This is not a graded question at all it is literally a question I need help with. 3. (6 pts) Having done poorly on their Math finals in June, eight students repeat thecourse in summer school and take another exam in August.June5449686658606262August5065746456656872If we consider these students to be representative of all students who might attend thissummer school in other years, do these results provide evidence that the program isworthwhile?(a) Set up the appropriate H, and H..(b) Propose a formula to calculate the test statistic and report the result. (Assume thepopulation follow a normal distribution)(c) Find the P-value and make your conclusion at a =.05.1

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Description: This is not a graded question at all it is literally a question I need help with. 3. (6 pts) Having done poorly on their Math finals in June, eight students repeat thecourse in summer school and take another exam in August.June5449686658606262August5

Answered: 3. (6 pts) Having done poorly on their…

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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This is not a graded question at all it is literally a question I need help with.

3. (6 pts) Having done poorly on their Math finals in June, eight students repeat the
course in summer school and take another exam in August.
June
54
49
68
66
58
60
62
62
August
50
65
74
64
56
65
68
72
If we consider these students to be representative of all students who might attend this
summer school in other years, do these results provide evidence that the program is
worthwhile?
(a) Set up the appropriate H, and H..
(b) Propose a formula to calculate the test statistic and report the result. (Assume the
population follow a normal distribution)
(c) Find the P-value and make your conclusion at a =.05.
1

Expert Solution

Step 1

(a) $H_{0} : μ \geq 0$ ; i.e; if the scores is improved, then the scores of August will be greater than scores of August

$H_{1} : μ < 0$

We will use a paired t-test.

From the following table we calculate the mean difference and standard deviation

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