Copyright 2013 Pearson Education, Inc.

Similar documents
Chapter 1 Midterm Review

Homework Packet Week #5 All problems with answers or work are examples.

Full file at

What is Statistics? 13.1 What is Statistics? Statistics

download instant at

Graphical Displays of Univariate Data

Histograms and Frequency Polygons are statistical graphs used to illustrate frequency distributions.

MATH& 146 Lesson 11. Section 1.6 Categorical Data

STAT 113: Statistics and Society Ellen Gundlach, Purdue University. (Chapters refer to Moore and Notz, Statistics: Concepts and Controversies, 8e)

Chapter 4. Displaying Quantitative Data. Copyright 2007 Pearson Education, Inc. Publishing as Pearson Addison-Wesley

EXPLORING DISTRIBUTIONS

Comparing Distributions of Univariate Data

Algebra I Module 2 Lessons 1 19

Chapter 5. Describing Distributions Numerically. Finding the Center: The Median. Spread: Home on the Range. Finding the Center: The Median (cont.

Statistics: A Gentle Introduction (3 rd ed.): Test Bank. 1. Perhaps the oldest presentation in history of descriptive statistics was

Distribution of Data and the Empirical Rule

Math 81 Graphing. Cartesian Coordinate System Plotting Ordered Pairs (x, y) (x is horizontal, y is vertical) center is (0,0) Quadrants:

Frequencies. Chapter 2. Descriptive statistics and charts

Dot Plots and Distributions

6 th Grade Semester 2 Review 1) It cost me $18 to make a lamp, but I m selling it for $45. What was the percent of increase in price?

Lesson 7: Measuring Variability for Skewed Distributions (Interquartile Range)

Chapter 2 Describing Data: Frequency Tables, Frequency Distributions, and

9.2 Data Distributions and Outliers

Chapter 6. Normal Distributions

EOC FINAL REVIEW Name Due Date

Box Plots. So that I can: look at large amount of data in condensed form.

Version : 27 June General Certificate of Secondary Education June Foundation Unit 1. Final. Mark Scheme

Section 5.2: Organizing and Graphing Categorical

More About Regression

Measuring Variability for Skewed Distributions

Bootstrap Methods in Regression Questions Have you had a chance to try any of this? Any of the review questions?

Relationships Between Quantitative Variables

T HE M AGIC OF G RAPHS AND S TATISTICS

ATHLETICS STYLE GUIDE

MATH 214 (NOTES) Math 214 Al Nosedal. Department of Mathematics Indiana University of Pennsylvania. MATH 214 (NOTES) p. 1/3

Relationships. Between Quantitative Variables. Chapter 5. Copyright 2006 Brooks/Cole, a division of Thomson Learning, Inc.

Objective: Write on the goal/objective sheet and give a before class rating. Determine the types of graphs appropriate for specific data.

Lesson 7: Measuring Variability for Skewed Distributions (Interquartile Range)

How can you determine the amount of cardboard used to make a cereal box? List at least two different methods.

1.1 Common Graphs and Data Plots

Chapter 7: RV's & Probability Distributions

Let s Chat. Unit In this unit you will learn how to carry out a conversation in English by using a conversation structure.

COMP Test on Psychology 320 Check on Mastery of Prerequisites

UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS General Certificate of Education Ordinary Level

Introduction to IBM SPSS Statistics (v24)

In this project you will learn how to code a live music performance, that you can add to and edit without having to stop the music!

Same and Different. Think and Discuss

Macmillan Publishers S.A. Sample material TALL TALES. What are tall tales? I love my lasso. I can catch it with my lasso!

The Scariest Animal. The lizard is the scariest animal in the story. The lizard is scary because he wants to eat the little red ant.

Record your answers and work on the separate answer sheet provided.

Marshall Music Company Dropout Survey Factors influencing beginning students decisions to discontinue band or orchestra by: William W.

The One Penny Whiteboard

Notes Unit 8: Dot Plots and Histograms

Frequency Distributions and Graphs

THE ROLE OF AUDIO IN THE SPORTS VIEWING EXPERIENCE AUDIO PRODUCTION & DISTRIBUTION WORKSHOP DECEMBER 11, 2017

On the weekend UNIT. In this unit. 1 Listen and read.

