MATH WORD PROBLEMS. Josh Brackett
|
|
|
- Kelley Crawford
- 5 years ago
- Views:
Transcription
1 MATH WORD PROBLEMS Josh Brackett WALCH PUBLISHING
2 Table of Contents iii Customary Measurement Metric Measurement Time Measurement Money Counting Probability Daily Warm- Ups: Math Word
3 Daily Warm-Ups: Math Word Customary Measurement A helium balloon was let loose from San Francisco, California, which is at sea level. It rose to 10,000 ft and was carried eastward by the winds. Then it lost 4,720 ft of altitude and came down in Denver, Colorado. How high is Denver? 1
4 Customary Measurement Daily Warm-Ups: Math Word A helium balloon rose to 500 ft and was blown sideways for about a mile. Then it went up 350 ft, came down 100 ft, and went up 400 ft. What is the highest altitude the balloon reached? 2
5 Metric Measurement Daily Warm-Ups: Math Word Heike Drechsler of Germany won the gold medal in the women s long jump at the 2000 Olympics in Sydney, Australia. She jumped 6.99 m. Four years earlier, Chioma Ajunwa of Nigeria won by jumping 7.12 m in the same event. How much farther in centimeters did Ajunwa jump than Drechsler? 3 6
6 Daily Warm-Ups: Math Word Metric Measurement Sarah dove off the 10-m platform into the pool. She went 2 m below the surface before she started to come up. How far from the platform was she then? 3 7
7 Time Measurement Daily Warm-Ups: Math Word Amy, Barbara, Charlie, David, and Everett all play the drums. Amy beats her drum once every second; Barbara, every other second; Charlie, every third second; David, every fourth second; and Everett, every fifth second. If they all start by beating their drums together at the first second, how long will it take before they all beat their drums together again? 5 2
8 Daily Warm-Ups: Math Word Time Measurement The Greek philosopher and mathematician Pythagoras lived from 569 B.C.E. to 475 B.C.E. How long did he live? 5 3
9 Daily Warm-Ups: Math Word Money According to his July 10 statement, Kobe owes $300 on his credit card account. The credit card company 1 charges 18% per year (1 2 % per month) for a finance charge. He sends in a $50 payment that arrives just before his August 10 statement is printed. What will the balance on his August 10 statement be? As a percentage, what part of his $50 payment went to pay interest rather than to reduce Kobe s balance? 6 5
10 Money According to her October 5 statement, Felicia owes $500 on her credit card account. She sends in the minimum payment, which is $10. It arrives just before the November 5 statement is printed. The credit card 1 company charges 18% per year (1 2 % per month) for a finance charge. What will the balance be on her November 5 statement? As a percentage, what part of the $10 payment went to pay interest rather than reduce Felicia s balance? Daily Warm-Ups: Math Word 6 6
11 Daily Warm-Ups: Math Word Counting In a survey of 120 sixth graders, 91 said they liked spaghetti, 88 said they liked meatballs, and 75 said they liked both spaghetti and meatballs. How many did not like either spaghetti or meatballs? 111
12 Counting Daily Warm-Ups: Math Word There are 895 students at the King School. There are 33 more girls than there are boys. How many girls are there? 112
13 Daily Warm-Ups: Math Word Probability There are 75 gumballs in a bag. There are 30 red gumballs, 20 green, 15 yellow, 5 blue, and 5 orange. If you reach into the bag without looking, what is the probability that you will get a red or a green gumball? 177
14 Probability Daily Warm-Ups: Math Word A standard deck of playing cards has 52 cards. No two cards are alike. Each card has both a value and a suit. There are 4 suits: hearts, diamonds, clubs, and spades. Each suit has 13 cards in it with values of 2, 3, 4, 5, 6, 7, 8, 9, 10, jack, queen, king, and ace. If you choose a card at random, what are the chances that you will choose a heart? 178
Daily Warm-Ups MATH AND SCIENCE. Grades 5 6
Daily Warm-Ups MATH AND SCIENCE Grades 5 6 Table of Contents iii Introduction.................................... iv Mathematics................................... 1 Science.......................................
