find the critical value (or values) for the t test for each. a. n = 12, a = 0.01, left tailed, b. n = 16, a = 0.05, right tailed, c. n = 7, a = 0.10, two tailed, d. n - 11, a - 0.025, right tailed, e. n = 10, a = 0.05, two tailed
In: Math
The time needed for checking in at a hotel is to be
investigated. Historically, the process has had a standard
deviation equal to .146. The means of 39 samples of n = 17
are
| Sample | Mean | Sample | Mean | Sample | Mean | Sample | Mean |
| 1 | 3.86 | 11 | 3.88 | 21 | 3.84 | 31 | 3.88 |
| 2 | 3.90 | 12 | 3.86 | 22 | 3.82 | 32 | 3.76 |
| 3 | 3.83 | 13 | 3.88 | 23 | 3.89 | 33 | 3.83 |
| 4 | 3.81 | 14 | 3.81 | 24 | 3.86 | 34 | 3.77 |
| 5 | 3.84 | 15 | 3.83 | 25 | 3.88 | 35 | 3.86 |
| 6 | 3.83 | 16 | 3.86 | 26 | 3.90 | 36 | 3.80 |
| 7 | 3.87 | 17 | 3.82 | 27 | 3.81 | 37 | 3.84 |
| 8 | 3.88 | 18 | 3.86 | 28 | 3.86 | 38 | 3.79 |
| 9 | 3.84 | 19 | 3.84 | 29 | 3.98 | 39 | 3.85 |
| 10 | 3.80 | 20 | 3.87 | 30 | 3.96 | ||
a-1. Construct an x⎯⎯x¯ -chart for this process with three-sigma
limits. (Do not round intermediate calculations. Round your answers
to 2 decimal places.)
| UCL | |
| LCL | |
a-2. Is the process in control?
Yes
No
b. Analyze the data using a median run test and an up/down run
test. What can you conclude?
| Test | Conclusion |
| Median | (Click to select) Random Non-random |
| Up/Down | (Click to select) Random Non-random |
rev: 04_08_2019_QC_CS-165352
In: Math
Problem 1
An automobile manufacturer employs sales representatives who make calls on dealers. The manufacturer wishes to compare the effectiveness of four different call-frequency plans for the sales representatives. Thirty-two representatives are chosen at random from the sales force and randomly assigned to the four call plans (eight per plan). The representatives follow their plans for 6 months, and their sales for the 6-month study period are recorded. These data are listed in the file P19_01.xlsx.
Do the sample data support the hypothesis that at least one of the call plans helps produce a higher average level of sales? Perform an appropriate statistical test and report a p-value.
If the sample data indicate the existence of mean sales differences across the call plans, which plans produce significantly different average sales levels at the 95% level?
the data:
| Plan A | Plan B | Plan C | Plan D |
| 36 | 39 | 44 | 31 |
| 40 | 45 | 43 | 43 |
| 32 | 54 | 38 | 46 |
| 44 | 53 | 40 | 43 |
| 35 | 46 | 41 | 36 |
| 41 | 42 | 35 | 49 |
| 44 | 35 | 37 | 46 |
| 42 | 39 | 37 | 48 |
please, i need the answer by using SPSS program. if you display the steps, it will be appreciated.
In: Math
The authors of a paper describe an experiment to evaluate the effect of using a cell phone on reaction time. Subjects were asked to perform a simulated driving task while talking on a cell phone. While performing this task, occasional red and green lights flashed on the computer screen. If a green light flashed, subjects were to continue driving, but if a red light flashed, subjects were to brake as quickly as possible. The reaction time (in msec) was recorded. The following summary statistics are based on a graph that appeared in the paper.
n = 49
x = 525
s = 70
(a)
Construct a 95% confidence interval for μ, the mean time to react to a red light while talking on a cell phone. (Round your answers to three decimal places.)
| ( , ) |
Interpret a 95% confidence interval for μ, the mean time to react to a red light while talking on a cell phone.
There is a 95% chance that the true difference in the mean time to react to a red light while talking on a cell phone is directly in the middle of these two values. There is a 95% chance that the true mean time to react to a red light while talking on a cell phone is directly in the middle of these two values. We are 95% confident that the mean time to react to a red light while talking on a cell phone is between these two values. We are 95% confident that the true mean time to react to a green light while talking on a cell phone is directly in the middle of these two values. We are 95% confident that the true mean time to react to a green light while talking on a cell phone is between these two values.
