Review Session.  Which goes with which?  You are looking at the average age of all American alligators, you select 15 alligators off the coast of Florida.

Slides:



Advertisements
Similar presentations
Unit 1.1 Investigating Data 1. Frequency and Histograms CCSS: S.ID.1 Represent data with plots on the real number line (dot plots, histograms, and box.
Advertisements

Review Notes.
Statistics: Unlocking the Power of Data Lock 5 STAT 101 Dr. Kari Lock Morgan 9/6/12 Describing Data: One Variable SECTIONS 2.1, 2.2, 2.3, 2.4 One categorical.
Copyright ©2003 Brooks/Cole A division of Thomson Learning, Inc. Definitions variableA variable is a characteristic that changes or varies over time and/or.
Chapter 1 Introduction Individual: objects described by a set of data (people, animals, or things) Variable: Characteristic of an individual. It can take.
CHAPTER 3: The Normal Distributions Lecture PowerPoint Slides The Basic Practice of Statistics 6 th Edition Moore / Notz / Fligner.
The Normal Distributions
Chris Morgan, MATH G160 March 2, 2012 Lecture 21
5.4 The Central Limit Theorem Statistics Mrs. Spitz Fall 2008.
Ibrahim Altubasi, PT, PhD The University of Jordan
Chapter 2: The Normal Distribution
Agresti/Franklin Statistics, 1 of 63 Chapter 2 Exploring Data with Graphs and Numerical Summaries Learn …. The Different Types of Data The Use of Graphs.
Let’s Review for… AP Statistics!!! Chapter 1 Review Frank Cerros Xinlei Du Claire Dubois Ryan Hoshi.
Normal Distributions.
Chapter 2: Modeling Distributions of Data
Statistics 3502/6304 Prof. Eric A. Suess Chapter 3.
+ Chapter 2: Modeling Distributions of Data Section 2.1 Describing Location in a Distribution The Practice of Statistics, 4 th edition - For AP* STARNES,
Methods for Describing Sets of Data
INTRODUCTORY STATISTICS Chapter 2 DESCRIPTIVE STATISTICS PowerPoint Image Slideshow.
5.1 What is Normal? LEARNING GOAL Understand what is meant by a normal distribution and be able to identify situations in which a normal distribution is.
The distribution of heights of adult American men is approximately normal with mean 69 inches and standard deviation 2.5 inches. Use the rule.
Stat 1510: Statistical Thinking and Concepts 1 Density Curves and Normal Distribution.
Univariate Data Chapters 1-6. UNIVARIATE DATA Categorical Data Percentages Frequency Distribution, Contingency Table, Relative Frequency Bar Charts (Always.
CHAPTER 3: The Normal Distributions ESSENTIAL STATISTICS Second Edition David S. Moore, William I. Notz, and Michael A. Fligner Lecture Presentation.
AP Stats Chapter 1 Review. Q1: The midpoint of the data MeanMedianMode.
Tuesday, March 18, 2014MAT Tuesday, March 18, 2014MAT 3122.
Describing Location in a Distribution 2.1 Measures of Relative Standing and Density Curves 2.1 Measures of Relative Standing and Density Curves Text.
CHAPTER 3: The Normal Distributions
+ Chapter 2: Modeling Distributions of Data Section 2.1 Describing Location in a Distribution The Practice of Statistics, 4 th edition - For AP* STARNES,
Density Curves Section 2.1. Strategy to explore data on a single variable Plot the data (histogram or stemplot) CUSS Calculate numerical summary to describe.
Using the Empirical Rule. Normal Distributions These are special density curves. They have the same overall shape  Symmetric  Single-Peaked  Bell-Shaped.
Tuesday, February 18, 2014MAT 312. Tuesday, February 18, 2014MAT 312 Suppose the Kick-a-Poo Milling Company made this claim about their Raisin Bran: In.
Measures of Relative Standing and Density Curves
Thursday, February 27, 2014MAT 312. Thursday, February 27, 2014MAT 312.
Total Population of Age (Years) of People. Pie Chart of Males and Females that Smoke Systematic Gender Sample Total Population: 32.
Agresti/Franklin Statistics, 1 of 63 Chapter 2 Exploring Data with Graphs and Numerical Summaries Learn …. The Different Types of Data The Use of Graphs.
Lecture PowerPoint Slides Basic Practice of Statistics 7 th Edition.
Math 145 September 11, Recap  Individuals – are the objects described by a set of data. Individuals may be people, but they may also be animals.
Organizing Data AP Stats Chapter 1. Organizing Data Categorical Categorical Dotplot (also used for quantitative) Dotplot (also used for quantitative)
Describing Location in a Distribution 2.1 Measures of Relative Standing and Density Curves YMS3e.
UNIT #1 CHAPTERS BY JEREMY GREEN, ADAM PAQUETTEY, AND MATT STAUB.
Measures of Variation 1 Section 2.4. Section 2.4 Objectives 2 Determine the range of a data set Determine the variance and standard deviation of a population.
Descriptive Statistics – Graphic Guidelines
Tuesday, February 25, 2014MAT 312. Tuesday, February 25, 2014MAT 312 Suppose the Kick-a-Poo Milling Company made this claim about their Raisin Bran: In.
Bell Ringer You will need a new bell ringer sheet – write your answers in the Monday box. 3. Airport administrators take a sample of airline baggage and.
Normal Distributions MM2D1d Compare the means and standard deviations of random samples with the corresponding population parameters, including those population.
1 Take a challenge with time; never let time idles away aimlessly.
Displaying Distribution with Graphs Section 1.1. September 18, 2015 Objectives: 1.Describe what is meant by exploratory data analysis. 2.Explain what.
More Examples Chapter 18 PART 4.
AP Statistics Review Day 1 Chapters 1-4. AP Exam Exploring Data accounts for 20%-30% of the material covered on the AP Exam. “Exploratory analysis of.
Density Curves & Normal Distributions Textbook Section 2.2.
Describing Data Week 1 The W’s (Where do the Numbers come from?) Who: Who was measured? By Whom: Who did the measuring What: What was measured? Where:
Midterm Review IN CLASS. Chapter 1: The Art and Science of Data 1.Recognize individuals and variables in a statistical study. 2.Distinguish between categorical.
AP Statistics. Chapter 1 Think – Where are you going, and why? Show – Calculate and display. Tell – What have you learned? Without this step, you’re never.
Chapter 2 The Normal Distributions. Section 2.1 Density curves and the normal distributions.
Prof. Eric A. Suess Chapter 3
Stat 226.
Exploratory Data Analysis
Modeling Distributions of Data
Chapter 2: Modeling Distributions of Data
Chapter 2: Describing Location in a Distribution
Statistical Reasoning
Both the mean and the median are measures of central tendency
Means & Medians.
10-5 The normal distribution
Summary (Week 1) Categorical vs. Quantitative Variables
Do Now In BIG CLEAR numbers, please write your height in inches on the index card.
Welcome to AP Statistics
Math 341 January 24, 2007.
Presentation transcript:

