Lesson 2b.03
2b.03 Compare different data sets using appropriate calculated or given measure of central... Quiz: Pearson Edexcel Statistics, Unit 2
20 questions
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Lesson 2b.03, Compare different data sets using appropriate calculated or given measure of central...: 20 multiple choice questions for the Pearson Edexcel GCSE Statistics (1ST0), Unit 2: Processing, representing and analysing data, written with Revision Ninja.
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The 20 questions
-
Group A has a mean of 12 and Group B has a mean of 15. What can be deduced?
- Group B average is higher
- Group B spread is higher
- Group A spread is higher
- Group A total is higher
-
Two data sets share the same mean but have different medians. What does this suggest?
- Equal sample sizes
- Different skewness
- Zero dispersion
- Identical spreads
-
Set A has a median of 40 and Set B has 35. What can be deduced?
- Set B has greater spread
- Set A is typically higher
- Set B is typically higher
- Set A has greater spread
-
Set A has a mean of 20 and Set B has a mean of 25. Which statement is necessarily true?
- Set B is higher
- Cannot be known
- Set A is higher
- Both are equal
-
Set A and Set B share a mean of 50, but ranges are 10 and 40. What follows?
- Both are equal
- Set B is wider
- Set B has higher mean
- Set A is wider
-
Set A has mean 8.4 and set B has mean 7.9. What is the difference?
- 0.3
- 0.5
- 1.3
- 0.4
-
Which average should be used to compare typical waiting times when one wait was extremely long?
- Median
- Total
- Range
- Mean
-
Set X has median 60 and mean 58. Set Y has median 55 and mean 56. Which set is more likely to be negatively skewed?
- Set X
- Set Y
- Both equally
- Neither
-
Set A has mean 12 from 10 values, and set B has mean 14 from 30 values. Which total is bigger?
- Set B
- Set A
- Cannot tell
- They are equal
-
What must be checked first before comparing averages from two different samples?
- Exact median value
- Units and scale
- Total dataset sum
- Colour of charts
-
Mean wages rose by 5% and median wages by 1%. What does this imply?
- Lower earners gained
- Wages fell overall
- Top earners gained
- Spread decreased
-
Two classes have a mean score of 62, but modes of 55 and 70. What does this show?
- Same sample sizes
- Different distributions
- Equal standard deviations
- Identical performance
-
Dataset A is mostly 1s with one 100. Dataset B is all 3s. Which comparison holds?
- Median exceeds B
- IQR exceeds B
- Mean exceeds B
- Range equals B
-
Survey 1 has 50 people and Survey 2 has 500. Which mean estimate is more reliable?
- Survey 2
- Neither is valid
- Survey 1
- Both are equal
-
Why should both the mean and median be reported when comparing data sets?
- To find total frequency
- To calculate the range
- To reveal data skew
- To check for outliers
-
Group X mean is 45 and Group Y mean is 45. Group Y median is 52. What does this indicate?
- Negative skew in Y
- Positive skew in Y
- Higher spread in X
- No skew in Y
-
Class A has mean 64 and class B has mean 58, each with 25 students. What is the difference in means?
- 8
- 6
- 4
- 5
-
Shop data shows a mean price of £5.50 and a median of £4.00. What does this suggest?
- High price outliers
- Equal price distribution
- Symmetrical distribution
- Low price outliers
-
When comparing sample sizes of 6 and 600, why is caution needed with the smaller sample?
- Higher sample variability
- Guaranteed normal distribution
- Lower data accuracy
- Zero standard deviation
-
Why must averages on a bar chart with a non-zero baseline be compared cautiously?
- Medians become invalid
- Totals are hidden
- Ranges are reduced
- Differences are exaggerated
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