I need to determine if men have higher health care costs then women for 1 year. Both groups have 500 people all between the age of 20-40 collected from 10 hospitals and this data was collected from 50 random men and 50 random women. The annual expenses must be added and recorded. I need to post the data that was used to figure the data in excel formatting. The calculation of test statistic and p value is to be calculated and the two tailed p value done as well. I need to show the graph related to the z statistic and the rejection with critical values. Then inference: What is the decision rule. I am lost, and need help determining this. Thank you.
In: Statistics and Probability
An air transport association surveys business travelers to develop quality ratings for transatlantic gateway airports. The maximum possible rating is 10. Suppose a simple random sample of 50 business travelers is selected and each traveler is asked to provide a rating for a certain airport. The ratings obtained from the sample of 50 business travelers follow.
6 4 6 8 7 6 6 3 3 7 10 4 8 7 8 7 5 9 4 8 4 3 8 5 4 4 4 4 8 3 5 7 2 5 9 9 8 4 8 9 9 4 9 7 8 3 10 7 9 6
Develop a 95% confidence interval estimate of the population mean rating for this airport. (Round your answers to two decimal places.)
In: Statistics and Probability
The data in the accompanying table represent the compressive strength, in thousands of pounds per square inch (psi), of 20 samples of concrete taken two and seven days after pouring.
| Sample | Two days | Seven days |
| 1 | 3.205 | 3.54 |
| 2 | 2.855 | 3.355 |
| 3 | 3.135 | 3.605 |
| 4 | 3.425 | 4.03 |
| 5 | 3.16 | 3.43 |
| 6 | 3.765 | 4.57 |
| 7 | 2.68 | 3.805 |
| 8 | 3.315 | 3.685 |
| 9 | 3.205 | 3.59 |
| 10 | 3.605 | 3.72 |
| 11 | 2.895 | 3.25 |
| 12 | 3.08 | 3.14 |
| 13 | 3 | 4.005 |
| 14 | 3.035 | 3.595 |
| 15 | 2.27 | 3.91 |
| 16 | 2.205 | 2.28 |
| 17 | 2.005 | 2.69 |
| 18 | 2.985 | 3.475 |
| 19 | 2.75 | 3.25 |
| 20 | 3.065 | 3.63 |
a. At the 0.01 level of significance, is there evidence that the mean strength is lower at two days than at seven days?
Let μ1 be the mean strength at two days and let μ2 be the mean strength at seven days. State the null and alternative hypotheses.
b.The test statistic is:
c.The critical value(s) is(are):
d.Since the test statistic ______ (falls btwn, is >, is <, is =)the critical value(s), ______ (reject, do not reject) the null hypothesis H0. There is ______ evidence that the mean strength is lower at two days than at seven days.
e. What assumption is necessary about the population distribution in order to perform this test?
option A. It must be assumed that the distribution of the differences between the measurements is skewed.
option B. It must be assumed that the distribution of the differences between the measurements is approximately normal.
option C. It must be assumed that the distribution of the differences between the measurements is approximately uniform.
f. Find the p-value in (a) and interpret its meaning.
p value is:
Interpret the meaning of the p-value. Choose the correct answer below.
Option A. The probability of obtaining a sample mean difference greater than or equal to the sample mean difference of the data if the population mean strength at two days and seven days are the same
Option B. The probability of obtaining a sample mean of equal to the sample mean difference of the data for the strength for both two days and seven days
Option C. The probability of obtaining a sample mean difference less than or equal to the sample mean difference of the data if the population mean strength at two days and seven days are the same
Option D. The probability of not rejecting the null hypothesis when it is false
In: Statistics and Probability
Consider a best-of-seven series. Two teams A and B play one another until one of the teams wins 4 games. The games are played indepedently, and the probability of team A winning any game is 2/3.
a. Find the expected number of games the series lasts.
b. Find the expected number of games team A wins.
c. Find the expected number of games team B wins.
d. Find the probability of team B winning the series.
In: Statistics and Probability
Java Script.
Develop a program that will determine the slugging percentages and batting average of several New York Yankees from the 2006 season. Slugging percentage is calculated by dividing the total number of bases by the number of at bats. The number of bases would be one for every single, two for every double, three for every triple, and four for every home run. The batting average is calculated by dividing the total number of hits by the number of at bats. You do not know the number of players in advance, but for each player you know their number of singles, doubles, triples, home runs, total number of at bats, and the player's name (use the proper type and method for each variable).
You will use a while sentinel loop on the 1st item to input. If it is not the sentinel, go into the while sentinel loop and separately input the rest of the input items (be careful of the enter in the input memory buffer for the player name). You will then calculate the total bases and the slugging percentage. You will then calculate the batting average. You will then print out the player's name, the labeled slugging percentage for that player to three decimal places, and the labeled batting average for that player to three decimal places. Use separate output statements. Print a blank line between players. This loop will repeat for as many players as you need.
