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Find the MEDIAN for the following sets of numbers.

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Presentation on theme: "Find the MEDIAN for the following sets of numbers."— Presentation transcript:

1 Find the MEDIAN for the following sets of numbers.
Bell Ringer Find the MEDIAN for the following sets of numbers. 3, 5, 2, 9, , 2.6, 5, 4 , 25, 100, 100, , 33, 33, 33, 0, 0, 6

2 Announcements - Quiz on Wed over 13. 1, 13. 2, & 13
Announcements - Quiz on Wed over , 13.2, & Progress Reports go home on Thursday - Lots of work to pass back to you -Chris Koch speaker tomorrow during 1st & 2nd period - Relay for Life Donations

3 Chris Koch

4 Section 13.3 Measures of Variation
R drive > Key > April 20_24 > 4_20__13.3 Measures of Variation File > Save As > P drive > Math > April 20_24 >

5 Vocabulary (There will be more vocabulary later)
Measures of Variation - Used to describe the distribution of the data. Range – A measure of variation that tells the difference between the greatest and the least values of the set. It describes whether the data are spread out or clustered together

6 Find the range for each set of data.
Example 1 Find Range Find the range for each set of data.

7 Find the range for each set of data.
Example 2 Find Range Find the range for each set of data. The age in years of Mrs. Tyznik’s grandchildren: 27, 8, 5, 19, 21, 10, 4, and 21.

8 Example 3 – Your Turn Find Range
Find the range for each set of data. The cost in dollars of DVDs: 20, 25, 15, 16, 10, and 19

9 Vocabulary Quartiles- The values that divide the data into four equal parts. Lower Quartile (Q1) – The median of the lower half set of data Median(Q2) – The middle number in the data Upper Quartile (Q3)- The median of the upper half of a set of data Interquartile Range (IQR)- The range of the middle half of a set of data. The difference between the upper quartile and the lower quartile

10 Notes

11 Notes The median of a set of data separates the set in half
One half of the data lies between the lower quartile and the upper quartile Interquartile range = Upper Quartile Minus Lower Quartile IQR = Q3 – Q1 Measures of Variation: Range Lower Quartile Median Upper Quartile

12 Example 4 Identify Measures of Variation
Find the range, Q1, Q2, and Q3 for the data in the table.

13 Notes A small IQR means that the data in the middle of the set are close in value. A large IQR means that the data in the middle are spread out, or vary.

14 Example 5 Identify Measures of Variation
Find the range, Q1, Q2, and Q3 for the data in the table.

15 Example 6 Identify Measures of Variation
Find the range, Q1, Q2, and Q3 for the data in the table.

16 Vocabulary Outlier – Data that are more than 1.5 times the value of the interquartile range beyond the quartiles

17 Find any outliers in the data set.
Example 7 Find Outliers Find any outliers in the data set.

18 Find any outliers in the data set.
Example 7 Find Outliers Find any outliers in the data set.

19 Homework Section 13.3 # 1-7 (Note: The measures of variation are Range, Median, Upper Quartile, and Lower Quartile)

20 Homework Section 13.3 # 1-7 (Note: The measures of variation are Range, Median, Upper Quartile, and Lower Quartile)

21 Homework Section 13.3 # 1-7 (Note: The measures of variation are Range, Median, Upper Quartile, and Lower Quartile)


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