Review Session

 Which goes with which?

 You are looking at the average age of all American alligators, you select 15 alligators off the coast of Florida and track them to see how old they become. The average of these 15 live to be 12. The true average age alligators live to is 16.

 Your dog can jump 2.5 feet. This leads you to believe your dog can jump farther than any other dog. However, the American record book has a dog that can jump 6.48 feet.

 The Iowa state football team has an average height of 6’2”. The NCAA average height for football players is 6’. You then conclude the ISU team is pretty tall.

 Oak trees live to be an average age of 263 years. The oak trees in America have been known to live an average of only 123 years.

 Categorical :  Quantitative:

 Top 10 websites  Number of roll – over car accidents based on car brand  The baggage fees for different airlines collected each year  Price of cars people purchased in 2008  Regional rain fall  sales for 4 types of smart phones  Height of 200 random people in Iowa  Net Income  Wine exports of the top 5 wine-exporting countries

 Histogram  Bar Graph  Pie Chart  Box Plot  Pareto Chart

 The following table presents the sales of cars in the US broken down by manufacturer ManufacturerCar Sales Chrysler107,172 Ford166,441 General Motors180,402 Honda83,925 Nissan85,182 Toyota137,960

a) What is the sample size b) Find the median c) Find the IQR d) Find the mean e) The standard deviation in 1.38, what is the variance?

 When is the 5 number summary used over the mean and standard deviation?

Car prices Price (in 1000s) Honda Nissan a)What is this graphic called? b)What is an advantage to having them side by side? c)Give the 5-number summary for Honda d)What is the shape of the distribution of Nissan? e)For which of the two distributions do you expect the corresponding mean to be closer to the median? f)Compare and contrast both distributions regarding their overall shape, center, spread and For the center and spread do not simply state the numerical values but explain how they compare for both dealerships 43

 What is the empirical rule tell you?  What is the equation relating Z-score to Mean, standard deviation, and your value of X?

a) What time can 50% of the teammates complete a 100m freestyle in? b) What percent of swimmers can complete a 100m freestyle between 58.4 seconds and 60.8 seconds. c) Jane brags that she can swim the race faster than 97.5% of her teammates? What would her time be? d) If Jenny is wanting to make the team and she can swim a 100 m freestyle in 61 seconds, do you think she would make the team? e) What is the probability that one of the girls will beat the opponents fastest swimmer that can swim a 100 m freestyle in 56 seconds? The times for the 100m freestyle for the womens swim team is evenly distributed with a mean of 59.6 sec. and a standard deviation of 1.2 seconds.

 What does a z-score tell you?

a) P (Z < 1.5) b) P(Z < z) = 0.35 c) P (Z > - 1) d) P (|Z| < 1.2) e) P(Z > z) = 0.60 f) P (Z > 0.5) g) P (-1 ≤ Z ≤ 1.5) h) P(-z < Z < z) =.78

a) X-men only made $55,101,604, how many standard deviations does this movie fall from the mean. b) Thor: The Dark World had an opening box office sales of $85,737,841. What percentile does Thor2 fall under c) The Avengers made $207,438,708. What percentile does this fall under d) If the new spiderman is hoping to hit at least the 40 th percentile, how much money is it expecting to make opening weekend in gross sales? Opening weekend, Marvel films gross sales are normally distributed making an average of $68,326,910 and a standard deviation of $22,442,000.