A sample of 26 offshore oil workers took part in a simulated escape exercise, resulting in the accompanying data on time (sec) to complete the escape. Here is a stem-and-leaf display of escape time data. stem leaf 32 55 33 49 34 35 6699 36 34469 37 03345 38 7 39 2347 40 23 41 42 8 (a) Determine the value of the fourth spread. (b) Are there any outliers in the sample? Any extreme outliers? O There are no extreme outliers but several outliers. O There are several extreme outliers. O There is one extreme outlier and one outlier. O There are no outliers or extreme outliers. O There is one extreme outlier and several outliers.
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- A sample of 26 offshore oil workers took part in a simulated escape exercise, resulting in the accompanying data on time (sec) to complete the escape. Here is a stem-and-leaf display of escape time data. stem leaf 32 55 33 49 34 35 6699 36 34469 37 03345 38 1 39 2347 40 23 41 42 9 (a) Determine the value of the fourth spread. (b) Are there any outliers in the sample? Any extreme outliers? There are several extreme outliers.There is one extreme outlier and several outliers. There are no extreme outliers but several outliers.There is one extreme outlier and one outlier.There are no outliers or extreme outliers. (c) Construct a boxplot. Comment on its features. The distribution is positively skewed with several outliers.The distribution is roughly symmetric with no outliers. The distribution is roughly symmetric with several outliers.The distribution is roughly bimodal with no outliers.The distribution is negatively skewed with…Here is a stem-and-leaf display of the escape time dataintroduced in Exercise 36 of this chapter.32 5533 493435 669936 3446937 0334538 939 234740 234142 4a. Determine the value of the fourth spread.b. Are there any outliers in the sample? Any extremeoutliers?c. Construct a boxplot and comment on its features.d. By how much could the largest observation, currently424, be decreased without affecting the valueof the fourth spread?The table summarized the incidence of cerebral tumors on 141 neurosurgical patients. Type of Tumor Benign Malignant Others SITE OF TUMOR Frontal Lobes Temporal Lobes Elsewhere 23 21 43 9 4 24 6 3 17 Find the expected frequencies on the hypothesis that there is no association between the type and site of a tumor. Use the distribution to test the hypothesis at a 0.05 level of significance.
- The results of a state mathematics test for random samples of students taught by two different teachers at the same school are shown below. Can you conclude there is a difference in the mean mathematics test scores for the students of the two teachers? Teacher 1 Teacher 2 xbar = 473 xbar = 459 S1= 39.7 S2 = 24.5 n1 = 8 n2 = 18 Identify the rejection region (critical region) and fail to reject region. Show this by drawing a curve and separate the rejection region from the fail to reject region using critical values.The age distribution of the Canadian population andthe age distribution of a random sample of 455residents in the Indian community of Red Lake(Northwest Territories) are shown below.Age (years) Percent ofCanadianpopulationObservedNumber in RedLake VillageUnder 5 7.2% 475 to 14 13.6% 7515 to 64 67.1% 28865 and older 12.1% 45Use a 5% level of significance to test the claim thatthe age distribution of the general Canadianpopulation fits the age distribution of Red Lake Village Could you please include how to know what clues are given as to what test should be used and how to solve this on a Ti83 calculator Thank you.In an industrial setting, process steam has been found to be normally distributed with an average value of 25,000 pounds per hour. There is an 80% probability that steam flow lies between 20,000 and 30,000 pounds per hour. What is the variance of the steam flow?
- A researcher studying public opinion of proposed Social Security changes obtains a simple random sample of 35 adult Americans and asks them whether or not they support the proposed changes. To say that the distribution of the sample proportion of adults who respond yes, is approximately normal, how many more adult Americans does the researcher need to sample in the following cases?For a marketing class term project, Bob is investigating whether college seniors eat lessfrequently in fast-food chains than college freshmen. He asked 11 freshmen and 11 seniors tokeep track of how many times they ate in a fast-food restaurant during the month of October.Assuming equal variances, can you conclude that the mean is significantly smaller for collegeseniors at the 5 percent level of significance?Seniors Freshmen10 165 919 1615 145 1810 1018 198 1520 97 178 20.In testing for the equality of two population variances, when the populations are normally distributed, the 10% level of significance has been used. Determine the upper-tail area of rejection region.
- A random sampling of chicken in supermarkets revealed that approximately 80% was contaminated with an organism. Of the contaminated chicken, 20% had the strain that is resistant to antibiotics. Construct a relative frequency distribution showing the following outcomes when chicken is purchased at a supermarket: U: the chicken is not infected with the organism; C: the chicken is infected with the nonresistant organism; R: the chicken is infected with the resistant organism. P(U) = P(C) = P(R) =The distribution of test scores for two random samples of students is shown in the stem-and-leaf plots. Group A 5 8 6 3 8 7 2 3 5 5 6 8 0 2 4 5 5 5 7 7 9 1 3 4 5 6 7 7 8 8 8 9 10 0 0 0 Key: 5|8 represents 58 Group B 5 4 7 6 2 3 7 7 1 1 2 3 5 6 7 8 8 8 8 2 2 3 3 3 4 4 5 7 9 9 1 2 8 10 0 0 Key: 5|4 represents 54 Part A: Calculate the mean, median, range, and interquartile range for each data set. Part B: Using the appropriate measures, compare the center and variability of the two groups of students. Explain your reasoning based on the shapes of the distributions.Use the image to answer the following. According to the central limit theorem, what is the shape of the sampling distribution of x? What are the values of the center and the spread?