Lesson 2.2.3
2.2.3 Analysing experiments: descriptive and inferential statistics Quiz: Pearson Edexcel Psychology, Unit 2
20 questions
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Lesson 2.2.3, Analysing experiments: descriptive and inferential statistics: 20 multiple choice questions for the Pearson Edexcel Psychology (9PS0), Unit 2: Cognitive psychology, written with Revision Ninja.
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The 20 questions
-
What is the mean of the recall scores 4, 6, 6, 8 and 11?
- 8
- 7
- 6
- 11
-
What is the median of the recall scores 3, 5, 7, 7, 10 and 12?
- 10
- 7.5
- 7
- 9
-
What is the range of the recall scores 3, 5, 7, 7, 10 and 12?
- 9
- 10
- 7
- 12
-
Which measure of central tendency is best suited to ordinal data such as ranked scores?
- The mean, since it requires equal intervals between ranks to be calculated and interpreted correctly
- The median, since it uses the middle position of ordered data without requiring equal intervals
- The standard deviation, since it describes the spread of the ranks around the mean of the group
- The range, since it describes the difference between the highest and lowest ranks in the data set
-
What is the percentage of 18 correct answers out of 24 questions?
- 80%
- 72%
- 75%
- 67%
-
Which inferential test is non-parametric and used for an independent groups design?
- The Mann-Whitney U test
- The Pearson correlation, which is used to test the strength of a relationship between two continuous variables
- The Wilcoxon signed-ranks test, which is used for repeated measures designs with related scores
- The t-test, which is a parametric test that assumes the data are normally distributed in the population
-
Which inferential test is non-parametric and used for a repeated measures design?
- The chi-squared test, which is used for categorical frequency data in a contingency table of counts
- The Wilcoxon signed-ranks test
- The Mann-Whitney U test, which is used for independent groups designs with unrelated scores
- The Spearman's rho, which is used to test the strength of a correlation between two sets of ranks
-
What does a significance level of p≤.05 mean?
- There is a 5% probability that the alternative hypothesis is true, so the result is weakly supported
- There is a 5% or lower probability that the result occurred by chance if the null hypothesis is true
- The sample is 5% of the population, so the result can be generalised to the population with confidence
- There is a 95% probability that the null hypothesis is true, so the result is almost certain to be correct
-
A researcher's result has p = .03. Which conclusion is appropriate at the p≤.05 level?
- The result is significant at p≤.05, so the null hypothesis can be rejected
- The result proves the alternative hypothesis is true, so no further tests are needed in the study at all
- The result is significant at p≤.01, so the null hypothesis is proven to be false with complete certainty
- The result is not significant at p≤.05, so the null hypothesis must be accepted as true for the population
-
What is a Type I error?
- Rejecting the null hypothesis when it is actually true, a false positive
- Accepting the null hypothesis when it is actually false, a false negative in the study's conclusions
- Using a sample that is too small to show any significant difference between the conditions in the study
- Using a non-parametric test when a parametric test should be used because the data were normal
-
What is a Type II error?
- Recording data with a measurement error, which makes the scores inaccurate across all participants
- Using the wrong sampling method, which leads to a sample that does not represent the population at all
- Accepting the null hypothesis when it is actually false, a false negative
- Rejecting the null hypothesis when it is actually true, a false positive in the conclusions of the study
-
When should a one-tailed test be used?
- When the sample is very large, so that the chance of finding a significant result is always reduced
- When the data are normally distributed, so that a parametric test can be used in every case of research
- When the hypothesis predicts the direction of the difference, based on clear previous research
- When the researcher has no prediction about the direction of the difference, so that any change is tested
-
Which statement about a normal distribution is correct?
- It is symmetrical, with the mean, median and mode at the centre of the distribution
- It is uniform, with every score occurring the same number of times across the whole distribution
- It is skewed to the right, with the mode always lower than the mean and median in the distribution
- It is skewed to the left, with the mode always higher than the mean and median in the distribution
-
Which statement about a skewed distribution is correct?
- Its mean is pulled towards the direction of the tail, away from the mode
- Its range is always zero, since the scores in a skewed distribution are always identical to each other
- Its mean, median and mode are always identical, so skew has no effect on any measure of central tendency
- Its mode is always the largest value in the data set, with a long tail trailing back towards the mean
-
A researcher finds the Mann-Whitney U value is smaller than the critical value at p≤.05. What should she conclude?
- The result is not significant, so the null hypothesis must be accepted as true for the population
- The result is not significant because the sample is too small for any test to be valid at all
- The result is significant, so the null hypothesis can be rejected at that level
- The result is significant at p≤.01, which is a stronger level than p≤.05 in every case
-
Which of these is a benefit of using a descriptive statistic before an inferential test?
- It proves that the hypothesis is true, so no inferential test is needed to confirm the result in any study
- It removes the need for any inferential test, because the descriptive values show the answer directly
- It summarises the data and helps check whether the results make sense before testing them
- It guarantees that the result is significant, so a significance test is no longer needed in the report
-
A researcher reports a Mann-Whitney U test result and a Wilcoxon test result for the same data. What is the likely error?
- No error, since both tests are correlations and are used to measure the strength of relationships in data
- The wrong test has been used for the design, since Mann-Whitney is for independent groups and Wilcoxon for repeated measures
- No error, since both tests are parametric and both assume that data are normally distributed in the population
- No error, since both tests are for repeated measures and can be used interchangeably with the same data
-
Which of these is the best reason for checking the critical value tables?
- To decide whether an observed test value is significant at a chosen level of probability
- To calculate the mean of the data before any statistical test is carried out on the scores in the study
- To decide which participants should be removed from the sample before the analysis begins in the study
- To decide which graph to draw to display the frequency of each category in the results section
-
Which graph is most appropriate for showing the distribution of continuous recall scores?
- A histogram, with bars touching to show the frequency of scores across a continuous range
- A bar chart with gaps between bars, which is used for displaying categories such as favourite colours
- A scatter plot, which is used to show the relationship between two variables for each individual participant
- A pie chart, which is used to show the proportion of a whole when the categories do not overlap at all
-
Which test would be used for an independent groups design with ordinal data?
- Pearson's r, which is a parametric test of correlation that assumes normally distributed continuous data
- Spearman's rho, which is a test of correlation between two sets of data rather than a test of difference
- Mann-Whitney U, which is a non-parametric test of difference for independent groups
- Wilcoxon signed-ranks, which is a non-parametric test of difference for repeated measures designs
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