(b)
What assumption must be made in order to generalize this confidence interval to the population of all drivers?
The assumption that the subjects of the experiment formed a random sample from the population of drivers. The assumption that the subjects of the experiment formed the population of drivers. The assumption that the experiment captured the population of drivers. The assumption that the subjects of the experiment formed the population of distracted drivers. The assumption that the subjects of the experiment formed a random sample from the population of distracted drivers.
(c)
Suppose that the researchers wanted to estimate the mean reaction time to within 6 msec with 95% confidence. Using the sample standard deviation from the study described as a preliminary estimate of the standard deviation of reaction times, compute the required sample size. (Round your answer up to the nearest whole number.)
n =
You may need to use the appropriate table in Appendix A to answer this question.
In: Math
1) An economist reports that 700 out of a sample of 2,800
middle-income American households actively participate in the stock
market.[You may find it useful to reference the z
table.]
a. Construct the 90% confidence
interval for the proportion of middle-income Americans who actively
participate in the stock market. (Round intermediate
calculations to at least 4 decimal places. Round "z" value
and final answers to 3 decimal places.)
b. Can we conclude that the percentage of middle-income Americans who actively participate in the stock market is not 28%?
Yes, since the confidence interval contains the value 0.28.
Yes, since the confidence interval does not contain the value 0.28.
No, since the confidence interval contains the value 0.28.
No, since the confidence interval does not contain the value 0.28.
In: Math
Kyd and North are playing a game. Kyd selects one card from a
standard 52-card deck. If Kyd selects a face card (Jack, Queen, or
King), North pays him $6. If Kyd selects any other type of card, he
pays North $3.
a) What is Kyd's expected value for this game? Round your answer to
the nearest cent. $
b) What is North's expected value for this game? Round your answer
to the nearest cent. $
In: Math
Generally, the average typing speed is 56 words per minute (wp).
A professor wanted to see where his students stand compared to the
population. He tested 30 of his students and obtained the following
estimates: an average typing speed of 49 with a standard deviation
of 16. What can the professor conclude with α = 0.01?
a) What is the appropriate test statistic?
---Select--- na z-test One-Sample t-test Independent-Samples t-test
Related-Samples t-test
b)
Population:
---Select--- the students student typing speed average typing speed
typing speed the professor
Sample:
---Select--- the students student typing speed average typing speed
typing speed the professor
c) Compute the appropriate test statistic(s) to
make a decision about H0.
(Hint: Make sure to write down the null and alternative hypotheses
to help solve the problem.)
critical value = ; test statistic =
Decision: ---Select--- Reject H0 Fail to reject
H0
In: Math
Energy consumption: The following table presents the average annual energy expenditures (in dollars) for housing units of various sizes (in square feet), using the TI-84 Plus CE. The answer to the equation of the least-squares regression line is
=y=+b0b1x+984.09520.4819x.
| Size | Energy Expenditure |
|
300 |
1095 |
|
500 |
1187 |
|
700 |
1343 |
|
900 |
1464 |
|
1100 |
1572 |
|
1300 |
1637 |
|
1500 |
1652 |
|
1700 |
1778 |
.
In: Math
The independaence postmaster suspects that working on ziptronic machines is the cause of high absenteeism. More than 10 absences from work without business related reason is considered excessive absenteeism. A check of employee recoreds shows that 26 of the 44 ziptronic operators had 10 or more absences and 35 of 120 nonziptronic workers had 10 or more absences. Construct a contingency table for the postmaster. Does the table support the postmaster’s suspicion that working on ziptronic machines is related to high absenteeism?
In: Math
8. Seventy-five percent of the students graduating from high school in a small town in Oklahoma attend college. For a random sample of 50 students from the town, what is the probability that
a. at least 80% of the surveyed students will attend college?
b. between 80% and 85% (inclusive) of the surveyed students will attend college?
please explain thought process and step by step
In: Math
A local greenhouse sells coffee-tree saplings. They price their saplings based on the height of the plant. They have two workers, Susan and Karen, who measure the saplings for pricing. The greenhouse manager wants to determine if there is a significant difference in the measurements made by these two individuals. She has them measure the same set of 15 saplings. Assume that the differences are calculated as Susan – Karen.
