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MATH 110 MODULE 8 EXAM (LATEST-2026) | MATH110 INTRODUCTION TO STATISTICS: PORTAGE LEARNING ACTUAL SCREENSHOTS QUESTIONS AND CORRECT ANSWERS

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Escrito en
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MATH 110 MODULE 8 EXAM (LATEST-2026) | MATH110 INTRODUCTION TO STATISTICS: PORTAGE LEARNING

Institución
MATH 110 MODULE 8
Grado
MATH 110 MODULE 8

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MATH 110 MODULE 8 EXAM (LATEST-2026) |
MATH110 INTRODUCTION TO STATISTICS:
PORTAGE LEARNING




True or False: σ₁ and σ₂ represent the standard deviations for sample 1 and for
sample 2, respectively.


🔵
A) True​
B) False​
C) Only σ₁ represents a population standard deviation​
D) None of the above

🟢 σ₁ and σ₂ are symbols used to represent the standard deviations of population 1
and population 2, respectively. Sample standard deviations are typically
represented using s₁ and s₂.

,Determine if the following statement is True or False.

Assume we are using a 90% confidence interval:

If the entire confidence interval is positive (it is never negative or zero), then we
can say that we are 90% confident that the mean for population 2 is greater than the
mean for population 1 (μ₂ > μ₁).


🔵
A) True​
B) False​
C) Cannot be determined​
D) Only true for large samples

🟢 If the entire confidence interval is positive, then the difference between the
population means is positive. This means we are 90% confident that the mean for
population 1 is greater than the mean for population 2, not the other way around.

,A researcher wants to show the mean from population 1 is different from the mean
from population 2 in matched-pairs data. If the observations from sample 1 are Xᵢ
and the observations from sample 2 are Yᵢ, and dᵢ = Xᵢ − Yᵢ, then the null
hypothesis is H₀ = ____ and the alternative is H₁ = ______.

A) H₀: μd = 0 and H₁: μd < 0​

🔵
B) H₀: μd = 0 and H₁: μd > 0​
C) H₀: μd = 0 and H₁: μd ≠ 0​
D) H₀: μd ≠ 0 and H₁: μd = 0

🟢 In matched-pairs hypothesis testing, the null hypothesis assumes there is no
mean difference between paired observations, so μd = 0. Since the researcher
wants to determine whether the means are different, a two-tailed alternative
hypothesis is used: μd ≠ 0.

3-30

Please clarify what “3-30” refers to:

●​ Questions 3 through 30 rewritten from screenshots?
●​ Generate new advanced questions numbered 3–30?
●​ Or something else?

, MATH 110 MODULE 8 EXAM (LATEST-2026) | MATH110
INTRODUCTION TO STATISTICS: PORTAGE LEARNING



The probability of an impossible event is:


🔵
A) 1​
B) 0​
C) 0.5​
D) Undefined

🟢 An impossible event cannot occur, so its probability is always 0.

Which sampling method gives every member of the population an equal chance of
selection?

A) Convenience sampling​

🔵
B) Cluster sampling​
C) Simple random sampling​
D) Voluntary response sampling

🟢 Simple random sampling ensures each individual in the population has the
same probability of being selected.




What is the shape of a distribution called if it has a longer tail on the right side?


🔵
A) Symmetric​
B) Positively skewed​
C) Negatively skewed​
D) Uniform

Escuela, estudio y materia

Institución
MATH 110 MODULE 8
Grado
MATH 110 MODULE 8

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Subido en
15 de junio de 2026
Número de páginas
36
Escrito en
2025/2026
Tipo
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