Chapter 2 Section 5 Notes Coach Bridges

Slides:



Advertisements
Similar presentations
Statistics: 2.5 – Measures of Position
Advertisements

Measures of Position - Quartiles
Numerical Representation of Data Part 3 – Measure of Position
Section 2.5 Measures of Position.
Box and Whisker Plots and the 5 number summary Chapter 6 Section 7 Ms. Mayer Algebra 1.
Vocabulary for Box and Whisker Plots. Box and Whisker Plot: A diagram that summarizes data using the median, the upper and lowers quartiles, and the extreme.
BOX PLOTS/QUARTILES. QUARTILES: 3 points in a set of data that separate the set into 4 equal parts. Lower Quartile: Q1 (The median for the lower half.
Box and Whisker Plots and Quartiles Sixth Grade. Five Statistical Summary When describing a set of data we have seen that we can use measures such as.
Section 2.5 Measures of Position Larson/Farber 4th ed.
Box Plots Lesson After completing this lesson, you will be able to say: I can find the median, quartile, and interquartile range of a set of data.
Section 2.5 Measures of Position.
Section 2.5 Measures of Position Larson/Farber 4th ed. 1.
Chapter 6 1. Chebychev’s Theorem The portion of any data set lying within k standard deviations (k > 1) of the mean is at least: 2 k = 2: In any data.
6-9 Data Distributions Objective Create and interpret box-and-whisker plots.
What is variability in data? Measuring how much the group as a whole deviates from the center. Gives you an indication of what is the spread of the data.
Section 3.3 Measures of Relative Position HAWKES LEARNING SYSTEMS math courseware specialists Copyright © 2008 by Hawkes Learning Systems/Quant Systems,
Chapter 1: Exploring Data Lesson 4: Quartiles, Percentiles, and Box Plots Mrs. Parziale.
Descriptive Statistics Chapter 2. § 2.5 Measures of Position.
Copyright © 2015, 2012, and 2009 Pearson Education, Inc. 1 Chapter Descriptive Statistics 2.
Quantitative data. mean median mode range  average add all of the numbers and divide by the number of numbers you have  the middle number when the numbers.
Percentiles For any whole number P (between 1 and 99), the Pth percentile of a distribution is a value such that P% of the data fall at or below it. The.
Chapter 5: Boxplots  Objective: To find the five-number summaries of data and create and analyze boxplots CHS Statistics.
Section 6.7 Box-and-Whisker Plots Objective: Students will be able to draw, read, and interpret a box-and- whisker plot.
Box and Whisker Plots and the 5 number summary Mr. J.D. Miles Turner Middle School Atlanta Georgia
Measures of Position. Determine the quartiles of a data set Determine the interquartile range of a data set Create a box-and-whisker plot Interpret.
Descriptive Statistics Chapter 2. § 2.5 Measures of Position.
Chapter 4 Histograms Stem-and-Leaf Dot Plots Measures of Central Tendency Measures of Variation Measures of Position.
Box Plots March 20, th grade. What is a box plot? Box plots are used to represent data that is measured and divided into four equal parts. These.
What is a box-and-whisker plot? 5-number summary Quartile 1 st, 2 nd, and 3 rd quartiles Interquartile Range Outliers.
Introductory Statistics Lesson 2.5 A Objective: SSBAT find the first, second and third quartiles of a data set. SSBAT find the interquartile range of a.
Section 2.5 Measures of Position.
Unit 3: Averages and Variations Part 3 Statistics Mr. Evans.
5-Number Summary A 5-Number Summary is composed of the minimum, the lower quartile (Q1), the median (Q2), the upper quartile (Q3), and the maximum. These.
Warm Up Find the median of the following data set. Car accidents on Main and First street during the past 7 years
Warm Up Problem 1 (Multiple Choice) Four friends take an IQ test. Their scores are 96, 100, 106, 114. Which of the following statements is true? I. The.
Chapter 4 Measures of Central Tendency Measures of Variation Measures of Position Dot Plots Stem-and-Leaf Histograms.
Chapter 1 Lesson 4 Quartiles, Percentiles, and Box Plots.
Probability & Statistics Box Plots. Describing Distributions Numerically Five Number Summary and Box Plots (Box & Whisker Plots )
Chapter 4 Histograms Stem-and-Leaf Dot Plots Measures of Central Tendency Measures of Variation Measures of Position.
Descriptive Statistics Chapter 2. § 2.5 Measures of Position.
Box-and-Whisker Plots Core Focus on Ratios, Rates & Statistics Lesson 4.5.
Box and Whisker Plots or Boxplots
a graphical presentation of the five-number summary of data
Chapter 2 Descriptive Statistics.
Get out your notes we previously took on Box and Whisker Plots.
Box and Whisker Plots and the 5 number summary
Box and Whisker Plots and the 5 number summary
Draw a Box and Whisker Plot Read and interpret a Box and Whisker Plot
Unit 2 Section 2.5.
Box and Whisker Plots Algebra 2.
Measures of Position Quartiles Interquartile Range
Chapter 2 Descriptive Statistics.
Range between the quartiles. Q3 – Q1
Descriptive Statistics
Box and Whisker Plots.
Measures of Central Tendency
Constructing Box Plots
Box-And-Whisker Plots
Section 2.4 Measures of Variation.
Comparing Statistical Data
1-4 Quartiles, Percentiles and Box Plots
Box-And-Whisker Plots
Box-And-Whisker Plots
Box and Whisker Plots and the 5 number summary
Box and Whisker Plots.
Box and Whisker Plots and the 5 number summary
Ch. 12 Vocabulary 15.) quartile 16.) Interquartile range
Box Plot Lesson 11-4.
Number Summaries and Box Plots.
Presentation transcript:

Chapter 2 Section 5 Notes Coach Bridges Measures of Position Chapter 2 Section 5 Notes Coach Bridges PATRICE WAS HERE!!! (: ENJOY YOUR DAY MR. BRIDGES!

Fractiles Numbers that partition, or divide, an ordered data set into equal parts The median is a fractile because it divides an ordered data set into two equal parts

Quartiles There are three quartiles These quartiles approximately divide an ordered data set into four equal parts One quarter of the data falls on or below the first quartile Q1 One half the data falls on or below the second quartile Q2 About three quarters of the data falls on or below the third quartile Q3

5 Number Summary Minimum Maximum Quartile 1 Quartile 2 – Median

Examples Find the 3 quartiles of the following data set 13, 9, 18, 15, 14, 21, 7, 10, 11, 20, 5, 18, 37, 16, 17

2nd Example Find the 3 quartiles of the following data set 23, 25, 30, 23, 20, 22, 21, 15, 25, 24, 30, 25, 30, 20, 23, 29, 20, 19, 22, 23, 29, 23, 28, 22, 28

Box and Whisker Plot Find the five-number summary Construct a horizontal scale that spans the range of the data Plot the five number summary Draw a box from Q1 to Q3 and vertical line through Q2 Draw Whiskers for min and max

Interquartile Range (IQR) Difference between the first and the third quartile in a data set IQR = Q3 – Q1

Standard Score – Z Score Z = value – mean standard deviation