Cambridge International Examinations Cambridge International General Certificate of Secondary Education. Published

Jay Carmen Amy Bob Joseph Cameron. average build average height fair hair long dark hair old overweight short gray hair slim tall young

LESSON 1: WHAT IS BIVARIATE DATA?

Statistics for Engineers

Doing Things. Warm-up exercises. Exercise 1. Exercise 2. Exercise 3. What s John doing? What s Mary doing? What are you doing?

Answers. Chapter 9 A Puzzle Time MUSSELS. 9.1 Practice A. Technology Connection. 9.1 Start Thinking! 9.1 Warm Up. 9.1 Start Thinking!

Activity Pack. Tangerine b y E d w a r d B l o o r

Visual Identity Standards

Music Recommendation from Song Sets

LED Large Screen Solutions

Monday 15 May 2017 Afternoon Time allowed: 1 hour 30 minutes

Frequency Distributions and Graphs

Sports perimeter LED display - Prepared by SHEC

Welcome to AHAB s Extended Donor Profile

Get happy! to you? 1 = very important; 5 = not important. no money worries

OEM Basics. Introduction to LED types, Installation methods and computer management systems.

Level A1 LAAS ENGLISH LANGUAGE EXAMINATIONS MAY Certificate Recognised by ICC NAME... LANGUAGE ATTAINMENT ASSESSMENT SYSTEM INSTRUCTIONS

Chapter Six The Annotated Bibliography Exercise

Teenagers. board games considerate bottom of the ninth inning be supposed to honest lessons study habits grand slam be bummed out work on

STYLE. Sample Test. School Tests for Young Learners of English. Form A. Level 1

Visual Ar guments 18

6-5 Solving Proportions

0510 ENGLISH AS A SECOND LANGUAGE

Unit 7, Lesson 1: Exponent Review

By: Claudia Romo, Heidy Martinez, Ara Velazquez

abc Mark Scheme Statistics 3311 General Certificate of Secondary Education Higher Tier 2007 examination - June series

CS 3 Midterm 1 Review

247.tv is an independent production company with over two decades of experience

Draft last edited May 13, 2013 by Belinda Robertson

General Certificate of Secondary Education Foundation Tier

GCSE Mathematics Practice Tests: Set 1

Chapter 2 Notes.notebook. June 21, : Random Samples

A Child s Prayer Preparation

Nice to meet you! Unit 1. Read the following speech script and answer the questions.

The Measurement Tools and What They Do

ST. MARK Catholic School 9972 Vale Road Vienna, Virginia Telephone Fax

Task-based Activity Cover Sheet

Delta College Middle School Math Competition Practice Test A 2018

Dear Future Elk Grove Band Students and Family,

Build a Better World Summer Reading Challenge

Facilities for hire. Excellent facilities. For hire: Prices from 1st September 2017

Math 7 /Unit 07 Practice Test: Collecting, Displaying and Analyzing Data

Writing Style Guide of the Geography Earth Science Department Shippensburg University

Chapter Six The Annotated Bibliography Exercise

Transcription:

Chapter 2 Test A Multiple Choice Section 2.1 (Visualizing Variation in Numerical Data) 1. [Objective: Interpret visual displays of numerical data] Each day for twenty days a record store owner counts the number of customers who purchase an album by a certain artist. The data and a dotplot of the data are shown below: Data set: 0 10 1, 3, 4, 4,, 6, 7, 2, 3, 4, 4,, 6, 8, 2, 3, 4,, 6, 7, 9 Which of the following statements can be made using the given information? a. On the first day of collecting data the record store owner had one person purchase an album by the artist. b. The dotplot shows that this data has a roughly bell-shaped distribution. c. During the twenty days when the record store owner collected data, there were some days when no one purchased an album by the artist. d. None of the above A fitness instructor measured the heart rates of the participants in a yoga class at the conclusion of the class. The data is summarized in the histogram below. There were fifteen people who participated in the class between the ages of 2 and 4. Use the histogram to answer questions (2) and (3). 6 4 3 2 1 90 100 110 120 130 140 10 160 Beats per minute (bpm) 2. [Objective: Interpret visual displays of numerical data] How many participants had a heart rate between 120 and 130 bpm? a. 2 b. 4 c. 3 d. 3. [Objective: Interpret visual displays of numerical data] What percentage of the participants had a heart rate greater than 130 bpm? a. 13% b. 27% c. 33% d. 3%

