Deck 8: Analysis of Variance
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Deck 8: Analysis of Variance
1
The formula for dfwithin is:
A)
B)
C)
D)
A)

B)

C)

D)


2
In an analysis of variance with three groups, the research hypothesis is:
A)
B)
C)
D)
A)

B)

C)

D)


3
The question below refers to the following situation:
In an analysis of variance with 4 groups, each containing 12 respondents:
Calculate the within-group degrees of freedom.
A)60
B)3
C)44
D)45
In an analysis of variance with 4 groups, each containing 12 respondents:
Calculate the within-group degrees of freedom.
A)60
B)3
C)44
D)45
44
4
Using the F ratio requires:
A)interval data.
B)ordinal data.
C)nominal data.
D)all of the above.
A)interval data.
B)ordinal data.
C)nominal data.
D)all of the above.
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5
The larger the value of the calculated F ratio:
A)the more likely an observed difference is due to chance.
B)the larger the mean square within groups is compared to the mean square between groups.
C)the less likely an observed difference is due to chance.
D)the larger the sum of squares within groups is compared to the sum of squares between groups.
A)the more likely an observed difference is due to chance.
B)the larger the mean square within groups is compared to the mean square between groups.
C)the less likely an observed difference is due to chance.
D)the larger the sum of squares within groups is compared to the sum of squares between groups.
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6
The distance or deviation of raw scores from their group mean is known as:
A)between-group variation.
B)variation within groups.
C)total variation.
D)none of the above
A)between-group variation.
B)variation within groups.
C)total variation.
D)none of the above
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7
The formula for the total sum of squares, SStotal , is:
A)
B)
C)
D)
A)

B)

C)

D)

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8
The sum of squares is the method for measuring variation:
A)within groups.
B)between groups.
C)for the total sample.
D)all of the above
A)within groups.
B)between groups.
C)for the total sample.
D)all of the above
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9
In an analysis of variance with three groups, the null hypothesis states:
A)
B)
C)
D)
A)

B)

C)

D)

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10
Which of the following is a requirement for computing the F ratio?
A)comparing two or more independent means
B)a normal distribution
C)random sampling
D)all of the above
A)comparing two or more independent means
B)a normal distribution
C)random sampling
D)all of the above
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11
The normality assumption required for using an F ratio holds if
A)we draw small enough samples from each group.
B)the characteristic we are comparing between and within groups is biased.
C)we draw large enough samples from each group.
D)none of the above.
A)we draw small enough samples from each group.
B)the characteristic we are comparing between and within groups is biased.
C)we draw large enough samples from each group.
D)none of the above.
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12
The question below refers to the following situation:
In an analysis of variance with 4 groups, each containing 12 respondents:
Calculate the between-group degrees of freedom.
A)20
B)44
C)3
D)47
In an analysis of variance with 4 groups, each containing 12 respondents:
Calculate the between-group degrees of freedom.
A)20
B)44
C)3
D)47
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13
The distance or deviation of group means from one another is known as:
A)variation between groups.
B)within-group variation.
C)total variation.
D)none of the above
A)variation between groups.
B)within-group variation.
C)total variation.
D)none of the above
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14
The formula for dfbetween is:
A)
B)
C)
D)
A)

B)

C)

D)

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15
Which is NOT true of an analysis of variance?
A)The population variances are all assumed to be equal.
B)All samples must be selected randomly.
C)All data must be ordinal level data.
D )All of the above are untrue.
A)The population variances are all assumed to be equal.
B)All samples must be selected randomly.
C)All data must be ordinal level data.
D )All of the above are untrue.
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16
The mean square is:
A)calculated by dividing the sum of squares within groups by the degrees of freedom within groups.
B)calculated by dividing the sum of squares between groups by the degrees of freedom between groups.
C)a method for assessing variation in conjunction with the sums of squares measures.
D)all of the above
A)calculated by dividing the sum of squares within groups by the degrees of freedom within groups.
B)calculated by dividing the sum of squares between groups by the degrees of freedom between groups.
C)a method for assessing variation in conjunction with the sums of squares measures.
D)all of the above
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17
The F ratio is calculated by:
A)dividing the degrees of freedom within by degrees of freedom between.
B)dividing the mean square between by the mean square within.
C)dividing the mean square within by the mean square between.
D)none of the above
A)dividing the degrees of freedom within by degrees of freedom between.
B)dividing the mean square between by the mean square within.
C)dividing the mean square within by the mean square between.
D)none of the above
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18
The question below refers to the following situation:
In an analysis of variance with 4 groups, each containing 12 respondents:
Calculate the total degrees of freedom.
A)47
B)60
C)48
D)42
In an analysis of variance with 4 groups, each containing 12 respondents:
Calculate the total degrees of freedom.
A)47
B)60
C)48
D)42
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19
In a one-way analysis of variance, the total variation is divisible into __________
Component(s).
A)1
B)2
C)3
D)4
Component(s).
A)1
B)2
C)3
D)4
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20
We use the analysis of variance rather than the t ratio when more than two groups are Involved because:
A)it is less time consuming to make the necessary calculations.
B)it decreases the likelihood of making a Type 1 error.
C)the more statistical tests conducted, the more likely sampling error may cause statistically Significant findings.
D)all of the above
A)it is less time consuming to make the necessary calculations.
B)it decreases the likelihood of making a Type 1 error.
C)the more statistical tests conducted, the more likely sampling error may cause statistically Significant findings.
D)all of the above
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21
The question below refers to the following situation:
A researcher is interested in the effects of family size on leisure time. He questions 16 families on the number of "free hours per week." He polls 4 families at each size, from 1 to 4 children. The data are as follows:
Calculate the total sum of squares.
A researcher is interested in the effects of family size on leisure time. He questions 16 families on the number of "free hours per week." He polls 4 families at each size, from 1 to 4 children. The data are as follows:

