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When a research study involves more than one factor, it is called a factorial de

ID: 3205523 • Letter: W

Question

When a research study involves more than one factor, it is called a factorial design.  

True

False

0.5 points

Question 3

From the textbook information, you learned that a two-factor ANOVA allows us to examine 6 types of mean differences within one analysis.

True

False

0.5 points

Question 4

A(n) ___ examines the potential for mean differences between individual treatment conditions (i.e., cells) while a(n) ___ examines mean differences among the levels of only one factor.

main effect; interaction

interaction; main effect

0.5 points

Question 5

After reading the information in section 14.2, you know that if the two factors are independent, so that one factor does not influence the effect of the other, then there ___ interaction. When the two factors are not independent, so that the effect of one factor depends on the other, then there ___ an interaction.

is not; is not

is not; is

is; is not

is; is

0.5 points

Question 6

In a two-factor ANOVA, what is the implication of a significant AxB interaction on main effects?

At least one of the main effects must also be significant.

Both of the main effects must be significant.

Neither of the main effects can be significant.

The significance of the interaction has no impact on whether a main effect is significant or not

0.5 points

Question 7

Using the information provided in the Table, determine the F(observed) values for Factor A, Factor B, and Factor AxB (Note that you will need to fill in some of the SS and df information).

Source

SS

df

MS

F(observed)

F(critical)

Significant?

Between

36

3

FactorA

1

12

FactorB

3

1

3

AxB

21

21

Within

84

28

3

Total

120

31

F(observed) for Factor A is 2.00, F(observed) for Factor B is 4.00, and F(observed) for Factor AxB is 3.00

F(observed) for Factor A is 2.00, F(observed) for Factor B is 1.00, and F(observed) for Factor AxB is 3.00

F(observed) for Factor A is 4.00, F(observed) for Factor B is 1.00, and F(observed) for Factor AxB is 7.00

F(observed) for Factor A is 4.00, F(observed) for Factor B is 4.00, and F(observed) for Factor AxB is 7.00

1 points

Question 8

Using the Table from Question 7, determine the F(critical) value for FactorAxB (alpha = 0.05)

3.88

4.41

4.20

7.64

Explanation / Answer

Answer:

When a research study involves more than one factor, it is called a factorial design.  

Answer:True

False

0.5 points

Question 3

From the textbook information, you learned that a two-factor ANOVA allows us to examine 6 types of mean differences within one analysis.

Answer:True

False

0.5 points

Question 4

A(n) ___ examines the potential for mean differences between individual treatment conditions (i.e., cells) while a(n) ___ examines mean differences among the levels of only one factor.

main effect; interaction

interaction; main effect

0.5 points

Question 5

After reading the information in section 14.2, you know that if the two factors are independent, so that one factor does not influence the effect of the other, then there ___ interaction. When the two factors are not independent, so that the effect of one factor depends on the other, then there ___ an interaction.

is not; is not

Answer: is not; is

is; is not

is; is

0.5 points

Question 6

In a two-factor ANOVA, what is the implication of a significant AxB interaction on main effects?

At least one of the main effects must also be significant.

Both of the main effects must be significant.

Neither of the main effects can be significant.

Answer:The significance of the interaction has no impact on whether a main effect is significant or not

0.5 points

Question 7

Using the information provided in the Table, determine the F(observed) values for Factor A, Factor B, and Factor AxB (Note that you will need to fill in some of the SS and df information).

Source

SS

df

MS

F(observed)

F(critical)

Significant?

Between

36

3

FactorA

12

1

12

4

4.2

No

FactorB

3

1

3

1

4.2

No

AxB

21

1

21

7

4.2

Yes

Within

84

28

3

Total

120

31

Answer:F(observed) for Factor A is 4.00, F(observed) for Factor B is 1.00, and F(observed) for Factor AxB is 7.00

1 points

Question 8

Using the Table from Question 7, determine the F(critical) value for FactorAxB (alpha = 0.05)

3.88

4.41

Answer:4.20

7.64

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