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Quiz No. 4 & 5 - One-Way ANOVA and Two-Way ANOVA

Total questions: 20

Worksheet time: 26mins

Name
Class
Date
1.

The following are assumptions for ANOVA except:

a)

Variance must be homogenous

b)

There should be 4 or more independent groups

c)

Data must be normally distributed

d)

Randomly selected

2.

ANOVA testing is used for ...

a)

Test for one mean

b)

Test for two means

c)

Test for three or more means

d)

Test for independence between two variables

3.

Determine whether the following scenario should use a one-way ANOVA test or two-way ANOVA test:


A researcher want to determine whether there is an interaction between physical activity level and gender on blood cholesterol concentration in children.

a)

one-way ANOVA test

b)

two-way ANOVA test

4.

Determine whether the following scenario should use a one-way ANOVA test or two-way ANOVA test:


A group of psychiatric patients are trying three different therapies: counseling, medication and biofeedback. They want to see if one therapy is better than the others.

a)

one-way ANOVA test

b)

two-way ANOVA test

5.

ANOVA stands for ...

a)

Analysis of Variation

b)

Analysis of Variance

c)

Analysis of Variability

d)

A Non-Visual Analysis

6.

Determine whether the following scenario should use a one-way ANOVA test or two-way ANOVA test:


A nutritionist is studying the effects of diet on cholesterol in men and women. She has data which reports cholesterol levels for men and women for three different diets (low-fat low calorie, Adkins diet, Mediterranean diet).

a)

one-way ANOVA test

b)

two-way ANOVA test

7.

This test is the nonparametric alternative of One-Way ANOVA often used when the level of measurement is ordinal.

a)

Kruskal-Wallis Test

b)

Wilcoxon Test

c)

Mann-Whitney U Test

d)

Binomial Test of Equality

8.

Which is NOT Assumptions and Design Consideration for One-Way ANOVA

a)

Normal distributed population

b)

Independence of error

c)

Homogeneity of viscoscity

d)

Data scale

9.

Given Null hypothesis H0: µ1 = µ2 = µ3 ……….. µk. What does the "K" stand for?

a)

Number of levels

b)

Number of row data

c)

Number of column data

d)

Number of variables

10.

Given the alternative hypothesis Ha: µ1 ≠ µ2 ≠ µ3 ≠ …….. µk. Which are the correct interpretations?

a)

The population mean is not same in all the groups

b)

At least one group is different from another

c)

Population means and hypothesized valueare equal

d)

The population mean is same in all the groups

11.

This test is used when comparing groups on two different categorical variables which focuses on the interpreting main effects and interaction effects.

a)

One-way ANOVA

b)

Two-way ANOVA

c)

One-way t-Test

d)

Two-way t-Test

12.

In two-way ANOVA, this effect is where the factorial analysis looks for significant changes in the dependent variable as a result of two or more of the independent variables working together

a)

Main Effect

b)

Sub Effect

c)

Interaction Effect

d)

Outcome Effect

13.

In two-way ANOVA, this effect is where the use of two-way ANOVA permits the evaluation of each independent variable’s effects on the dependent variable

a)

Main Effect

b)

Sub Effect

c)

Interaction Effect

d)

Outcome Effect

14.

A corn farmer is interested in reducing the number of days it takes for his corn to silk. He has decided to set up a controlled experiment that manipulates the nominal variable “fertilizer,” having two categories: 1 = limestone and 2 = nitrogen. Another nominal variable is “soil type,” with two categories: 1 = silt and 2 = peat.

What is the dependent variable?

a)

Number of Days until the corn begins to silk - Scale

b)

Fertilizer (With categories: Limestone and Nitrogen) - Nominal

c)

Soil Type (With categories Silt and Peat) - Nominal

15.

A corn farmer is interested in reducing the number of days it takes for his corn to silk. He has decided to set up a controlled experiment that manipulates the nominal variable “fertilizer,” having two categories: 1 = limestone and 2 = nitrogen. Another nominal variable is “soil type,” with two categories: 1 = silt and 2 = peat.

What factorial anova best describes this scenario?

a)

2x2 Factorial Anova

b)

2x4 Factorial Anova

c)

4x4 Factorial Anova

16.

A corn farmer is interested in reducing the number of days it takes for his corn to silk. He has decided to set up a controlled experiment that manipulates the nominal variable “fertilizer,” having two categories: 1 = limestone and 2 = nitrogen. Another nominal variable is “soil type,” with two categories: 1 = silt and 2 = peat.

What factorial anova best describes this scenario?

a)

2x2 Factorial Anova

b)

2x4 Factorial Anova

c)

4x4 Factorial Anova

17.

A corn farmer is interested in reducing the number of days it takes for his corn to silk. He has decided to set up a controlled experiment that manipulates the nominal variable “fertilizer,” having two categories: 1 = limestone and 2 = nitrogen. Another nominal variable is “soil type,” with two categories: 1 = silt and 2 = peat.

What "are" the independent variables?

a)

Number of Days until the corn begins to silk - Scale

b)

Fertilizer (With categories: Limestone and Nitrogen) - Nominal

c)

Soil Type (With categories Silt and Peat) - Nominal

18.

A social media analyst whats to find out if the use of social media (low, medium, high) can affect the difference of hours of sleep per night. The analyst plans to use one-way ANOVA for this test.

What would be your independent variable?

a)

Social Media Use (Categories: Low, Medium, High) - Nominal

b)

Difference in Hours of Sleep per Nights (Scale)

c)

Social Media Use (Categories: Low, Medium, High) - Scale

d)

Difference in Hours of Sleep per Nights (Nominal)

19.

A social media analyst whats to find out if the use of social media (low, medium, high) can affect the difference of hours of sleep per night. The analyst plans to use one-way ANOVA for this test.

What would be your dependent variable?

a)

Social Media Use (Categories: Low, Medium, High) - Nominal

b)

Hours of Sleep per Nights (Scale)

c)

Social Media Use (Categories: Low, Medium, High) - Scale

d)

Hours of Sleep per Nights (Nominal)

20.

When determining whether any of the differences between the means are statistically significant, you will compare the p-value to your significance level to assess the null hypothesis.

Which of the following statements is true?

a)

P-value ≤ α: The differences between some of the means are statistically significant

b)

P-value > α: The differences between some of the means are statistically significant

c)

P-value ≤ α: The differences between some of the means are not statistically significant