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Interquartile Range and Box Plot

Interquartile Range and Box Plot

Assessment

Presentation

Mathematics

6th Grade

Hard

Created by

Joseph Anderson

FREE Resource

21 Slides • 44 Questions

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​WARM UP!

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​Write your answers in your journals!

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​WATCH THIS!!

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15

Multiple Choice

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What is the minimum value?
1

64

2

58

3

66

4

60

16

Multiple Choice

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What is the maximum value?
1

58

2

66

3

64

4

60

17

Multiple Choice

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What is the median of the data?
1

200

2

100

3

90

4

140

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Let's Create Your

Box Plots!

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​Remember the steps!

  1. Put all of the numbers in order: L to G

  2. Label your min and max

  3. Find the median

  4. Find the median of the lower half (Q1)

  5. Find the median of the upper half (Q3)

  6. Find the IQR!

  7. CONGRATULATIONS!!

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​Your Box Plots should look like..

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25

Multiple Choice

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What percentage of the data is between 90 and 140?

1

25 %

2

50%

3

75%

4

100%

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Multiple Choice

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What percentage of the data is between 40 and 90?

1

25 %

2

50%

3

75%

4

100%

27

Multiple Choice

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What percent of the data is between 30 and 35 on the number line?

1

25%

2

50%

3

75%

4

100%

28

Multiple Choice

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What is the interquartile range (IQR)?
1

4

2

64

3

60

4

8

29

Multiple Choice

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What is the median?
1
62
2
58
3
66
4
60

30

Multiple Choice

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What data value is the upper quartile (Q3)?
1

64

2

62

3

66

4

58

31

Multiple Choice

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Which car club has the higher median?

1

Cruisers

2

Car Hops

3

Neither. Can't determine median from the graph.

32

Multiple Choice

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What is the term for the median of the upper half of the data?
1

Upper Quartile

2

Lower Quartile

3

Median

4

Minimum

33

Multiple Choice

Roger bowled 7 games last weekend. His scores are: 155, 165, 138, 172, 127, 193, 142. What is Roger's median score?
1

127

2

155

3

156

4

193

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Multiple Choice

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What value is the lower quartile?
1

66

2

58

3

60

4

64

35

Multiple Choice

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What is the term for the median of the lower half of the data?
1

Lower Quartile

2

Upper Quartile

3

Median

4

Maximum

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Multiple Choice

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What is the interquartile of this data?

1

50

2

90

3

110

4

100

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Multiple Choice

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If 60 values were used for the data, about how many data values are greater than the 1st quartile?

1

15

2

30

3

45

4

60

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Multiple Choice

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What is the interquartile range (IQR)?
1
4
2
64
3
60
4
8

39

Multiple Choice

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What is the upper quartile of this data?

1

40

2

90

3

100

4

140

5

150

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Multiple Choice

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Which box and whisker plot has the highest median?
1

Top plot

2

Bottom plot

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Multiple Choice

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Which has a higher median?

1

Florida

2

Texas

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Multiple Choice

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Which data set shows students who tend to spend more time on homework per week?

1

Finn's Data Set

2

Jonah's Data Set

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Multiple Select

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Mr. Jackson had students grow the same type of plant in two different rooms to test the growing conditions. The results are shown in the box plant. Choose ALL accurate statements below.

1

Room 7G has the tallest plant.

2

75% of 7D plants are 8 in. or taller.

3

7G has a greater median height.

4

Room 7D has the shortest and tallest plants.

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Multiple Choice

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Kerron gathers the heights of a random sample of 6th graders and 7th graders and displays the data in box plots. Which statement below is true?

1

The median of the 7th grade sample is greater than the 6th grade sample.

2

The 7th grade sample has greater variability.

3

The ranges of both data samples are equivalent.

4

The median of the 6th grade sample is greater than the 7th grade sample.

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Multiple Choice

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Mykel surveyed 15 7th graders and 15 8th graders at his school to see how many hours they spend per day listening to music. He made two box plots to compare the data sets. What inference can he draw from the data sets?

1

The range is greater for the 8th graders, so there is greater variability for the 8th graders than the 7th graders.

2

The person who listens to music the least is a 7th grader.

3

The median is greater for the 7th graders, so they generally spend more time listening to music than 8th graders.

4

No inferences can be made from the box plots.

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Multiple Choice

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Using the box plot, who spend more time in outdoor activity? Explain.

1

Soccer players, because they have a greater range of active minutes outdoors.

2

Basketball players, because they have a greater range of active minutes outdoors.

3

Soccer players, because they have a greater median of minutes spent outdoors.

4

Basketball players, because they have a greater median of minutes spent outdoors.

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Multiple Choice

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Which has a lower median?

1

Florida

2

Texas

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Multiple Choice

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Which has a lower IQR? (Interquartile Range)

1

Florida

2

Texas

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Multiple Choice

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What is Florida's median?

1

10

2

15

3

12

4

18

50

Multiple Choice

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Which has the higher median?

1

Thanksgiving

2

New Years Eve

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Multiple Choice

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What is Thanksgivings maximum?

1

30

2

15

3

22

4

24

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Multiple Choice

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Which has a greater median?

1

Week 1

2

Week 2

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Multiple Choice

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Which has a lower IQR? (Interquartile Range)

1

Week 1

2

Week 2

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Multiple Choice

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True or False: Week 2 median is the same as Week 1 Q3

1

False

2

True

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Multiple Choice

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Which has a higher median?

1

6th graders

2

4th graders

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Multiple Choice

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Which has a greater IQR? (Interquartile Range)

1

6th graders

2

4th graders

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Multiple Choice

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Which has a lower IQR? (Interquartile Range)

1

6th graders

2

4th graders

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Multiple Choice

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Which box and whisker plot has the smallest lower quartile?
1
Top plot
2
Bottom plot

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Multiple Choice

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Which box and whisker plot shows more "spread out" data?
1
Top plot
2
Bottom plot

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Multiple Choice

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Which box and whisker plot has the lowest minimum?

1

Top plot

2

Bottom plot

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Multiple Choice

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What is the interquartile range of plot A?
1
6
2
8
3
15
4
28

62

Multiple Choice

In a box and whisker plot, what is a name for the lowest number (the end of the whisker.)

1

Minimum

2

Maximum

3

Lower Quartile

4

First Quartile

63

Multiple Choice

In a box and whisker plot, what is a name for the highest number (the top end of the whisker.)

1

Minimum

2

Maximum

3

Upper Quartile

4

Median

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Multiple Choice

How do you find the IQR (Interquartile range)?

1

add the five number summary

2

subtract the median from the maximum

3

subtract the minimum from the maximum

4

subtract quartile 1 from quartile 3

65

Multiple Choice

The "box" contains ALL of the following EXCEPT...

1

Maximum

2

Quartile 1

3

Quartile 3

4

Median

​WARM UP!

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​Write your answers in your journals!

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