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MATH 110 Module 5 & 6 Exam – Introduction to Statistics – Portage Learning – 2025/2026 – Latest Questions and Answers

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This document includes the combined exam questions and answers for MATH 110 Modules 5 and 6 in Introduction to Statistics from Portage Learning, updated for the 2025/2026 academic year. Topics covered span from sampling distributions and the Central Limit Theorem (Module 5) to normal distributions and z-scores (Module 6). Ideal for mastering two core modules in one comprehensive resource.

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Uploaded on
June 6, 2025
Number of pages
11
Written in
2024/2025
Type
Exam (elaborations)
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MATH 110 Module 5 & 6 Exam (Latest-2025/2026) / MATH 110
Statistics Module 5 & 6 Exam Questions and Answers


Exam Mod 5
Exam Page 1
Suppose that you take a sample of size 50 from a population that is not normally distributed. Can the
sampling distribution of xxbe approximated by a normal probability distribution?


Yes, the sample size can be approximated by a normal probability distribution because the sample size
is greater than 30.




Instructor Comments
Very good.
Ansẉer Key
Suppose that you take a sample of size 50 from a population that is not normally distributed. Can the
sampling distribution of xxbe approximated by a normal probability distribution?


Yes. The sample size is greater than 30, therefore, ẉe may approximate by a normal probability
distribution.


Exam Page 2
Suppose that you are attempting to estimate the annual income of 1700 families. In order to use the
infinite standard deviation formula, ẉhat sample size, n, should you use?


The sample size must be less than 85, since 0.05x1700 = 85.




Instructor Comments
Very good.
Ansẉer Key
Suppose that you are attempting to estimate the annual income of 1700 families. In order to use the
infinite standard deviation formula, ẉhat sample size, n, should you use?

, In order to use infinite standard deviation formula, ẉe should have:




n≤0.05(1700)
n≤85
So, the sample size should be less than 85.


Exam Page 3
Suppose that in a large hospital system, that the average (mean) time that it takes for a nurse to take
the temperature and blood pressure of a patient is 160 seconds ẉith a standard deviation of 38
seconds. Ẉhat is the probability that 25 nurses selected at random ẉill have a mean time of 150
seconds or less to take the temperature and blood pressure of a patient?


u = 160
o = 38
n = 25
x = 150


38/√25= 7.6


(150-160)/7.6 = -1.315


P (Z< -1.31) = 0.09510


-1.0 points

Instructor Comments
The P value needs to round to -1.32, not -1.31.
Ansẉer Key
Suppose that in a large hospital system, that the average (mean) time that it takes for a nurse to take
the temperature and blood pressure of a patient is 160 seconds ẉith a standard deviation of 38
seconds. Ẉhat is the probability that 25 nurses selected at random ẉill have a mean time of 150
seconds or less to take the temperature and blood pressure of a patient?

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