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Lesson 6.SP.3 (ALT 1)
Mean, Median, Mode, and Range
Obj. 6.SP.3
 Today we will be learning about Statistics.
 Statistics is a branch of mathematics that
deals with collecting and analyzing a set of
data.
 When data has been collected, statisticians
like to “measure” two things:
1) Center
2) Variability
Introduction
Section 1:
Measures of Center
• A measure of center is one number that
represents the center of a set of data.
• There are two different ways you can find the
center:
 Mean
 Median
 Mode
Measures of Center
Mean = Average
 The Mean is the average.
 Two simple steps will give you the
mean of a set of numbers.
Mean = Average
Your report card has an average on it.
Step 1
Add the numbers.
Step 2
Divide by the # of
items in the dataset.
DATASET: 2, 3, 1, 1, 0, 1, 2, 4
Add the numbers: 2 + 3 + 1 + 1 + 0 + 1 + 2 + 4 =
Divide by total items: 14 ÷ 8 =
Mean
Step 1
Add the numbers.
Step 2
Divide by the # of
items in the dataset.
14
1.75
Median = Middle
What is the Median?
 The Median is the middle number.
 How do you find the Median?
Median = Middle
ORDER
the numbers.
If there is just 1
middle #:
your done!
If there are 2
middle #’s
FIND
the middle #.
Average the 2
middle numbers.
ORDER
the numbers.
If there is just 1
middle #:
your done!
If there are 2
middle #’s
FIND
the middle #.
Average the 2
middle numbers.
Add the
2 middle
numbers
Then,
Divide
by 2
Example of Median
DATASET: 2, 3, 1, 1, 0, 1, 2, 4
Arrange in order:
1 + 2 = 3 3 ÷ 2 =
Median
1.5
Mode = Most
The Mode is the number (or item) that appears
the Most often.
 You can have 1 mode.
 You can have more than 1 mode.
 There may be no mode at all!
Mode = Most
Example of Mode
You can determine Mode with numerical or
non-numerical data.
Which beverage appears
most often? Cokes
That’s your mode!
Example of Mode
DATASET: 2, 3, 1, 1, 0, 1, 2, 4
Mode 1
Section 2:
Measures of
Variability
• A measure of variability (or variation) is used to
describe how spread out the data is.
• There are two different ways to determine
variation.
 Range
 Interquartile Range (IQR)
Today we will just look at RANGE.
Measures of Variability
Range = Biggest – Smallest
What is the Range?
 The Range is the difference between the biggest
number and the smallest number.
 Meteorologist might use the range when discussing
the spread of temperatures across the nation.
Range = Biggest − Smallest
Example of Range
Range = Biggest – Smallest
DATASET: 2, 3, 1, 1, 0, 1, 2, 4
Subtract: 4 – 0 =
Range
4
You Try #1
Mandy’s math test scores:
90, 85, 80, 70, 90, 65
Mean _____
Median _____
Mode _____
Range _____
You Try #2
You Try #3
Summary....
Mean =
Median =
Mode =
Range =
Middle
Average
Most
Biggest – Smallest
Remember....
Mean measures Center
Median measures Center
Range measures Variability
End of PowerPoint

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Week 3 (04-06 thru 04-10) PowerPoint.pptx

  • 1. Lesson 6.SP.3 (ALT 1) Mean, Median, Mode, and Range Obj. 6.SP.3
  • 2.  Today we will be learning about Statistics.  Statistics is a branch of mathematics that deals with collecting and analyzing a set of data.  When data has been collected, statisticians like to “measure” two things: 1) Center 2) Variability Introduction
  • 4. • A measure of center is one number that represents the center of a set of data. • There are two different ways you can find the center:  Mean  Median  Mode Measures of Center
  • 6.  The Mean is the average.  Two simple steps will give you the mean of a set of numbers. Mean = Average Your report card has an average on it. Step 1 Add the numbers. Step 2 Divide by the # of items in the dataset.
  • 7. DATASET: 2, 3, 1, 1, 0, 1, 2, 4 Add the numbers: 2 + 3 + 1 + 1 + 0 + 1 + 2 + 4 = Divide by total items: 14 ÷ 8 = Mean Step 1 Add the numbers. Step 2 Divide by the # of items in the dataset. 14 1.75
  • 9. What is the Median?  The Median is the middle number.  How do you find the Median? Median = Middle ORDER the numbers. If there is just 1 middle #: your done! If there are 2 middle #’s FIND the middle #. Average the 2 middle numbers.
  • 10. ORDER the numbers. If there is just 1 middle #: your done! If there are 2 middle #’s FIND the middle #. Average the 2 middle numbers. Add the 2 middle numbers Then, Divide by 2 Example of Median DATASET: 2, 3, 1, 1, 0, 1, 2, 4 Arrange in order: 1 + 2 = 3 3 ÷ 2 = Median 1.5
  • 12. The Mode is the number (or item) that appears the Most often.  You can have 1 mode.  You can have more than 1 mode.  There may be no mode at all! Mode = Most
  • 13. Example of Mode You can determine Mode with numerical or non-numerical data. Which beverage appears most often? Cokes That’s your mode!
  • 14. Example of Mode DATASET: 2, 3, 1, 1, 0, 1, 2, 4 Mode 1
  • 16. • A measure of variability (or variation) is used to describe how spread out the data is. • There are two different ways to determine variation.  Range  Interquartile Range (IQR) Today we will just look at RANGE. Measures of Variability
  • 17. Range = Biggest – Smallest
  • 18. What is the Range?  The Range is the difference between the biggest number and the smallest number.  Meteorologist might use the range when discussing the spread of temperatures across the nation. Range = Biggest − Smallest
  • 19. Example of Range Range = Biggest – Smallest DATASET: 2, 3, 1, 1, 0, 1, 2, 4 Subtract: 4 – 0 = Range 4
  • 20. You Try #1 Mandy’s math test scores: 90, 85, 80, 70, 90, 65 Mean _____ Median _____ Mode _____ Range _____
  • 23. Summary.... Mean = Median = Mode = Range = Middle Average Most Biggest – Smallest
  • 24. Remember.... Mean measures Center Median measures Center Range measures Variability

Notas del editor

  1. Have students follow along in their student notes.
  2. Discuss median. Show picture of Destiny’s Child. Point out Beyonce in the middle. How do I know Beyonce is in the middle? Well, there is one person on each side of Beyonce, leaving her in the middle! Show picture of Original Destiny’s Child with the 4th member. Now, who’s in the middle? Students will say… there are two girls in the middle! Demonstrate how to find the median.
  3. Vendors will want to stock their machines with what people want the most (mode).
  4. Temperature Range Michigan: 35 degrees Florida: 75 degrees Temperature Range was 40 degrees!
  5. Order the numbers. Mean: 80 Median: 82.5 Mode: 90 Range: 25
  6. Center: Mean Median Mode Variability: Range, IQR
  7. Answer: A (Dataset A has the greater RANGE)