Chapter 2 Integers. Math 20 Activity Packet Page 1
Chapter 2 Integers Contents Chapter 2 Integers... 1 Introduction to Integers... 3 Adding Integers with Context... 5 Adding Integers Practice Game... 7 Subtracting Integers with Context... 9 Mixed Addition
Section 5.4 Permutations and Combinations
Section 5.4 Permutations and Combinations Definition: n-factorial For any natural number n, n! n( n 1)( n 2) 3 2 1. 0! = 1 A combination of a set is arranging the elements of the set without regard to
4. Are events C and D independent? Verify your answer with a calculation.
Honors Math 2 More Conditional Probability Name: Date: 1. A standard deck of cards has 52 cards: 26 Red cards, 26 black cards 4 suits: Hearts (red), Diamonds (red), Clubs (black), Spades (black); 13 of
Section 5.4 Permutations and Combinations
Section 5.4 Permutations and Combinations Definition: n-factorial For any natural number n, n! = n( n 1)( n 2) 3 2 1. 0! = 1 A combination of a set is arranging the elements of the set without regard to
MATH-1110 FINAL EXAM FALL 2010
MATH-1110 FINAL EXAM FALL 2010 FIRST: PRINT YOUR LAST NAME IN LARGE CAPITAL LETTERS ON THE UPPER RIGHT CORNER OF EACH SHEET. SECOND: PRINT YOUR FIRST NAME IN CAPITAL LETTERS DIRECTLY UNDERNEATH YOUR LAST
Probability. The Bag Model
Probability The Bag Model Imagine a bag (or box) containing balls of various kinds having various colors for example. Assume that a certain fraction p of these balls are of type A. This means N = total
Venn Diagram Problems
Venn Diagram Problems 1. In a mums & toddlers group, 15 mums have a daughter, 12 mums have a son. a) Julia says 15 + 12 = 27 so there must be 27 mums altogether. Explain why she could be wrong: b) There
Unit 7 Central Tendency and Probability
Name: Block: 7.1 Central Tendency 7.2 Introduction to Probability 7.3 Independent Events 7.4 Dependent Events 7.1 Central Tendency A central tendency is a central or value in a data set. We will look at
Poker: Further Issues in Probability. Poker I 1/29
Poker: Further Issues in Probability Poker I 1/29 How to Succeed at Poker (3 easy steps) 1 Learn how to calculate complex probabilities and/or memorize lots and lots of poker-related probabilities. 2 Take
Probability: introduction
May 6, 2009 Probability: introduction page 1 Probability: introduction Probability is the part of mathematics that deals with the chance or the likelihood that things will happen The probability of an
Foundations to Algebra In Class: Investigating Probability
Foundations to Algebra In Class: Investigating Probability Name Date How can I use probability to make predictions? Have you ever tried to predict which football team will win a big game? If so, you probably
Poker Hands. Christopher Hayes
Poker Hands Christopher Hayes Poker Hands The normal playing card deck of 52 cards is called the French deck. The French deck actually came from Egypt in the 1300 s and was already present in the Middle
4.1 Sample Spaces and Events
4.1 Sample Spaces and Events An experiment is an activity that has observable results. Examples: Tossing a coin, rolling dice, picking marbles out of a jar, etc. The result of an experiment is called an
Lesson 3 Dependent and Independent Events
Lesson 3 Dependent and Independent Events When working with 2 separate events, we must first consider if the first event affects the second event. Situation 1 Situation 2 Drawing two cards from a deck
This Probability Packet Belongs to:
This Probability Packet Belongs to: 1 2 Station #1: M & M s 1. What is the sample space of your bag of M&M s? 2. Find the theoretical probability of the M&M s in your bag. Then, place the candy back into
Classical vs. Empirical Probability Activity
Name: Date: Hour : Classical vs. Empirical Probability Activity (100 Formative Points) For this activity, you will be taking part in 5 different probability experiments: Rolling dice, drawing cards, drawing
Name: Probability, Part 1 March 4, 2013
1) Assuming all sections are equal in size, what is the probability of the spinner below stopping on a blue section? Write the probability as a fraction. 2) A bag contains 3 red marbles, 4 blue marbles,
BAYESIAN STATISTICAL CONCEPTS
BAYESIAN STATISTICAL CONCEPTS A gentle introduction Alex Etz @alxetz ß Twitter (no e in alex) alexanderetz.com ß Blog November 5 th 2015 Why do we do statistics? Deal with uncertainty Will it rain today?
Name: Partners: Math Academy I. Review 6 Version A. 5. There are over a billion different possible orders for a line of 14 people.
