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Research Methods IV MCQs

Benjamin Maier 69 preguntas

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Preguntas del test (69)

  1. 1What is the purpose of a one-way ANOVA (between or within groups)? And how is it different to a t-test?
    1. AA one-way ANOVA examines the difference between three (or more) levels/groups in one variable, whereas a t-test only examines the difference between two levels/groups in one variable.
    2. BA one-way ANOVA examines the difference between three (you can't examine more than three) levels/groups in one variable, whereas a t-test only examines the difference between two levels/groups in one variable.
    3. CA one-way ANOVA examines the difference between four (or more) levels/groups in one variable, whereas a t-test only examines the difference between three levels/groups in one variable.
    4. DA one-way ANOVA examines the difference between two (or more) levels/groups in one variable, whereas a t-test only examines the difference between three levels/groups in one variable.
  2. 2In an one-way independent measures ANOVA, how is the variance split in terms of sums of squares? And which sum of squares tells us how much variance is explained by our hypothesis that the three groups are different?
    1. AFirst you have the total sum of squares (SST), which is made up of the model sum of squares (SSM) and the residual sum of squares (SSR). SSM tells us how much variance is explained by our hypothesis or model.
    2. BFirst you have the model sum of squares (SSM), which is made up of the total sum of squares (SST) and the residual sum of squares (SSR). SST tells us how much variance is explained by our hypothesis or model.
    3. CFirst you have the total sum of squares (SST), which is made up of the model sum of squares (SSM) and the residual sum of squares (SSR). The none of the sum of squares values tell us how much of the variance is explained by our hypothesis.
    4. DFirst you have the residual sum of squares (SSR), which is made up of the model sum of squares (SSM) and the total sum of squares (SST). SSM tells us how much variance is explained by our hypothesis or model.
  3. 3In a repeated measure ANOVA how is the variance split in terms of sums of squares? And which sum of squares value tells us how much variance is explained by our hypothesis - that the group will be different in each condition?
    1. AFirst, total sum of squares (SST) shows the total variation in the data, this is made of the sum of squares for between participant variation (SSB) and the sum of squares for within participant variation (SSW). In the SSW we can further split the variation into the model sum of squares (SSM) and the residual sum of squares (SSR). SSM tells us how much variance is explained by our hypothesis.
    2. BFirst, total sum of squares (SST) shows the total variation in the data, this is made of the sum of squares for between participant variation (SSB) and the sum of squares for within participant variation (SSW). SSW tells us how much variance is explained by our hypothesis.
    3. CFirst, total sum of squares (SST) shows the total variation in the data, this is made of the model sum of squares (SSM) and the residual sum of squares (SSR). SST tells us how much variance is explained by our hypothesis.
    4. DFirst, total sum of squares (SST) shows the total variation in the data, this is made of the sum of squares for within participant variation (SSW) and the sum of squares for between participant variation (SSB). In the SSB we can further split the variation into the model sum of squares (SSM) and the residual sum of squares (SSR). SSR tells us how much variance is explained by our hypothesis.
  4. 4Why can't we use the sum of squares to calculate the F ratio in one-way ANOVA?
    1. ABecause the sum of squares are influenced by the number of scores summed.
    2. BThis is a trick question - we do use the sum of squares, its the mean squares we don't use.
    3. CBecause the sum of squares are influenced by the degrees of freedom but mean squares are not.
    4. DBecause the sum of squares are influenced by the F ratio.
  5. 5In a one-way ANOVA, if our F value is more than 1 - what does this mean?
    1. AThat our MSM is larger than our MSR. This means that there has been an effect of the variable between the groups/within the group - although we don't know if this is significant.
    2. BThat our MSR is larger than our MSM. This means that there has been an effect of the variable between the groups/within the group - although we don't know if this is significant.
    3. CThat our MSM is larger than our MSR. This means that there has not been an effect of the variable between the groups/within the group - although we don't know if this is significant.
    4. DThat our MSM is larger than our MSR. This means that there has been an effect of the variable between the groups/within the group - and we know that this is significant.
  6. 6Which of the following is NOT an assumption of an independent samples ANOVA?
    1. ASphericity.
    2. BInterval level data.
    3. CNormal distribution.
    4. DHomogeneity of variance.
  7. 7Which of the following is NOT an assumption of a repeated measures ANOVA?
    1. AIndependence of groups.
    2. BSphericity.
    3. CInterval level data.
    4. DNormal distribution.
  8. 8One-Way ANOVA: If the assumption of homogeneity is broken - which test should you use instead?
    1. ABonferroni.
    2. BTukey.
    3. CBrown-Forsythe.
    4. DWelch.
  9. 9If your assumption of sphericity is broken - which part of the output should you read instead?
    1. AMauchly.
    2. BGreenhouse-Geisser.
    3. CLower-bound.
    4. DLevene.
  10. 10Can SPSS calculate an effect size for a one-way ANOVA?
    1. AYes, but only for independent measures - you should calculate it yourself for repeated measures.
    2. BYes, but only for repeated measures - you should calculate it yourself for independent measures.
    3. CYes, for both.
    4. DNo.

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Test sobre Research Methods IV MCQs, creado por Benjamin Maier el 21/05/2017.
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