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To estimate the benefits of an SAT prep course, a random sample of 10 students enrolled in the course is selected. For each of these students, their entrance score on the exam taken at the beginning of the course is recorded. Their exit score on the exam they take at the end of the course is recorded as well. The table displays the scores. Student 1 2 3 4 5 6 7 8 9 10 Before 800 870 860 820 1140 1050 850 910 830 1140 After 1100 1010 1000 980 1410 1270 1020 1010 1060 1340 The mean of the differences is 193 points, and the standard deviation of the differences is 62.73 points. The conditions for inference are met. A 98% confidence interval for the mean difference (after-before) in score is 137.04 points to 248.96 points. What is the correct interpretation of this interval? O 98% of students in this sample increased their score, on average, by 137.04 to 248.96 points. O 98% of students who take this course will increase their score, on average, by 137.04 to 248.96 points. The school can be 98% confident that students who take this course increase their SAT score, on average, by 137.04 to 248.96 points. O The school can be 98% confident that the students in the sample increased their SAT score, on average, by 137.04 to 248.96 points.

To estimate the benefits of an SAT prep course, a random sample of 10 students enrolled in the course is selected. For each of these students, their entrance score on the exam taken at the beginning of the course is recorded. Their exit score on the exam they take at the end of the course is recorded as well. The table displays the scores. Student 1 2 3 4 5 6 7 8 9 10 Before 800 870 860 820 1140 1050 850 910 830 1140 After 1100 1010 1000 980 1410 1270 1020 1010 1060 1340 The mean of the differences is 193 points, and the standard deviation of the differences is 62.73 points. The conditions for inference are met. A 98% confidence interval for the mean difference (after-before) in score is 137.04 points to 248.96 points. What is the correct interpretation of this interval? O 98% of students in this sample increased their score, on average, by 137.04 to 248.96 points. O 98% of students who take this course will increase their score, on average, by 137.04 to 248.96 points. The school can be 98% confident that students who take this course increase their SAT score, on average, by 137.04 to 248.96 points. O The school can be 98% confident that the students in the sample increased their SAT score, on average, by 137.04 to 248.96 points.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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To estimate the benefits of an SAT prep course, a random sample of 10 students enrolled in the course is selected. For each of these students, their entrance score on the exam taken at the beginning of the course is recorded. Their exit score on the exam they take at the end of the course is recorded as well. The table displays the scores. Student 1 2 3 4 5 6 7 8 9 10 1140 1050 850 910 830 1140 Before After 800 870 860 820 1100 1010 1000 980 1410 1270 1020 1010 1060 1340 The mean of the differences is 193 points, and the standard deviation of the differences is 62.73 points. The conditions for inference are met. A 98% confidence interval for the mean difference (after-before) in score is 137.04 points to 248.96 points. What is the correct interpretation of this interval? 98% of students in this sample increased their score, on average, by 137.04 to 248.96 points. 98% of students who take this course will increase their score, on average, by 137.04 to 248.96 points. The school can be 98% confident that students who take this course increase their SAT score, on average, by 137.04 to 248.96 points. The school can be 98% confident that the students in the sample increased their SAT score, on average, by 137.04 to 248.96 points.
Transcribed Image Text:To estimate the benefits of an SAT prep course, a random sample of 10 students enrolled in the course is selected. For each of these students, their entrance score on the exam taken at the beginning of the course is recorded. Their exit score on the exam they take at the end of the course is recorded as well. The table displays the scores. Student 1 2 3 4 5 6 7 8 9 10 1140 1050 850 910 830 1140 Before After 800 870 860 820 1100 1010 1000 980 1410 1270 1020 1010 1060 1340 The mean of the differences is 193 points, and the standard deviation of the differences is 62.73 points. The conditions for inference are met. A 98% confidence interval for the mean difference (after-before) in score is 137.04 points to 248.96 points. What is the correct interpretation of this interval? 98% of students in this sample increased their score, on average, by 137.04 to 248.96 points. 98% of students who take this course will increase their score, on average, by 137.04 to 248.96 points. The school can be 98% confident that students who take this course increase their SAT score, on average, by 137.04 to 248.96 points. The school can be 98% confident that the students in the sample increased their SAT score, on average, by 137.04 to 248.96 points.
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