Lesson 2b.01
2b.01 Calculate averages for discrete and grouped data: mode, median, arithmetic mean,... Quiz: Pearson Edexcel Statistics, Unit 2
20 questions
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Lesson 2b.01, Calculate averages for discrete and grouped data: mode, median, arithmetic mean,...: 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
-
A frequency table has values 1, 2 and 3 with frequencies 2, 3 and 5. What is the mode?
- 2.6
- 3
- 2
- 5
-
Values 2, 4, 4, 6 and 9 are recorded. What is the median?
- 6
- 4.6
- 5
- 4
-
Three values are 10, 12 and 20. What is their arithmetic mean?
- 15
- 14
- 13
- 12
-
A frequency table has value 1 with frequency 2, value 2 with frequency 4 and value 3 with frequency 4. What is the mean?
- 2.2
- 2.5
- 1.9
- 2
-
Grouped data: class 10 to 20 has frequency 4 and midpoint 15; class 20 to 30 has frequency 6 and midpoint 25. Estimate the mean.
- 21
- 22.5
- 20
- 25
-
Grouped data of 20 values: 0 to 10 has 5, 10 to 20 has 10 and 20 to 30 has 5. Estimate the median using linear interpolation.
- 20
- 12.5
- 15
- 10
-
A set of 5 values has mean 4. A sixth value of 10 is added. What is the new mean?
- 4
- 6
- 10
- 5
-
Adding 3 to every value in a data set changes the mean how?
- It doubles
- It is unchanged
- It decreases by 3
- It increases by 3
-
Multiplying every value in a data set by 2 changes the median how?
- It halves
- It is unchanged
- It doubles
- It increases by 2
-
What is the mode of the dataset: 2, 2, 3, 3, 3, 5, 6?
- 2
- 5
- 3
- 6
-
Five values are 1, 2, 3, 4 and 10, with mean 4. If 10 is removed, what is the new mean?
- 5
- 2.5
- 3
- 4
-
Grouped data: class 40 to 50 has frequency 3 and midpoint 45; class 50 to 60 has frequency 1 and midpoint 55. Estimate the mean.
- 52
- 50
- 45
- 47.5
-
Which values are used to calculate the median of a data set containing 10 items?
- 6th and 7th
- 5th and 6th
- 5th only
- 4th and 5th
-
Four values have a mean of 7. What is their total?
- 1.75
- 4
- 28
- 11
-
Every value in a data set is reduced by 5. How does the mode change?
- It decreases by 5
- It is removed
- It doubles
- It is unchanged
-
Six values have a mean of 10. A seventh value of 3 is added. What is the new mean?
- 10
- 7.5
- 9
- 8
-
Why is the calculated mean of grouped continuous data only an estimate?
- Midpoints are used
- Frequencies ignored
- Exact values known
- Class widths differ
-
Values 2, 5, 8 and 11 have mean 6.5. Each value is multiplied by 3 and then 4 is added. What is the new mean?
- 19.5
- 26
- 23.5
- 6.5
-
Ordered values 2, 4, 6, 8, 10, 12 and 14 have a median of 8. A value of 100 is added. What is the new median?
- 10
- 9
- 8
- 12
-
A class has mean 60 across 12 values. If the lowest value, 12, is removed, what is the new mean to one decimal place?
- 60.0
- 63.6
- 64.4
- 72.0
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