traps - called "trap spacing" - deployed by the same team of fishermen. Trap spacing measurements (in meters) for a sample of seven teams of fishermen are shown spacing for the population of red spiny lobster fishermen fishing in this body of water. Complete parts a through f below. the accompanying table. Of interest is the mean trap E Click the icon t view the trap spacing data. Trap Spacing Data a. Identify the target parameter for this study. The target parameter for this study is 93 101 107 95 81 68 84 b. Compute a point estimate of the target parameter. O (Round to two decimal places as needed.) Print Done c. What is the problem with using the normal (2) statistic to find a confidence interval for the target parameter? O A. The point estimate is too large to determine an accurate critical value. O B. The point estimate is too large to determine an accurate z-statistic. O C. The z-statistic is used for confidence intervals for proportions, not means. O D. The sample is small and the trap spacing population has unknown distribution and standard deviation. d. Find a 95% confidence interval for the target parameter. OD (Round to one decimal place as needed.) e. Give a practical interpretation of the interval, part d. Choose the correct answer below. O A. One can be 95% confident the true mean trap spacing distance lies within the above interval. O B. There is a 95% probability that the true mean trap spacing distance is the mean of the interval.
traps - called "trap spacing" - deployed by the same team of fishermen. Trap spacing measurements (in meters) for a sample of seven teams of fishermen are shown spacing for the population of red spiny lobster fishermen fishing in this body of water. Complete parts a through f below. the accompanying table. Of interest is the mean trap E Click the icon t view the trap spacing data. Trap Spacing Data a. Identify the target parameter for this study. The target parameter for this study is 93 101 107 95 81 68 84 b. Compute a point estimate of the target parameter. O (Round to two decimal places as needed.) Print Done c. What is the problem with using the normal (2) statistic to find a confidence interval for the target parameter? O A. The point estimate is too large to determine an accurate critical value. O B. The point estimate is too large to determine an accurate z-statistic. O C. The z-statistic is used for confidence intervals for proportions, not means. O D. The sample is small and the trap spacing population has unknown distribution and standard deviation. d. Find a 95% confidence interval for the target parameter. OD (Round to one decimal place as needed.) e. Give a practical interpretation of the interval, part d. Choose the correct answer below. O A. One can be 95% confident the true mean trap spacing distance lies within the above interval. O B. There is a 95% probability that the true mean trap spacing distance is the mean of the interval.
MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Transcribed Image Text:An observational study of teams fishing for the red spiny lobster in a certain body of water was conducted and the results published in a science magazine. One of the variables of interest was the average distance separating
traps - called "trap spacing" - deployed by the same team of fishermen. Trap spacing measurements (in meters) for a sample of seven teams of fishermen are shown in the accompanying table. Of interest is the mean trap
spacing for the population of red spiny lobster fishermen fishing in this body of water. Complete parts a through f below.
E Click the icon to view the trap spacing data.
Trap Spacing Data
a. Identify the target parameter for this study.
The target parameter for this study is
93
101
107
95
81
68
84
b. Compute a point estimate of the target parameter.
(Round to two decimal places as needed.)
Print
Done
c. What is the problem with using the normal (z) statistic to finda confidence interval for the target parameter?
O A. The point estimate is too large to determine an accurate critical value.
O B. The point estimate is too large to determine an accurate z-statistic.
O C. The z-statistic is used for confidence intervals for proportions, not means.
O D. The sample is small and the trap spacing population has unknown distribution and standard deviation.
d. Find a 95% confidence interval for the target parameter.
(|| D (Round to one decimal place as needed.)
e. Give a practical interpretation of the interval, part d. Choose the correct answer below.
O A. One can be 95% confident the true mean trap spacing distance lies within the above interval.
O B. There is a 95% probability that the true mean trap spacing distance is the mean of the interval.
O C. One can be 95% confident the true mean trap spacing distance lies at the mean of the above interval.
O D. One can be 95% confident the true mean trap spacing distance is one of the end points of the above interval.
f. What conditions must be satisfied for the interval, part d, to be valid? Select all that apply.
O A. The sample has a relative frequency distribution that is approximately normal.
O B. The population has a relative frequency distribution that is approximately normal.
O C. The sample is randomly selected from the population.
O D. The sample must be large enough that the Central Limit Theorem applies.
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