Name: Partners: Math Academy I Date: Review 6 Version A [A] Circle whether each statement is true or false. 1. Odd and less than 4 are mutually exclusive. 2. The probability of a card being red given it
1) = 10) 4-15 = 2) (-4)(-3) = 11) = 4) -9 6 = 13) = 5) = 14) (-3)(15) = = 15) 7) = 16) -7 (-18) =
Name: Ms. Napolitano Date: Activity # Day 10 : I can use integer operations to solve real world problems. Try Now (10) Add, Subtract, Multiply or Divide. 1) -80-4 = 10) 4-15 = 2) (-4)(-3) = 11) 16 33 =
March 5, What is the area (in square units) of the region in the first quadrant defined by 18 x + y 20?
March 5, 007 1. We randomly select 4 prime numbers without replacement from the first 10 prime numbers. What is the probability that the sum of the four selected numbers is odd? (A) 0.1 (B) 0.30 (C) 0.36
Making Predictions with Theoretical Probability. ESSENTIAL QUESTION How do you make predictions using theoretical probability?
L E S S O N 13.3 Making Predictions with Theoretical Probability 7.SP.3.6 predict the approximate relative frequency given the probability. Also 7.SP.3.7a ESSENTIAL QUESTION How do you make predictions
If you roll a die, what is the probability you get a four OR a five? What is the General Education Statistics
If you roll a die, what is the probability you get a four OR a five? What is the General Education Statistics probability that you get neither? Class Notes The Addition Rule (for OR events) and Complements
Fall 2017 March 13, Written Homework 4
CS1800 Discrete Structures Profs. Aslam, Gold, & Pavlu Fall 017 March 13, 017 Assigned: Fri Oct 7 017 Due: Wed Nov 8 017 Instructions: Written Homework 4 The assignment has to be uploaded to blackboard
Student Outcomes. Lesson Notes. Classwork. Example 1 (3 minutes): Interpreting Number Line Models to Compare Numbers
Student Outcomes Students compare and interpret rational numbers order on the number line, making statements that relate the numbers location on the number line to their order. Students apply their prerequisite
Conditional Probability Worksheet
Conditional Probability Worksheet P( A and B) P(A B) = P( B) Exercises 3-6, compute the conditional probabilities P( AB) and P( B A ) 3. P A = 0.7, P B = 0.4, P A B = 0.25 4. P A = 0.45, P B = 0.8, P A
Normal Distribution Lecture Notes Continued
Normal Distribution Lecture Notes Continued 1. Two Outcome Situations Situation: Two outcomes (for against; heads tails; yes no) p = percent in favor q = percent opposed Written as decimals p + q = 1 Why?
Determine whether the given events are disjoint. 4) Being over 30 and being in college 4) A) No B) Yes
Math 34 Test #4 Review Fall 06 Name Tell whether the statement is true or false. ) 3 {x x is an even counting number} ) A) True False Decide whether the statement is true or false. ) {5, 0, 5, 0} {5, 5}
Name Date Class. 2. dime. 3. nickel. 6. randomly drawing 1 of the 4 S s from a bag of 100 Scrabble tiles
Name Date Class Practice A Tina has 3 quarters, 1 dime, and 6 nickels in her pocket. Find the probability of randomly drawing each of the following coins. Write your answer as a fraction, as a decimal,
Student Outcomes. Lesson Notes. Classwork. Example 1 (3 minutes): Interpreting Number Line Models to Compare Numbers
Student Outcomes Students compare and interpret rational numbers order on the number line, making statements that relate the numbers location on the number line to their order. Students apply their prerequisite
BRIDGE is a card game for four players, who sit down at a
THE TRICKS OF THE TRADE 1 Thetricksofthetrade In this section you will learn how tricks are won. It is essential reading for anyone who has not played a trick-taking game such as Euchre, Whist or Five
{ a, b }, { a, c }, { b, c }
12 d.) 0(5.5) c.) 0(5,0) h.) 0(7,1) a.) 0(6,3) 3.) Simplify the following combinations. PROBLEMS: C(n,k)= the number of combinations of n distinct objects taken k at a time is COMBINATION RULE It can easily
HB17 fourth suit forcing
HB17 fourth suit forcing A Q 10 65 984 A Q 32 10 932 Q J 4 842 K 97 A J 763 Q 5 K J 10 764 A K 765 K 10 2 985 10 932 8432 J 64 K 5 A K 765 J A Q 10 65 A K Q 73 10 9 98 A Q 432 Q J 4 K 97 852 J 10 76 K
Warm Up. Solve each equation. Check your answer. 1. 6x = m = y =18.4
Warm Up Solve each equation. Check your answer. 1. 6x = 36 6 2. 3. 5m = 18 4. 48 3.6 63 5. 8y =18.4 2.3 Write and use ratios, rates, and unit rates. Write and solve proportions. Objectives Key Concepts
Q1) 6 boys and 6 girls are seated in a row. What is the probability that all the 6 gurls are together.