2-2 Chapter 2 Test A 4. [Objective: Interpret visual displays of numerical data] Find the original data set from the stemplot given below. 4 0 0 1 46 2 2 3 47 0 8 9 9 9 a. 40, 40, 41, 4, 462, 462, 463, 478, 479, 479 b. 40, 40, 41, 4, 462, 462, 463 c. 4, 41, 4, 46, 42, 42, 43, 47, 40, 48, 49, 49, 49 d. 40, 41, 4, 462, 463, 470, 478, 479. [Objective: Interpret visual displays of numerical data] A collection of twenty college students was asked how much cash they currently had in their possession. The data is summarized in the stemplot below. Typically, how much money does a student have in his or her possession? 0 1 0 2 2 2 2 3 0 0 3 3 9 4 0 0 0 2 3 6 6 1 6 7 a. $60-$70 b. $10-$30 c. $30-$0 d. Not enough information available

Chapter 2 Test A 2-3 Section 2.2 (Summarizing Important Features of a Numerical Distribution) Match one of the following histograms with one of the descriptions in questions (6) (8): a. b. c. 6. [Objective: Recognize the shape of a distribution] The distribution of heights of adult males tends to be symmetrical which is displayed in histogram. 7. [Objective: Recognize the shape of a distribution] The distribution of the numbers of times individuals in the 18-24 age group log onto a social networking website during the course of a day tends to be rightskewed which is displayed in histogram. 8. [Objective: Recognize the shape of a distribution] The distribution of test scores for a group of adults on a written driving exam following a refresher course tends to be left-skewed which is displayed in histogram. 9. [Objective: Recognize the center of a distribution] The histogram below shows the distribution of pass rates on a swimming test of all children who completed a four week summer swim course at the local YMCA. What is the typical pass rate for the swim test? 2 20 1 10 a. About 7% b. About % c. About 9% d. Not enough information available Percentage that passed the swim test

2-4 Chapter 2 Test A 10. [Objective: Recognize the important features of a numerical distribution] The histogram below displays the distribution of the length of time on hold, for a collection of customers, calling a repair call center. Use the histogram to select the true statement. 2 20 1 10 1 2 3 4 6 7 8 Length of time on hold in minutes a. The distribution is symmetrical. The number of callers who waited on hold for less than three minutes was the same as the number of callers who waited on hold for more than three minutes. b. The distribution is left-skewed and most callers waited on hold at least three minutes. c. The distribution shows that the data was highly variable with some callers waiting on hold as many as 20 minutes. d. The distribution is right-skewed and most callers waited on hold less than three minutes. 11. [Objective: Recognize the important features of a numerical distribution] Based on the histogram in question (10), would it be unusual to be on hold for minutes or more at this call center? a. Yes, it would be unusual. b. No, it would not be unusual. c. Not enough information given. 12. [Objective: Recognize the important features of a numerical distribution] The histogram shows the distribution of pitch speeds for a sample of 7 pitches for a college pitcher during one season. Which of the following statements best describes the distribution of the histogram below? 30 2 20 1 10 80 8 90 9 100 10 Pitch Speed (mph) a. The distribution has a large amount of variation which can be seen by comparing the heights of the bars in the histogram. b. The distribution is right-skewed and shows that most of the pitches were more than 90 mph. c. The distribution is left-skewed and shows that most of the pitches were less than 9 mph. d. The distribution is symmetric around a pitch speed of about 93 mph.

