Lesson 4.2.3.3.1
4.2.3.3.1 Sign test and probability, significance and errors Quiz: AQA Psychology, Unit 2
20 questions
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Lesson 4.2.3.3.1, Sign test and probability, significance and errors: 20 multiple choice questions for the AQA Psychology (7182), Unit 2: Psychology in context, written with Revision Ninja.
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The 20 questions
-
What type of design is the sign test typically used with?
- Independent groups with interval data only
- Repeated measures or matched pairs, where each participant gives two related scores
- Case studies analysed qualitatively
- Correlational designs measuring two continuous variables
-
Why is the sign test described as a non-parametric test?
- It makes no assumption that the data follow a normal distribution
- It requires a sample of at least 100 participants
- It can only be used with ratio level data
- It always gives a more powerful result than a related t-test
-
In the sign test, what is recorded for each participant?
- The exact numerical difference between the two scores
- The rank of each participant's total score
- Whether the difference between the two scores is positive, negative or zero
- The mean of the two conditions for that participant
-
In the sign test, how are participants with no difference between their two scores treated?
- They are removed from the analysis, so N is reduced
- They are counted as positive differences
- They are counted as negative differences
- They are split equally between the positive and negative categories
-
What is a Type I error?
- Failing to randomise participants to conditions
- Using the wrong test for the level of measurement
- Rejecting the null hypothesis when it is actually true, a false positive
- Accepting the null hypothesis when it is actually false, a false negative
-
What is a Type II error?
- Rejecting the null hypothesis when it is actually true
- Using a one-tailed test when a two-tailed test was predicted
- Accepting the null hypothesis when a real effect exists, a false negative
- Setting the significance level at 0.05 rather than 0.01
-
What significance level is conventionally used in psychology?
- 0.5 (50%)
- 0.001 (0.1%)
- 0.05 (5%)
- 0.95 (95%)
-
In a sign test, 10 participants are tested. Eight show an increase and two show a decrease, with no zero differences. What is S, the smaller number of signs?
- 8
- 10
- 5
- 2
-
A sign test with N = 10 gives S = 2. The critical value for a two-tailed test at the 0.05 level is 1. Is the result significant?
- Yes, because S is less than the critical value
- Yes, because S is greater than the critical value
- No, because S is less than the critical value
- No, because S is greater than the critical value
-
The same data (N = 10, S = 2) are analysed with a one-tailed test at the 0.05 level, where the critical value is 2. What is the conclusion?
- Significant, because N is 10
- Not significant, because there were no zero differences
- Not significant, because S is larger than 2
- Significant, because S equals the critical value of 2
-
A study has 12 participants and one shows no change between conditions. What is N for the sign test?
- 12
- 1
- 10
- 11
-
Which observed value of S, with N = 10, would be significant on a one-tailed test at the 0.05 level, where the critical value is 2?
- S = 3
- S = 5
- S = 4
- S = 2
-
A sign test has 15 non-zero differences, with 11 positive and 4 negative. What is S?
- 7
- 15
- 11
- 4
-
A psychologist tests the same students before and after a revision programme, using scores that are ranked, not interval. Which test is suitable?
- Spearman's rho
- Sign test
- Chi-squared test
- Unrelated t-test
-
A researcher lowers the significance level from 0.05 to 0.01. What is the effect on the risk of a Type I error?
- It becomes zero, because the test is now exact
- It is reduced, because the criterion for significance is stricter
- It is unchanged, because it depends only on sample size
- It is increased, because more results will become significant
-
A sign test shows a significant result, but the effect is later shown not to exist. Which error has occurred?
- A Type I error
- A ceiling effect
- A demand characteristic
- A Type II error
-
Why might a researcher choose a two-tailed test rather than a one-tailed test?
- A two-tailed test allows the researcher to ignore zero differences
- A two-tailed test is always more powerful than a one-tailed test
- There is no clear directional prediction, so an effect in either direction should be detectable
- A one-tailed test always has a higher chance of a Type I error
-
A sign test with 10 participants gives S = 4. The one-tailed critical value at 0.05 is 2. What is the correct conclusion?
- Significant, because S is an even number
- Significant, so the null hypothesis is rejected
- Not significant, so the null hypothesis is retained
- Not significant, because the sign test cannot be used with N = 10
-
Lowering the significance level reduces the risk of one error type but increases the risk of another. Which is the correct trade-off?
- Lowering alpha increases false positives but reduces false negatives
- Lowering alpha reduces both Type I and Type II errors equally
- Lowering alpha has no effect on either type of error
- Lowering alpha reduces false positives but increases the risk of false negatives
-
Which is a strength of the sign test?
- It can only be used with independent groups
- It uses the actual size of each difference, so it is more precise than a related t-test
- It is simple to calculate and does not assume normally distributed data
- It always detects small effects better than parametric tests
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