Required Probability = where Q1) 6 boys and 6 girls are seated in a row. What is the probability that all the 6 gurls are together. Solution: As girls are always together so they are considered as a group.
7.1 Experiments, Sample Spaces, and Events
7.1 Experiments, Sample Spaces, and Events An experiment is an activity that has observable results. Examples: Tossing a coin, rolling dice, picking marbles out of a jar, etc. The result of an experiment
Review. Natural Numbers: Whole Numbers: Integers: Rational Numbers: Outline Sec Comparing Rational Numbers
FOUNDATIONS Outline Sec. 3-1 Gallo Name: Date: Review Natural Numbers: Whole Numbers: Integers: Rational Numbers: Comparing Rational Numbers Fractions: A way of representing a division of a whole into
Discrete Finite Probability Probability 1
Discrete Finite Probability Probability 1 In these notes, I will consider only the finite discrete case. That is, in every situation the possible outcomes are all distinct cases, which can be modeled by
Instructions: Choose the best answer and shade the corresponding space on the answer sheet provide. Be sure to include your name and student numbers.
Math 3201 Unit 3 Probability Assignment 1 Unit Assignment Name: Part 1 Selected Response: Instructions: Choose the best answer and shade the corresponding space on the answer sheet provide. Be sure to
Conditional Probability Worksheet
Conditional Probability Worksheet EXAMPLE 4. Drug Testing and Conditional Probability Suppose that a company claims it has a test that is 95% effective in determining whether an athlete is using a steroid.
Name Instructor: Uli Walther
Name Instructor: Uli Walther Math 416 Fall 2016 Practice Exam Questions You are not allowed to use books or notes. Calculators are permitted. Full credit is given for complete correct solutions. Please
Topic: Probability Problems Involving AND & OR- Worksheet 1
Topic: Probability Problems Involving AND & OR- Worksheet 1 1. In a game a die numbered 9 through 14 is rolled. What is the probability that the value of a roll will be a multiple of two or ten? 2. Mark
Unit 7 - Probability Review
Name: Date:. The table below shows the number of colored marbles Maury has in his collection. Color Marble Collection Number of Marbles Purple 5 Blue 4 Red 9 Green 2 If Maury picks a marble without looking,
ATHS FC Math Department Al Ain Remedial worksheet. Lesson 10.4 (Ellipses)
ATHS FC Math Department Al Ain Remedial worksheet Section Name ID Date Lesson Marks Lesson 10.4 (Ellipses) 10.4, 10.5, 0.4, 0.5 and 0.6 Intervention Plan Page 1 of 19 Gr 12 core c 2 = a 2 b 2 Question
Instructions: Choose the best answer and shade in the corresponding letter on the answer sheet provided. Be sure to include your name and student ID.
Math 3201 Unit 3 Probability Test 1 Unit Test Name: Part 1 Selected Response: Instructions: Choose the best answer and shade in the corresponding letter on the answer sheet provided. Be sure to include
2 Event is equally likely to occur or not occur. When all outcomes are equally likely, the theoretical probability that an event A will occur is:
10.3 TEKS a.1, a.4 Define and Use Probability Before You determined the number of ways an event could occur. Now You will find the likelihood that an event will occur. Why? So you can find real-life geometric
1. Theoretical probability is what should happen (based on math), while probability is what actually happens.
Name: Date: / / QUIZ DAY! Fill-in-the-Blanks: 1. Theoretical probability is what should happen (based on math), while probability is what actually happens. 2. As the number of trials increase, the experimental
Math June Review: Probability and Voting Procedures
Math - June Review: Probability and Voting Procedures A big box contains 7 chocolate doughnuts and honey doughnuts. A small box contains doughnuts: some are chocolate doughnuts, and the others are honey
Name: Class: Date: 6. An event occurs, on average, every 6 out of 17 times during a simulation. The experimental probability of this event is 11
Class: Date: Sample Mastery # Multiple Choice Identify the choice that best completes the statement or answers the question.. One repetition of an experiment is known as a(n) random variable expected value
Independent Events. If we were to flip a coin, each time we flip that coin the chance of it landing on heads or tails will always remain the same.
