
Median and Mode Lesson
Presentation
•
Mathematics
•
6th Grade
•
Practice Problem
•
Medium
Standards-aligned
Elizabeth Reid
Used 40+ times
FREE Resource
8 Slides • 8 Questions
1
Measures of Center
Previously we learned how to calculate the MEAN. Today we are going to find two other measures of center.
2
Multiple Choice
Find the Mean
2
3
9
6
3
Multiple Choice
Find the mean
5
18
3
7
4
Measure of Center
Median
Mode
5
Measure of Center (Measure of Central Tendency): 3 ways to describe the center of a data set.
MeAn: The average of a data set. To calculate Add up all the numbers and Divide by how many numbers there are.
MOde: The number or numbers that occur most OFTEN. There can be more than one mode, if a number appears the same amount in the data set: 2222 and 3333. There can be NO mode if there is not a number that is repeated.
6
Median: The value appearing at the center of a sorted version of the list, or the MeAn of the two central values if the list contains an even number of values.
Put the numbers in order from least to greatest.
Check off the smallest then the largest.
Keep moving to the middle of the data set.
If it is an odd set of numbers circle the middle number. There will be the same amount of numbers on each side of the circled number.
If it is an even set of numbers circle the two middle numbers and find the MeAn. (Add two numbers and Divide by 2)
Mode
7
8
Put the Data set in order from least to greatest.
Finding the Median and Mode
9
Multiple Choice
The list shows the number of stories in the 11 tallest buildings in Springfield. Find the median.
40,38,40,37,33,30,20,24,21,17,19
40 stories
30 stories
23 stories
10
Multiple Choice
The list shows the number of stories in the 11 tallest buildings in Springfield. Find the mode.
40,38,40,37,33,30,20,24,21,17,19
40 stories
30 stories
23 stories
11
Finding the Median and Mode Given a Bar Graph
12
Multiple Choice
Find the Median.
70
67
55
65
48
13
Multiple Choice
Find the Mode.
70
67
55
65
No Mode
14
Put the Data set in order from least to greatest.
6, 8, 8, 10, 11, 12, 15
Median: 10 (Odd number: 3 on each side of the median)
Mode: 8
Comparing the Data set:
The median is 2 more laps than the mode.
Finding the Median and Mode Given a Line Graph
15
Multiple Choice
Find the Median from the line graph.
No Mode
8
9
13
16
Multiple Choice
Find the mode from the line graph.
11
8
7
No Mode
Measures of Center
Previously we learned how to calculate the MEAN. Today we are going to find two other measures of center.
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