Warm Up Problem Ms. Chen is buying pencils for her class. Each pencil costs $0.20. What is the cost if she buys 24 pencils?

Slides:



Advertisements
Similar presentations
Histograms Bins are the bars Counts are the heights Relative Frequency Histograms have percents on vertical axis.
Advertisements

Splash Screen. Lesson Menu Five-Minute Check (over Lesson 11–1) CCSS Then/Now New Vocabulary Key Concept: Symmetric and Skewed Distributions Example 1:
Comparing Data Displayed in Box Plots
Other Graphs Mean,Median, Mode and Range Statistical Questions Box and Whisker Plots Data Distribution
Statistics: Use Graphs to Show Data Box Plots.
Ways to Describe Data Sets
Histogram A frequency plot that shows the number of times a response or range of responses occurred in a data set.
Jeopardy Q $100 Q $200 Q $300 Q $400 Q $500 Q $100 Q $200 Q $300 Q $400 Q $500 Final Jeopardy.
Univariate Data Chapters 1-6. UNIVARIATE DATA Categorical Data Percentages Frequency Distribution, Contingency Table, Relative Frequency Bar Charts (Always.
Analyzing The Shape of Data Example’s 1.Describe the shape of the graphed data.Do you notice any gaps in the data? 15, 20, 25, 30, 35, 40, 45, 50, 55,
5 Minute Check Draw box plots to represent the data. Complete on your homework , 22, 31, 36, 22, 27, 15, 36, 32, 29, 30 2.
1)Construct a box and whisker plot for the data below that represents the goals in a soccer game. (USE APPROPRIATE SCALE) 7, 0, 2, 5, 4, 9, 5, 0 2)Calculate.
I NTERPRETING D ATA S ETS ~adapted from Walch Eduction.
Revision Analysing data. Measures of central tendency such as the mean and the median can be used to determine the location of the distribution of data.
5.2 VARIABILITY Common Core Investigation 5.2. OBJECTIVE  Today I will compare two box-and- whisker plots and gain information from the data distributions.
BOX AND WHISKER PLOTS Unit 8 – M1F. Warm – Up!! ■As you walk in, please pick up your calculator and begin working on the warm –up! 1.Using the data to.
Concept: Comparing Data. Essential Question: How do we make comparisons between data sets? Vocabulary: Spread, variation Skewed left Skewed right Symmetric.
Understanding & Comparing Distributions Chapter 5.
Histograms. Histograms have some similar characteristics as other graphical representations... Shape: Left skewed, right skewed, symmetric, unimodal,
ALL ABOUT THAT DATA UNIT 6 DATA. LAST PAGE OF BOOK: MEAN MEDIAN MODE RANGE FOLDABLE Mean.
Statistics Unit Test Review Chapters 11 & /11-2 Mean(average): the sum of the data divided by the number of pieces of data Median: the value appearing.
Interpreting Categorical and Quantitative Data. Center, Shape, Spread, and unusual occurrences When describing graphs of data, we use central tendencies.
ALL ABOUT THAT DATA UNIT 6 DATA. LAST PAGE OF BOOK: MEAN MEDIAN MODE RANGE FOLDABLE Mean.
Holt McDougal Algebra 1 Data Distributions Holt Algebra 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Lesson Quiz Lesson Quiz Holt McDougal.
Section 2.1 Visualizing Distributions: Shape, Center, and Spread.
Describing Distributions
Describing Distributions with Graphs Section 1.1
Shape of Data Distribution and Interpreting Line Graphs
5 Minute Check Student math scores are listed in the data set. 1.What percent of the students scored between a 71 and 86 on the test? 2. What is the median.
Splash Screen.
10-3 Data Distributions Warm Up Lesson Presentation Lesson Quiz
Splash Screen.
“All About the Stats” 7th Math Unit 6 Data.
Displaying Data with Graphs
Statistics Unit Test Review
Warm Up Order the numbers from least to greatest. 1. 7, 4, 15, 9, 5, 2
Unit 2 Section 2.5.
10-3 Data Distributions Warm Up Lesson Presentation Lesson Quiz
Statistical Reasoning
6th Grade Math Lab MS Jorgensen 1A, 3A, 3B.
Analyze Data: IQR and Outliers
Dot Plots & Box Plots Analyze Data.
Warm Up Problem Find the surface area of the pyramid.
Chapter 12: Statistical Displays
Warmup What five numbers need to be mentioned in the complete sentence you write when the data distribution is skewed?
Chapter 8 Review Showdown.
The absolute value of each deviation.
Unit 6A Characterizing Data Ms. Young.
The Range Chapter Data Analysis Learning Goal: To be able to describe the general shape of a distribution in terms of its.
Constructing Box Plots
Making Sense of Measures of Center Investigation 2
AP Statistics Day 4 Objective: The students will be able to describe distributions with numbers and create and interpret boxplots.
Describing Distributions
Find the 5 number summary needed to create a box and whisker plot.
Vocabulary for Feb. 20-Mar
10-3 Data Distributions Warm Up Lesson Presentation Lesson Quiz
“Day E” April 6, :01 - 9:01 Math 9: :03 Science
Lesson Compare datas.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Warm-Up 4 87, 90, 95, 78, 75, 90, 92, 90, 80, 82, 77, 81, 95, Find the 5-Number Summary for the data 2. Address every type of measure of spread.
Algebra 1/3/17 Good Wednesday Afternoon! Head on over to GOFORMATIVE!
Lesson
Defined explicitly as:
“Day B” April 4, :51 - 8:51 Exploratory 8:53 - 9:53 9: :55
Mean, Median, Mode, and Range
Shape, Center, Spread.
Describing Data Coordinate Algebra.
Lesson Plan Day 1 Lesson Plan Day 2 Lesson Plan Day 3
Warm Up Problem Kennedy ran a total of 6 miles over the course of 3 track practices. How many miles would Kennedy have run after 4 track practices? Solve.
Warm Up Problem Find the mean, median, and mode:
Presentation transcript:

Warm Up Problem Ms. Chen is buying pencils for her class. Each pencil costs $0.20. What is the cost if she buys 24 pencils?

Shape of Data Distributions Lesson 12-4

Objectives I can describe a data distribution by its center, spread, and overall shape. I can determine the best measure of center and spread for a set of data.

Vocabulary distribution – shows the arrangement of data values symmetric – if the left side looks like the right side cluster – if a bunch of data is grouped together gaps – where there is no data peak – the most frequently occurring value (mode)

Example 1 Describe the shape of the distribution. The line plot shows the temperature in degrees Fahrenheit in a city over several days. The shape of the distribution is not symmetric. There is a gap from 19-21. There are clusters from 16-18 and 22-25. The peak is at 22. There are no outliers.

Example 2 Describe the shape of the distribution. The box plot shows the number of visitors to a gift shop in one month. (You cannot identify gaps, peaks, or clusters.) Each box and whisker has the same length, so the data is spread evenly. The distribution is symmetric. There are no outliers.

Got It? 1. Describe the shape of the distribution at the right. Use clusters, gaps, peaks, outliers, and symmetry. Underline each word in your answer.

Notes

Example 3 Choose the appropriate measures to describe the center and spread of the distribution. Justify your response based on the shape of the distribution. The data is not symmetric and there is an outlier. The median and IQR are the appropriate measures.

Got It? 2. Choose the appropriate measure of center and spread of the distribution. Justify your response based on the shape of the distribution.