Chapter 2 Test A 2-13. [Objective: Recognize the important features of a numerical distribution] The histogram below is the distribution of heights for a randomly selected Boy Scout troupe. Choose the statement that is true based on information from the histogram 6 4 3 2 1 2.0 2. 3.0 3. 4.0 4..0. Height (in feet) a. The gap between the two smallest values indicates an outlier may be present. b. The smallest value is so extreme that it is possible that a mistake was made in recording the data. c. Although the smallest value does not fit the pattern, it should not be altogether disregarded. It is possible that the Boy Scout is 2.4 feet tall. d. All of the above are true statements Section 2.3 (Visualizing Variation in Categorical Variables) 14. [Objective: Interpret visual displays of categorical data] A group of junior high athletes was asked what team sport was their favorite. The data are summarized in the table below. On the pie chart, which area would correspond to the category Soccer? Team Sport Soccer 12 Volleyball 28 Basketball 20 Football 20 D Pie Chart: Favorite Team Sport A C B 1. [Objective: Recognize the important features of a categorical bar graph] Which of the following statements about bar graphs is true? a. It sometimes doesn t matter in which order you place the bars representing different categories. b. It is appropriate to have gaps between the bars on the graph. c. On a bar graph, the width of the bars has no meaning. d. All of the above are true for bar graphs.

2-6 Chapter 2 Test A Section 2.4 (Summarizing Categorical Distributions) The following side-by-side bar graph shows the level of post-secondary education achieved ten years after high school for graduates from the years 1999 and 2001. Use the bar graph to answer questions (16) and (17). Percentage 16. [Objective: Recognize the important features of a categorical bar graph] What was the most common response for 1999? a. No College b. Some College c. Graduated College, Associate s Degree d. Graduated College, Bachelor s Degree 17. [Objective: Summarize categorical distributions] All of the juniors and seniors at a college are asked their major. Which of the following graph types would be appropriate for displaying the variability in majors for this data set? a. Bar graph b. Histogram c. Stemplot d. None of the above

Chapter 2 Test A 2-7 18. [Objective: Recognize the important features of a numerical distribution] Data was collected on hand grip strength of adults. The histogram below summarizes the data. Which statement is true about the distribution of the data shown in the graph? 30 2 20 1 10 40 0 60 70 80 90 100 110 Grip Strength (pounds) 120 130 a. The graph is useless because it is bimodal. b. The best estimate of typical grip strength is 80-90 pounds because it is in the center of the distribution. c. There must have been a mistake made in data collection because the distribution should be bellshaped. d. The graph shows evidence that two different groups may have been combined into one collection. Section 2. (Interpreting Graphs) 19. [Objective: Analyze statistical graphs] The graph below displays the number of applications for a concealed weapons permit in Montcalm County, Michigan, for each of three years. A reported interprets this graph to mean that applications in 2010 are more than twice the level in 2008. Is the reported making a correct interpretation? 70 Permits requested 60 0 0 40 40 30 2008 2009 2010 Year a. No. Although the 2010 bar is more than twice the height of the 2008, the bars do not begin at 0 applications, so the graph does not correctly represent the data. Fifty-five is not equal to two times the number of applications made in 2008. b. No. The width of the bars is identical, indicating that the number of applications in 2010 is no different from 2008. c. Yes. The bar for 2010 is twice the height of the bar for 2008 and the number of applications indicated above the bars shows that applications in 2010 are more than twice the level in 2008.

2-8 Chapter 2 Test A 20. [Objective: Analyze statistical graphs] The following graphic was used to visually summarize the following statement made by Supertuf Bicycle Tire Company in a recent magazine advertisement: Our patented Supertuf bicyle tire design lasts twice as long as the leading competitor s tire design. Does the graphic correctly represent the statement made in the advertisement? Supertuf Bicycle Tires Last Twice as Long! Supertuf Tires Leading Competitor a. Yes, the area of the first tire is twice the area of the second tire. b. No, although the dimensions have doubled, the area of the first tire is more than twice the area of the second tire so the graphic incorrectly represents what is stated in the advertisement. c. Not enough information available to make a judgment. More information is need about how long Supertuf tires last and how long the leading competitor s tires last.

Chapter 2 Test A 2-9 Chapter 2 Test A Answer Key 1. B 2. C 3. D 4. A. C 6. B 7. C 8. A 9. A 10. D 11. A 12. D 13. D 14. A 1. D 16. B 17. A 18. D 19. A 20. B