

Stem and Leaf Plots
Presentation
•
Mathematics
•
9th Grade - University
•
Medium
+3
Standards-aligned
Addison Carter
Used 9+ times
FREE Resource
6 Slides • 17 Questions
1
Stem and Leaf Plots
In this presentation, you will get an overview of when to make stem and leaf plots, how to construct them as well as some practice in working with them.
2
When do we use stem and leaf plots?
Our data is quantitative
We want to visualize each specific data value as much as possible
3
How are stem and leaf plots and histograms similar/different?
Both display quantitative data
Both help us visualize the distribution of the data (turn the stem and leaf plot on its side)
Stem and Leaf plots display each raw data value (or as close as possible), histograms group data into bins (classes).
Stem and Leaf Plots are great for smaller data sets, histograms are much more useful for larger data sets.
4
How do we make Stem and Leaf Plots?
Break the digits into two parts, left values are stems, rightmost values are leaves
Right values must only contain one digit, this becomes important when work with data that has more than two digits
Making the stems
Divide the digits of each data value into two parts. The left parts are called the stem and the rightmost part is called the leaf.
Supply 0’s as appropriate so that all stems have the same number of digits.
5
How do we make Stem and Leaf Plots cont.
Align all stems in a vertical column from smallest to largest. Draw a vertical line to the right of all the stems
Place all the leaves with the same stem on the same row as the stem, and arrange the leaves in increasing order.
Use a key to indicate the magnitude of the numbers in the display. We include the decimal position or indication of truncating in the key (if there are decimals or truncating) rather than with the stems or leaves.
Create a proper title summarizing your data.
6
Note:
Pg. 62 in your Stats book has an excellent summary of the process of making stem and leaf plots.
7
Multiple Choice
8
Multiple Choice
How many students scored a 100 on the test?
0
2
6
1
9
Multiple Choice
How many students scored more than 80%?
10
13
7
15
10
Multiple Choice
What is wrong with this stem and leaf diagram?
Nothing- it's all correct.
The order.
It's missing a key.
The title.
11
Multiple Choice
Which data set goes with this stem-and-leaf plot?
41,52,57,58,65,66,70,75,78,78,78,80,80,95
41,52,56,58,66,70,75,78,78,78,80,80,95,56
41,52,57,58,65,66,70,75,78,78,78,78,80,80
52,52,57,58,65,66,70,75,78,78,78,80,80,95
12
Multiple Choice
What is the median of data?
53
54
97
62
13
Multiple Choice
What percentage of the players had less than 50 digs?
60%
33.3%
40%
6.7%
14
Multiple Choice
15
Multiple Choice
This is the test scores for two different classes. WHICH class has more students?
2009 class
2010 class
neither
Same
16
Multiple Choice
This is the test scores for two different classes. Which class has a greater median?
2009 class
2010 class
neither
Same
17
Multiple Choice
This is the home runs for each member of these teams. Which team has the greater max?
Mets
Phillies
Neither
Same
18
Multiple Choice
Describe the shape of the graph
Bimodal
Multimodal
Uniform
Unimodal
19
Multiple Choice
Which of the following is not a type of graph for displaying quantitative data?
histogram
stemplot
bar graph
20
Multiple Choice
21
Multiple Choice
The histogram displays the number of hours of TV watched last week? How would you describe the shape of his distribution?
Unimodal and skewed left
Unimodal and skewed right
Unimodal and symmetric
22
Multiple Choice
How would you describe the shape of this histogram?
relatively symmetric
skewed right
skewed left
uniform
23
Multiple Choice
What is the range of the Stem-and-Leaf Plot?
79
40
9
39
Stem and Leaf Plots
In this presentation, you will get an overview of when to make stem and leaf plots, how to construct them as well as some practice in working with them.
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