what ways can individual citizens advocate for improvement in systems that care for children who have been abused or neglected? Explain
In: Psychology
Kyle, Casey and Kelly are the sole three workers at Becker and Joe electronics. They can each buy their insurance through the employer's firm if they want to, but each will have their wages reduced by the full premium if they choose to participate in the plan. Their personal actuarially fair premiums (AFPs) are listed below, along with the average AFPs depending on how many of them choose to participate in the insurance plan. Assume there is no moral hazard.
The insurance company observes the number of employees that buy the policy and knows the relationship between the number of buyers and the average AFP. However, the insurer cannot observe each worker’s individual AFP unless it performs a medical exam on each worker. If the insurer does not perform the medical exams, assume it charges each worker a premium equal to the average AFP given the total number of workers who buy insurance. If the insurer does perform the medical exams, assume it charges each employee a premium equal to their individual AFP.
|
AFP |
|
|
Kyle |
$120 |
|
Casey |
$100 |
|
Kelly |
$50 |
|
Average AFP If all 3 buy |
$90 |
|
Average AFP If 2 buy |
$110 |
|
Average AFP If only 1 buys |
$120 |
a) Suppose medical exams are not conducted. What factors will determine whether or not Kelly will buy insurance (assume Kelly knows that if he purchases the policy, Kyle and Casey will also purchase the policy)?
b) What determines whether or not Casey would like the insurance company to conduct the medical exams?
In: Economics
The following table lists the weight of individuals before and after taking a diet prescribed by a weight-loss company for a month:
| Weight-loss Data | |||
|---|---|---|---|
| Individual | Weight Before (lb) |
Weight After (lb) |
Weight Loss (lb) |
| A | 126.8 | 127 | -0.2 |
| B | 127.4 | 127.2 | 0.2 |
| C | 130.5 | 130.5 | 0.0 |
| D | 189.8 | 190.2 | -0.4 |
| E | 141.5 | 141.1 | 0.4 |
| F | 159.2 | 159.2 | 0.0 |
You may find this Student's t distribution table useful in answering the following questions. You may assume that the differences in weight are normally distributed.
a)Calculate the sample variance (sd2) of the changes in individual weights. Give your answer to 2 decimal places.
sd2 =
b)A disgruntled customer states:
"This weight-loss company is a complete farce. All the people I know who signed up experienced no changes in their weight at all. I seriously doubt this diet has any effect whatsoever. I want my money back!"
You plan to do a hypothesis test on this claim where the hypotheses are:
H0: the customer's claim is true and the program has
no effect on weight
HA: the customer's claim is not true and the program
does have an effect on weight, whether it increases or
decreases
According to the data given, you should accept, reject, not reject the null hypothesis at a confidence level of 90%.
In: Statistics and Probability
The following table lists the weight of individuals before and after taking a diet prescribed by a weight-loss company for a month:
Weight-loss Data:
Individual: A, B, C, D, E, F
Weight Before (lb): 123.7, 128.7, 135.6, 194.9, 145.5, 162.3
Weight After (lb): 109.4, 109.7, 123.3, 186.5, 126.8, 151.5
Weight loss (lb): 14.3, 19.0, 12.3, 8.4, 18.7, 10.8
You may find this Student's t distribution table useful in answering the following questions. You may assume that the differences in weight are normally distributed.
a)Calculate the sample variance (sd2) of the changes in individual weights. Give your answer to 2 decimal places.
sd2 =
b)A disgruntled customer states: "This weight-loss company is a complete farce. All the people I know who signed up experienced no changes in their weight at all. I seriously doubt this diet has any effect whatsoever. I want my money back!"
You plan to do a hypothesis test on this claim where the hypotheses are:
H0: the customer's claim is true and the program has no effect on weight
HA: the customer's claim is not true and the program does have an effect on weight, whether it increases or decreases
According to the data given, you should accept, reject, or not reject the null hypothesis at a confidence level of 99%.
In: Math