Run your program with the following players and sentinel value (to show the sentinel value worked):
Create a java script. Modify your program that determined the slugging percentages and batting average of several New York Yankees from the 2006 season. The user now knows in advance the number of players to process. You will ask the user to input the number of players and input that value into a variable. You will use a while loop to check their input. While their input is less than zero or more than twenty, you will ask them to re-input the number of players, since the number of players has to be from zero to twenty. Use proper form for the while loop. Since we now know the number of players, use a for loop to count up to their number. Inside the loop, input all the data, calculate the batting average and slugging percentages, and print the name, batting average, and slugging percentage as in the while sentinel loop. Use proper form for the for loop. Make sure everything from part one is working properly. Slugging percentage is calculated by dividing the total number of bases by the number of at bats. The number of bases would be one for every single, two for every double, three for every triple, and four for every home run. The batting average is calculated by dividing the total number of hits by the number of at bats. You do not know the number of players in advance, but for each player you know their number of singles, doubles, triples, home runs, total number of at bats, and the player's name (use the proper type and method for each variable). Then use a for loop with a counter. While the counter is less than or equal to the number of players, go into the for loop and separately input the items (be careful of the enter in the input memory buffer for the player name). You will then calculate the total bases and the slugging percentage. You will then calculate the batting average. You will then print out the player's name, the labeled slugging percentage for that player to three decimal places, and the labeled batting average for that player to three decimal places. Use separate output statements. Print a blank line between players. This loop will repeat for as many players as the user asked for. Run your program with the following input and players: Enter number of players (0 – 20): 25 Invalid number of players. Enter number of players (0 – 20): -1 Invalid number of players. Enter number of players (0 – 20): 3 Singles: 158 Doubles: 39 Triples: 3 Home Runs: 14 At Bats: 623 Player: Derek Jeter Singles: 51 Doubles: 25 Triples: 0 Home Runs: 37 At Bats: 446 Player: Jason Giambi Singles: 104 Doubles: 26 Triples: 1 Home Runs: 35 At Bats: 572 Player: Alex Rodriguez
In: Computer Science
0.4857 g of KHP was dissolved in water and titrated with a solution NaOH of unknown Molarity. A volume of 20.35 mL of NaOH solution was required to reach the endpoint. Two more runs with 0.4449 g and 0.4701 g of KHP required 19.04 and 19.73 mL of the NaOH respectively.
a)Calculate the mL of NaOH/g KHP for each run.
b)Find the mean, standard deviation, and CV
c) The fourth run with 0.4501 g of KHP needed 18.89 mL of NaOH, find the new mean, standard deviation, and CV
d)What is the molarity of the NaOH solution?
In: Chemistry
Allissa's employer offers its workers an optional two-month unpaid vacation after seven years of service to the firm. Alissa, who just started working for the firm plans to spend her vacation touring Asia at an estimated cost of $24000. To finance her trip, Alissa plans to make a deposit of $2500 into a savings account at the end of each of the next seven years ( the first deposit will occur one year from today). The account pays 8% annual interest. a) Will Alissa's account balance in seven years be enough to pay for her trip? b) Suppose Alissa increases her annual deposit to $2700. How large will her account be in seven years? Show your working using a calculator.
In: Finance
McCormick & Company is considering a project that requires an initial investment of $24 million to build a new plant and purchase equipment. The investment will be depreciated as a modified accelerated cost recovery system (MACRS) seven-year class asset. The new plant will be built on some of the company's land, which has a current, after-tax market value of $4.3 million. The company will produce bulk units at a cost of $130 each and will sell them for $420 each. There are annual fixed costs of $500,000. Unit sales are expected to be $150,000 each year for the next six years, at which time the project will be abandoned. At that time, the plant and equipment is expected to be worth $8 million (before tax) and the land is expected to be worth $5.4 million (after tax).To supplement the production process, the company will need to purchase $1 million worth of inventory. That inventory will be depleted during the final year of the project. The company has $100 million of debt outstanding with a yield to maturity of 8 percent, and has $150 million of equity outstanding with a beta of 0.9. The expected market return is 13 percent, and the risk-free rate is 5 percent. The company's marginal tax rate is 40 percent.
| Year | |
| 1 | 14.29% |
| 2 | 24.49% |
| 3 | 17.49% |
| 4 | 12.49% |
| 5 | 8.93% |
| 6 | 8.92% |
| 7 | 8.93% |
| 8 | 4.46% |
Questions Below
5. What is the total operating cash flows, given the following operating cash flows:
Sales = 150,000 x $420 = $63,000,000
Costs = 150,000 x $130 + $500,000 = $20,000,000
6. Create an after-tax cash flow timeline.
7. What are the total expected cash flows at the end of
year six? The $4.3 million is an opportunity cost and must be
included at date zero as a cash outflow. If the project is
accepted, however, the land can be sold in six years for $5.4
million.
In: Accounting
Q2. What is the EAC of two projects: project A, which costs $150 and is expected to last two years, and project B, which costs $190 and is expected to last three years? The cost of capital is 12%. (1 mark)
Answer:
Q3. A company pays annual dividends of $10.40 with no possibility of it changing in the next several years. If the firm’s stock is currently selling at $80, what is the required rate of return? (1 mark)
Answer:
Q4. Stag corp has a capital structure which is based on 50% common stock, 20% preferred stock and 30% debt. The cost of common stock is 14%, the cost of preferred stock is 8% and the pre-tax cost of debt is 10%. The firm's tax rate is 40%. (1 mark)
In: Finance
In: Accounting