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TUT 4 MEMO on Chapter 18
Question 1
The computer laboratory where students do their practical tests is undecided whether to
increase the capacity of the laboratory. From past experience they know t
... hat on
average at most 80 students do their practical tests per session.
A simple random sample of 10 sessions is taken to test the hypothesis.
88 90 82 78 86 78 76 92 80 84
In chapter 9 the one-sample t-test was performed under the assumption of a normal population with unknown
population variance to test if the capacity of the computer laboratory must be increased.
Use the exact sign test to test at a 5% level of significance that the median number of
students per session is more than 80 students.
a) Formulate the hypotheses
population median ≤ 80
population median > 80
b) Value of the Sign test statistic:
number of positive signs = 6
Sample size decreases from 10 to 9
c) Specify the exact distribution of :
d) Define the p-value and calculate it by using the Excel function BINOM.DIST:
one-sided p-value
e) Interpret the p-value and make a conclusion:
p-value (= 0.254) > (= 0.05) ⇒ can not be rejected
Conclusion:
The population median number of students per session is not significantly more than
80, indicating that the computer laboratory will not have to increase the capacity of
the laboratory.[Show More]
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