Calculate the total sum of squares.
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22
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation
and years of education. Here is the data she is working with:
Calculate the total sum of squares.
A social researcher is interested in studying the relationship between religious affiliation
and years of education. Here is the data she is working with:

Calculate the total sum of squares.
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23

The __________ sum of squares is defined as
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24
Analysis of Variance is generally used to compare three or fewer groups.
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25
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
Calculate the mean square within groups (MSwithin).
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

Calculate the mean square within groups (MSwithin).
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26
In ANOVA, the dependent variable is measured at the interval level.
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27
Analysis of variance should only be used on the __________ level of data.
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28
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
What are your conclusions about the null hypothesis?
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

What are your conclusions about the null hypothesis?
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29

The __________ sum of squares is defined as
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30
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
Calculate the within-group sum of squares.
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

Calculate the within-group sum of squares.
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31
Analysis of variance should be used on __________ or more independent means.
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32
In Analysis of Variance if the F ratio is larger than the critical value the groups are the Same in the population.
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33
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
Calculate the mean square between groups (MSbetween).
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

Calculate the mean square between groups (MSbetween).
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34
In Analysis of Variance, the dependent variable is measured at the nominal level.
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35

The __________ sum of squares is defined as
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36
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
Calculate the between-group sum of squares.
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

Calculate the between-group sum of squares.
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37
Groups in an analysis of variance are typically formed based on a __________ measure.
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38
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
Calculate the F ratio.
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

Calculate the F ratio.
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39
Analysis of variance yields a(n) __________ whose numerator represents variation between
groups being compared, and whose denominator contains an estimate of variation within
those groups.
groups being compared, and whose denominator contains an estimate of variation within
those groups.
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40
The question below refers to the following situation:
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:
Are your results statistically significant, and if so, at what level?
A social researcher is interested in studying the relationship between religious affiliation and years of education. Here is the data she is working with:

Are your results statistically significant, and if so, at what level?
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41
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.
Calculate mean square within.
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.

Calculate mean square within.
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42
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.
Calculate F.
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.

Calculate F.
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43
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.
What are your conclusions about the null hypothesis?
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.

What are your conclusions about the null hypothesis?
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44
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.
Calculate mean square between.
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.

Calculate mean square between.
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45
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.
Calculate the within-group sum of squares.
A valet parking attendant is interested in whether daytime temperature affects the size of
tips. To study this question, she records the size of the tip given by her customers on 3
extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an
analysis of variance to test the differences between mean tips with significance (α = .05), to
determine if the groups differ from each other.

Calculate the within-group sum of squares.
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46
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.
Calculate the between-group sum of squares.
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.

Calculate the between-group sum of squares.
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47
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.
What is the research hypothesis?
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.

What is the research hypothesis?
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48
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.
Calculate the total sum of squares.
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.

Calculate the total sum of squares.
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49
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.
Are the results statistically significant and, if so, at what level?
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.

Are the results statistically significant and, if so, at what level?
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افتح القفل للوصول البطاقات البالغ عددها 51 في هذه المجموعة.
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50
The question below refers to the following situation:
A researcher is interested in the effects of family size on leisure time. He questions 16 families on the number of "free hours per week." He polls 4 families at each size, from 1 to 4 children. The data are as follows:
Calculate the mean square between groups.
A researcher is interested in the effects of family size on leisure time. He questions 16 families on the number of "free hours per week." He polls 4 families at each size, from 1 to 4 children. The data are as follows:

Calculate the mean square between groups.
فتح الحزمة
افتح القفل للوصول البطاقات البالغ عددها 51 في هذه المجموعة.
فتح الحزمة
k this deck
51
The question below refers to the following situation:
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.
What is the null hypothesis?
A valet parking attendant is interested in whether daytime temperature affects the size of tips. To study this question, she records the size of the tip given by her customers on 3 extremely hot summer days, 3 warm spring days, and 3 cold winter days. Complete an analysis of variance to test the differences between mean tips with significance (α = .05), to determine if the groups differ from each other.

What is the null hypothesis?
فتح الحزمة
افتح القفل للوصول البطاقات البالغ عددها 51 في هذه المجموعة.
فتح الحزمة
k this deck