Following are the summary statistics of some test scores (out of 100) sampled from an English and a Mathematics courses: Number of students Mean Standard deviation English 22 75 28 Mathematics 35 61 42 Do students perform better on the English test? (a) Test it at a 0.10 significance level. Use a single tailed test. Test statistic = #4 Critical value = #5 thus, English #6 Math {1. "=", 2. ">", 3. "<"} (b) Find a 80%-confidence interval for the difference in scores (English – Math). #7 < (English – Math) < #8
Following are the summary statistics of some test scores (out of 100) sampled from an English and a Mathematics courses: Number of students Mean Standard deviation English 22 75 28 Mathematics 35 61 42 Do students perform better on the English test? (a) Test it at a 0.10 significance level. Use a single tailed test. Test statistic = #4 Critical value = #5 thus, English #6 Math {1. "=", 2. ">", 3. "<"} (b) Find a 80%-confidence interval for the difference in scores (English – Math). #7 < (English – Math) < #8
MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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please assist to solve question from attached image for #4 to #8
![Following are the summary statistics of some test scores (out of 100) sampled from
an English and a Mathematics courses:
Number of students
Mean Standard deviation
English
Mathematics
22
75
28
35
61
42
Do students perform better on the English test?
(a) Test it at a 0.10 significance level. Use a single tailed test.
Test statistic = #4
Critical value = #5
thus, English #6 Math {1. "=", 2. ">", 3. "<"}
(b) Find a 80%-confidence interval for the difference in scores (English – Math).
< (English – Math) <
#8
%23](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fda31a9ad-5109-461f-b9f7-3c5a1003591e%2F8fd414a9-4fa5-4858-924c-4c45ef3a04fb%2Fvjyz7og_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Following are the summary statistics of some test scores (out of 100) sampled from
an English and a Mathematics courses:
Number of students
Mean Standard deviation
English
Mathematics
22
75
28
35
61
42
Do students perform better on the English test?
(a) Test it at a 0.10 significance level. Use a single tailed test.
Test statistic = #4
Critical value = #5
thus, English #6 Math {1. "=", 2. ">", 3. "<"}
(b) Find a 80%-confidence interval for the difference in scores (English – Math).
< (English – Math) <
#8
%23
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