The grade appeal process at a university requires that a jury be structured by selecting four individuals randomly from a pool of thirteen students and nine faculty. (a) what is the probability of selecting a jury of all students? (b) what is the probability of selecting a jury of all faculty? (c) what is the probability of selecting a jury of two students and two faculty?

Direct Mateirals- $10,000 on this job

Direct Labor- 400 hours at $10.00

Manufacturing Overhead- Estimated Rate- $15.00 per Direct Labor Hour

Requirement 1: Students will create a Job Order Costing spreadsheet in Excel (with formulas) using the data presented in the video.

Requirement 2: Using the Excel spreadsheet, complete a Job Order Costing spreadsheet for the following two customers:

John Smith ordered five tree houses

Jane Doe ordered three tree houses

Requirement 3: Questions to be answered:

1. What is the total cost for John Smith’s order?

2. What is the total cost for Jane Doe’s order?

3. Explain what a job costing system is.

4. List at least 6 items that is included in Direct Materials (items needed to build the tree house).

5. List at least 3 items that is included in Manufacturing Overhead (items needed by employees so they can build the tree house).

def warmer_year(temps_then: List[int], temps_now: List[int]) -> List[str]:
"""Return a list of strings representing whether this year's
temperatures from temps_now are warmer than past temperatures
in temps_then. The resulting list should contain "Warmer" at the
indexes where this year's temperature is warmer, and "Not Warmer"
at the indexes where the past year was warmer, or there is a tie.

Precondition: len(temps_then) == len(temps_now)

>>> warmer_year([10], [11])
['Warmer']
>>> warmer_year([26, 27, 27, 28], [25, 28, 27, 30])
['Not Warmer', 'Warmer', 'Not Warmer', 'Warmer']
"""

## complete the function here

There are 12 seats in a row. How many ways can we seat 4 students if no two students are to sit in adjacent seats?

In a random sample of 62 college students we find that 45 of them eat out at least once a week. Someone tells me that 75% of college students eat out at least once a week. Run a hypothesis test to see if the true proportion of college students that eat out at least once a week is different than 75%

1. Suppose that I am looking at a sample of 30 students coming into the university. The individual scores, X, on the college entrance examination are normally distributed with a mean of 550 and a standard deviation of 100.  

a. Suppose the mean of those 30 students is 575. What is the percentile score of that mean?

b. What is the probability that the mean will be at least 600 for a set of 30 students?

The population of weekly expenditures on alcohol by students has a normal distribution with mean €20 and standard deviation €5. If 100 students will be selected at random, what approximately is the expected number who will have expenditures above €25?

ii) Refer to Questionabove. What is the probability that the mean expenditure of the sample of 100 students will fall between €19 and €20. 5?

A North Carolina university wants to determine how many of its graduating students go on to find gainful employment in their field of study. After sampling 200 students from the previous graduating class, they find that 174 of them are employed in a related field. Using this information, construct the 90% confidence interval for the amount of students that will go on to be employed in their field.

A group of 12 male and 16 female students is talking about going out for pizza. If 50% of the male students actually go and 25% of the female students actually go, find the probability that a random student who goes out for pizza is female. Write your answer as a fraction in lowest terms or as a proportion rounded to 3 decimal places.