The following One-Way Between-Subjects Design in Statistics MCQs have been compiled by our experts through research, in order to test your knowledge of the subject of One-Way Between-Subjects Design in Statistics. We encourage you to answer these #multiple-choice questions to assess your proficiency.
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A. =2
B. >2
C. <2
D. ≥ 2
A. =2
B. >2
C. <2
D. ≥ 2
A. Standard Deviation
B. Mean Difference
C. Variance
D. None of these
A. Standard Deviation
B. Mean Difference
C. Variance
D. None of these
A. Dependent
B. Independent
C. Both
D. None
A. K
B. K-1
C. 1-k
D. K-2
A. K
B. K-N
C. N-k
D. N
A. Degrees of Freedom Error
B. Freedom Denominator
C. Degrees of Freedom Within Groups
D. All of these
A. K
B. 1-k
C. K-1
D. K-2
A. Degrees of Freedom Error
B. Freedom Denominator
C. Degrees of Freedom Within Groups
D. All of these
A. Type I
B. Type II
C. Type III
D. All of these
A. Normal Distribution
B. Positively Skewed
C. Negatively Skewed
D. All of these
A. Mean difference
B. Mean square
C. Variance
D. Both b and c
A. Mean difference
B. Mean square
C. Variance
D. Both b and c
A. F Statistic
B. F Obtained
C. F Observed
D. Both a and b
A. Dependent
B. Independent
C. Quasi-Independent
D. Both b and c
A. Numerator
B. Denominator
C. Reciprocal
D. Both a and b
A. Numerator
B. Denominator
C. Reciprocal
D. Both a and b
A. True
B. False
C. No Effect
D. Both a and b
A. Two
B. Two or more
C. Three
D. Three or more
A. Standard Deviation
B. Variance
C. Mean
D. Range
A. =1
B. =2
C. <2
D. >2
A. True
B. False
A. Honestly Significant Difference
B. Least Significant Difference
C. Multiple Range Significance
D. All of these
A. Sum of Squares Error
B. Sum of Squares Total
C. Sum of Squares Within Groups
D. Both a and c
A. True
B. False
A. Sum of mean of squares
B. Sum of squares
C. Sum of square roots
D. Both b and c
A. Within-Groups Variation
B. Error Variation
C. Between-Groups Variation
D. Both a and b
A. Factorial.
B. Between subjects.
C. Within group.
D. Error.
A. N.
B. N.
C. I.
D. K.
A. (2, 18)
B. (3, 59)
C. (3, 57)
D. (2, 57)
A. Different participants are observed one time in each of two or more groups for one factor.
B. The same participants are observed in each of two or more groups for one factor.
C. Testing hypotheses for one factor with two or more levels concerning the variance among means
D. All of these.
A. Equal to 0.
B. Equal to 1.
C. Not significant.
D. Undefined in that the test statistic cannot be computed in this case
A. Tukey’s HSD test
B. ω2
C. η2
D. Chi-square test
A. Schaffé test
B. Tukey’s HSD test
C. Bonferroni test
D. Fisher’s LSD test
A. Study 1
B. Study 2
C. Neither, the differences are balance
D. There is not enough information to answer this question
A. Study 1
B. Study 2
C. Neither, the differences are balance
D. There is not enough information to answer this question
A. 2
B. 27
C. 30
D. 29
A. True
B. False
A. True
B. False
A. True
B. False
A. True
B. False
A. True
B. False