University students should pay the full cost of their studies because a university education benefits individuals rather than society as a whole. To what extent do you agree or disagree with this opinion?
– Decide where you stand; agree or disagree. State in the thesis statement your stand.
– List out all the reasons on why you chose to agree/disagree ( 2,3 reasons is enough)
– Explain with example or facts all these reason
– Conclusion; restate your stand and summarise all the reason.
In: Psychology
Outline the potential change in risk and size current health care reform will have in the U.S. What prediction about supply would you make? support your predictions with references. provide a factual contradiction of your classmates' prediction use references and sources to support your rebuttable.
In: Economics
Reflect upon your experiences throughout the course. What was the most surprising thing you learned about project management and why? What was the most challenging concept studied? What are you most likely to use as a current or future project manager?
In: Operations Management
Discuss in detail how a team leader can use the strengths and weaknesses of each team member to generate the team’s best work and gain the favorable outcome desired of the organization.
In: Operations Management
carry out a full hypothesis test to test the claim that one of the five colors and a bag of classic Skittles is equal to 0.20 use a significance level of 0.05
red 75
orange 93
yellow 64
green 83
purple 89
total 404
In: Statistics and Probability
discuss the concepts of relative risk and absolute risk as applied to eating day to day foods. Use examples from the HERP values to dicuss. For example, red meat, particularly meat cured with nitrites, is a Class 1 carcinogen according to the World Health Organisation
In: Biology
2-1: Issue and Rule Research - BAM Year 1
Action Items
-----develop a 1 page, double-spaced paper for each issue(s) you are researching. Each paper must:
AGUAMAINT, INC.
You returned to Aguamaint about mid-afternoon on Wednesday, January 7. Jerry Loos had prepared written responses to all of your questions. After getting clarification on a couple of points, you are ready to get to work to complete the necessary adjusting and correcting entries.
REQUIRED:
Use the information provided below to create all adjusting and correcting journal entries needed to assure that Aguamaint’s financial statements will be in accordance with U.S. GAAP. Documentation for each journal entry should include a detailed explanation and all necessary calculations.
The issues:
1. Are all receivables collectible? Do you require an allowance for doubtful accounts?
Collection of the receivables will be no problem. We know all the customers with whom we have a contract and we have reviewed each of the accounts at year-end for any potential problems. Everyone has paid on time thus far.
In: Accounting
According to the National Institute of Occupational Safety and Health, job stress poses a major threat to the health of workers. A national survey of restaurant employees found that 75% said that work stress had a negative impact on their personal lives. A sample of 100 employees of a restaurant chain finds that 68 answer “Yes” when asked, “Does work stress have a negative impact on your personal life?” Is this good reason to think that the proportion of all employees of this chain who would say “Yes” differs from the national proportion of 0.75? [Test of Hypothesis for the Proportion]
a) State the null hypothesis and the alternative hypothesis.
b) What is the value of the test statistic in this problem? Explain how you obtain your answer.
c) What is the p-value associated with the test statistic in this problem? Explain how you obtain your answer.
d) Using a 5% level of significance, what would be your decision in the hypothesis test? Justify your answer.
e) What would be a 95% confidence interval for the population proportion?
In: Statistics and Probability
1A) The manager of an assembly process wants to determine whether or not the number of defective articles manufactured depends on the day of the week the articles are produced. She collected the following information. Is there sufficient evidence to reject the hypothesis that the number of defective articles is independent of the day of the week on which they are produced? Use α = 0.05.
| Day of Week | M | Tu | W | Th | F |
| Nondefective | 90 | 93 | 86 | 91 | 88 |
| Defective | 6 | 8 | 3 | 14 | 14 |
(a) Find the test statistic. (Give your answer correct
to two decimal places.)
(b) Find the p-value. (Give your answer bounds
exactly.)
< p <
1B) Skittles Original Fruit bite-size candies are multicolored candies in a bag, and you can "Taste the Rainbow" with their five colors and flavors: green, lime; purple, grape; yellow, lemon; orange, orange; and red, strawberry. Unlike some of the other multicolored candies available, Skittles claims that their five colors are equally likely. In an attempt to reject this claim, a 4-oz bag of Skittles was purchased and the colors counted. Does this sample contradict Skittle's claim at the .05 level?
| Red | Orange | Yellow | Green | Purple |
| 16 | 24 | 25 | 30 | 27 |
(a) Find the test statistic. (Give your answer correct
to two decimal places.)
(b) Find the p-value. (Give your answer bounds
exactly.)
< p <
In: Statistics and Probability
You have a well-shuffled deck of 52 cards. See the diagram of
the full deck for reference.
1. One card is chosen from the full deck with replacement, and
then a second card is drawn.
Fill in the blanks below to determine the probability that the 1st
card is a Red 8 and the second card is a Black King.
P(1st pick is a Red 8) =
P(2nd pick is a Black King) =
P(1st is a Red 8 and 2nd is a Black King) =
2. One card is chosen from the full deck without replacement, and
then a second card is drawn.
Fill in the blanks below and determine the probability that the 1st
card is a Red 8 and the second card is a Black King.
P(1st pick is a Red 8) =
P(2nd pick is a Black King | 1st pick is a Red 8) =
P(1st is a Red 8 and 2nd is a Black King) =
In: Statistics and Probability