The resulting measurements (in cm) have been saved in StatCrunch. Use the data to compute the test statistic for the difference between Susan and Karen. For help using StatCrunch for a Paired Difference T-Test click here. (You may want to right-click that link and open it in a new window so you don't lose your answers on this quiz!)
Give your answer to four decimal places.
Susan Karen difference
51.2381 51.5426 -0.3045
49.6311 49.292 0.3391
47.4822 46.9531 0.5291
50.3223 51.2982 -0.9759
46.3025 45.7606 0.5419
50.3047 50.3377 -0.033
50.4013 51.4663 -1.065
49.6507 50.0329 -0.3822
51.0187 50.985 0.0337
51.1941 51.7125 -0.5184
47.1907 47.6407 -0.45
49.7466 49.3111 0.4355
46.5283 47.3043 -0.776
47.2727 48.1091 -0.8364
51.5522 52.2639 -0.7117
In: Math
Each of three supermarket chains in the Denver area claims to have the lowest overall prices. As part of an investigative study on supermarket advertising, a local television station conducted a study by randomly selecting nine grocery items. Then, on the same day, an intern was sent to each of the three stores to purchase the nine items. From the receipts, the following data were recorded. At the 0.025 significance level, is there a difference in the mean price for the nine items between the three supermarkets? Item Super's Ralph's Lowblaw's 1 $ 1.32 $ 1.87 $ 1.25 2 1.07 1.07 2.22 3 2.46 2.46 5.05 4 2.46 2.46 2.40 5 1.14 1.14 4.15 6 1.23 1.23 4.36 7 1.37 1.37 1.80 8 1.10 1.10 3.08 9 1.29 1.29 4.36 Click here for the Excel Data File State the null hypothesis and the alternate hypothesis. For Treatment (Stores): Null hypothesis H0: μ1 ≠ μ2 ≠ μ3 H0: μ1 = μ2 = μ3 a b Alternate hypothesis H1: There is no difference in the store means. H1: There is a difference in the store means. For blocks (Items): H0: μ1 = μ2 = ... μ9 H0: μ1 ≠ μ2 ≠ ... μ9 a b Alternate hypothesis H1: There is no difference in the item means. H1: There is a difference in the item means. What is the decision rule for both? (Round your answers to 2 decimal places.) Complete an ANOVA table. (Round your SS, MS to 3 decimal places, and F to 2 decimal places.) What is your decision regarding the null hypothesis? The decision for the F value (Stores) at 0.025 significance is: Reject H0 Do not reject H0 The decision for the F value (Items) at 0.025 significance is: Reject H0 Do not reject H0 Is there a difference in the item means and in the store means?
In: Math
USA Today reported that about 47% of the general consumer population in the United States is loyal to the automobile manufacturer of their choice. Suppose Ford Motor Company did a study of a random sample of 1006 Ford owners and found that 490 said they would buy another Ford. Does this indicate that the population proportion of consumers loyal to Ford is more than 47%? Make conclusions at a 10% level of significance.
a) State the hypotheses to be tested.
b) Calculate and show the test statistic by hand.
c) Calculate the p-value using tables and illustrate the p-value by providing a graph showing appropriate area under the normal curve.
d) Confirm your results using Excel. Show Output.
e) Give your conclusions in a well-written sentence.
In: Math
The distribution of results from a cholesterol test has a mean
of 180 and a standard deviation of 20. A sample size of 40 is drawn
randomly.
Find the probability that the sum of the 40 values is less than
6,950.
In: Math
Question 1.
After several semesters of research, you finally decided to launch your own product idea online. According to your web hosting service, your clients spend about 14 minutes/week on your website. You believe an increase in the average-time-spend will increase your profits. Therefore, you decided to hire a fellow student to help you with your website. Formulate your hypothesis, identify the appropriate statistical test, and develop the decision rule to determine if your classmate adds value to your website given the following data: sample size: 101, x̄: 17.9, σ: 4.6, and a confidence level of 90%.
Can you please explain the logic to concluding to the correct answer?
Answer Part 1:
Fire your fellow student
or
Keep Your fellow student
BECAUSE.....
Answer Part 2:
a. the statistics suggests that he increase the average-time-spend on you website
b. the statistics suggests that he decrease the average-time-spend on you website
c. the statistics suggests that he doesn't add any value (accept H0)
In: Math