
Intro to Statistics and Stem Plots
Presentation
•
Mathematics
•
12th Grade
•
Practice Problem
•
Easy
Standards-aligned
David Ho
Used 3+ times
FREE Resource
27 Slides • 13 Questions
1
12.1 Intro to Statistics
12.2 Stem Plots
Finite Math
2
EQ: Tuesday, March 26, 2024
Why do we study Statistics?
How do I read a Stem Plot?
3
How do you know if the soup is too spicy?
4
Population vs. Sample
Sample
Population
5
Population vs. Sample
Sample
Population
Spiciness
=
info desired
6
Statistics
to INFER a conclusion about the population from a sample
7
Statistics
to INFER a conclusion about the population from a sample
the information desired can be
quantitative - can do math with
categorical - types of groups
8
Frequency
categories
scale
Categorical
Quantitative
9
Averages for Adults 20 years and over
Men Height - 69.0 in
Weight - 199.8 lbs
Waist - 40.5 in
Women Height - 63.5 in
Weight - 170.8 lbs
Waist - 38.7 in
10
Samples
What makes a good sample?
11
What is one value that could represent your academics in high school?
12
What is one value that could represent your academics in high school?
What is one value that could represent the age of students in this class?
13
Measure of Central Tendency
Measure of Center
A value that can be used to describe a population.
14
Measure of Central Tendency
Mean
Average = (sum) ÷ how many
Median
When listing in order, the middle number
Mode
The value(s) that show up the most.
Midrange
Average of Max and Min = (max + min) ÷ 2
15
Measure of Central Tendency
Mean
Average = (sum) ÷ how many
Median
When listing in order, the middle number
Mode
The value(s) that show up the most.
Midrange
Average of Max and Min = (max + min) ÷ 2
− best for homogeneous data (no outliers): 23, 24, 25, 26, 26
16
Measure of Central Tendency
Mean
Average = (sum) ÷ how many
Median
When listing in order, the middle number
Mode
The value(s) that show up the most.
Midrange
Average of Max and Min = (max + min) ÷ 2
− best for homogeneous data (no outliers): 23, 24, 25, 26, 26
− best for data with outlier(s): 23, 24, 25, 26, 481
17
Measure of Central Tendency
Mean
Average = (sum) ÷ how many
Median
When listing in order, the middle number
Mode
The value(s) that show up the most.
Midrange
Average of Max and Min = (max + min) ÷ 2
− best for homogeneous data (no outliers): 23, 24, 25, 26, 26
− best for data with outlier(s): 23, 24, 25, 26, 481
− best for consistent data: 23, 24, 23, 22, 29, 23
18
Measure of Central Tendency
Mean
Average = (sum) ÷ how many
Median
When listing in order, the middle number
Mode
The value(s) that show up the most.
Midrange
Average of Max and Min = (max + min) ÷ 2
− best for homogeneous data (no outliers): 23, 24, 25, 26, 26
− best for data with outlier(s): 23, 24, 25, 26, 481
− best for consistent data: 23, 24, 23, 22, 29, 23
− best for symmetrical data: 22, 23, 26, 29, 30
19
Mean, Median or Mode
Which measure would these students to describe their test scores?
Ruben: 92, 94, 92, 89, 98, 95
Teresa: 80, 80, 81, 0, 0, 82
Shana: 95, 25, 41, 23, 95, 38
20
Outliers
A value that does not appear to be part of the data set.
17, 18, 17, 18, 18, 17, 61, 17, 18, 17, 16
21
Multiple Choice
How many data values are in this set?
15
5
11
135000
22
Stem and Leaf Plot
Start with the KEY
10K K
23
Stem and Leaf Plot
Start with the KEY
10K K
110,000 + 8,000 = 118,000
24
Stem and Leaf Plot
Start with the KEY
10K K
110,000 + 8,000 = 118,000
124000, 125000
25
Stem and Leaf Plot
Start with the KEY
10K K
110,000 + 8,000 = 118,000
124000, 125000
135000, 137000, 138000, 139000, 139000
26
Stem and Leaf Plot
Start with the KEY
10K K
110,000 + 8,000 = 118,000
124000, 125000
135000, 137000, 138000, 139000, 139000
144000, 147000
27
Stem and Leaf Plot
Start with the KEY
10K K
110,000 + 8,000 = 118,000
124000, 125000
135000, 137000, 138000, 139000, 139000
144000, 147000
158000
28
Make a Stem and Leaf Plot
44, 08, 13, 13, 15, 16, 16, 17, 21, 21, 15
29
Multiple Select
Find the mode of the data set.
515,000
519,000
206,000
510,000
30
Multiple Choice
Find the median of the data set.
515,000
519,000
206,000
527,000
31
Multiple Choice
Find the midrange of the data set.
515,000
520,500
531,500
527,000
32
Multiple Choice
Find the mean of the data set.
8
12.9
8.4
31
33
Fill in the Blanks
34
Fill in the Blanks
35
Fill in the Blanks
36
Multiple Choice
Find the median of the data set.
9
10
11
12
37
Math Response
Find the mode of the data set.
38
Math Response
Find the mode of the data set.
39
Multiple Select
Find the mode of the data set.
292,000
299,000
323,000
308,000
40
Multiple Choice
Which stem and leaf plot represents the data set?
12.1 Intro to Statistics
12.2 Stem Plots
Finite Math
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