
Shape and Spread
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Hard
+6
Standards-aligned
TYRIAN JILLES
FREE Resource
3 Slides • 34 Questions
1
Skewed Left or Right
When a distribution is skewed left the mean is less than the median
When a distribution is skewed right the mean will be more than the median.
2
Uniform Distribution
In a uniform distribution, the data values are spread out equally among the intervals.
The values are the same or close to the same.
The data is distributed evenly around the mean and the mean and the median are close to the same.
3
Bell or Symmetrical Distributions
Symmetrical distributions of data can also be called normal or bell shaped.
Since their distribution is fairly normal, the mean and the median will be close to the same.
4
Multiple Choice
5
Multiple Choice
6
Multiple Choice
7
Multiple Choice
Describe the shape of the distribution.
symmetric
skewed left
skewed right
8
Multiple Choice
Describe the shape of the distribution.
symmetric
skewed left
skewed right
9
Fill in the Blank
Type answer...
10
Multiple Choice
Which of the following best describes the shape of the distribution?
skewed left
skewed right
uniform
symmetrical
11
Multiple Choice
Which describes the shape of the distribution?
skewed right
skewed left
symmetric
uniform
12
Multiple Choice
Which measure of center will be the smallest?
(Remember which one pulls toward the tail)
median
mean
mode
13
Multiple Choice
Which measure of spread should be used to describe the distribution?
standard deviation
interquartile range
range
median
14
Multiple Choice
Because this distribution is ____________ to the ___________, we would use the ______________ for the center and the _____________ for the spread of the data.
symmetric, middle, median, IQR
skewed, left, median, IQR
skewed, left, mean, IQR
skewed, right, median, standard deviation
15
Multiple Choice
The dot plots show the gas mileage, in miles per gallon, for several cars and SUV's. Which type of vehicle has a larger spread?
cars
SUVs
16
Math Response
Given the data:
136, 150, 119, 150, 125, 140.
Find the upper quartile (Q3).
17
Multiple Choice
What is the median for the data set below?
57, 59, 64, 72, 76, 77, 77, 78, 85, 87, 88, 88, 88, 92, 94, 96, 98, 100
85
86
85.5
87
18
Multiple Choice
19
Multiple Choice
20
Multiple Choice
21
Multiple Choice
22
Multiple Choice
Which statement best describes this graph?
There is a peak at 2.
There is a gap in the data.
Most people own 1 pet.
There is no mode.
23
Multiple Choice
Which statement best describes the graph?
The data is skewed left.
The data is symmetrical.
There is a peak between 10 and 14 hours.
There is a cluster between 5 and 9
24
Multiple Select
What is shape of the data?
symmetrical
skewed left
skewed right
bell curve
25
Multiple Choice
Which dot plot has a larger spread of data?
A Set 1
B Set 2
26
Multiple Choice
Which dot plot shows a larger spread of data?
Basketball Players
Softball Players
27
Multiple Choice
What is the shape of the data?
symmetrical
skewed left
skewed right
bell curve
28
Multiple Choice
What is the shape of the data?
symmetrical
skewed left
skewed right
bell curve
29
Multiple Select
Study the graph and determine one measure of center and one measure of variability that would best describe the data. (hint: are there outliers?)
Range
Median
Mean
IQR
30
Multiple Choice
If there is an Outlier in the set which measure of CENTER would you use?
Mean
Median
IQR
Range
31
Multiple Select
Select the (2) measures of CENTER.
Mean
Median
IQR
Range
32
Multiple Choice
33
Multiple Choice
34
Multiple Choice
Standard deviation is a measure of
spread
center
shape
outliers
35
Multiple Select
Which of the following are true about the IQR? Check all that apply.
IQR = Q3 - Q1
IQR = Q1 - Q3
The IQR is the middle 50% of a distribution
IQR stands for interquartile range
The IQR is the width of the box in a boxplot
36
Multiple Select
How do you determine if a data value is an outlier? Check all that apply.
Q1 - 1.5IQR
Q1 + 1.5IQR
Q3 - 1.5IQR
Q3 + 1.5IQR
37
Multiple Choice
Skewed Left or Right
When a distribution is skewed left the mean is less than the median
When a distribution is skewed right the mean will be more than the median.
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