Independent Events Independent events are events that you can do repeated trials and each trial doesn t have an effect on the outcome of the next trial. If we were to flip a coin, each time we flip that
Date. Probability. Chapter
Date Probability Contests, lotteries, and games offer the chance to win just about anything. You can win a cup of coffee. Even better, you can win cars, houses, vacations, or millions of dollars. Games
Introduction. Firstly however we must look at the Fundamental Principle of Counting (sometimes referred to as the multiplication rule) which states:
Worksheet 4.11 Counting Section 1 Introduction When looking at situations involving counting it is often not practical to count things individually. Instead techniques have been developed to help us count
Unit 11 Probability. Round 1 Round 2 Round 3 Round 4
Study Notes 11.1 Intro to Probability Unit 11 Probability Many events can t be predicted with total certainty. The best thing we can do is say how likely they are to happen, using the idea of probability.
10.2 Theoretical Probability and its Complement
warm-up after 10.1 1. A traveler can choose from 3 airlines, 5 hotels and 4 rental car companies. How many arrangements of these services are possible? 2. Your school yearbook has an editor and assistant
Texas Hold em Poker Basic Rules & Strategy
Texas Hold em Poker Basic Rules & Strategy www.queensix.com.au Introduction No previous poker experience or knowledge is necessary to attend and enjoy a QueenSix poker event. However, if you are new to
Activity 1: Play comparison games involving fractions, decimals and/or integers.
Students will be able to: Lesson Fractions, Decimals, Percents and Integers. Play comparison games involving fractions, decimals and/or integers,. Complete percent increase and decrease problems, and.
Probability Homework
Probability Homework Section P 1. A pair of fair dice are tossed. What is the conditional probability that the two dice are the same given that the sum equals 8? 2. A die is tossed. a) Find the probability
PROBABILITY. Example 1 The probability of choosing a heart from a deck of cards is given by
Classical Definition of Probability PROBABILITY Probability is the measure of how likely an event is. An experiment is a situation involving chance or probability that leads to results called outcomes.
Name: Date: Interim 1-3 ACT Aspire, Pro-Core, and AIR Practice Site Statistics and Probability Int Math 2
1. Standard: S.ID.C.7: The graph below models a constant decrease in annual licorice sales for Licorice Company, Inc., from 1998 through 2000. The points have been connected to illustrate the trend. Which
Functional Skills Mathematics
Functional Skills Mathematics Level Learning Resource Probability D/L. Contents Independent Events D/L. Page - Combined Events D/L. Page - 9 West Nottinghamshire College D/L. Information Independent Events
19.3 Combinations and Probability
Name Class Date 19.3 Combinations and Probability Essential Question: What is the difference between a permutaion and a combination? Explore Finding the Number of Combinations A combination is a selection
The point value of each problem is in the left-hand margin. You must show your work to receive any credit, except on problems 1 & 2. Work neatly.
Introduction to Statistics Math 1040 Sample Exam II Chapters 5-7 4 Problem Pages 4 Formula/Table Pages Time Limit: 90 Minutes 1 No Scratch Paper Calculator Allowed: Scientific Name: The point value of
19.4 Mutually Exclusive and Overlapping Events
Name Class Date 19.4 Mutually Exclusive and Overlapping Events Essential Question: How are probabilities affected when events are mutually exclusive or overlapping? Resource Locker Explore 1 Finding the
UNIT 4 APPLICATIONS OF PROBABILITY Lesson 1: Events. Instruction. Guided Practice Example 1
Guided Practice Example 1 Bobbi tosses a coin 3 times. What is the probability that she gets exactly 2 heads? Write your answer as a fraction, as a decimal, and as a percent. Sample space = {HHH, HHT,
MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.
Study Guide for Test III (MATH 1630) Name MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Find the number of subsets of the set. 1) {x x is an even
1. Five cards are drawn from a standard deck of 52 cards, without replacement. What is the probability that (a) all of the cards are spades?
Math 13 Final Exam May 31, 2012 Part I, Long Problems. Name: Wherever applicable, write down the value of each variable used and insert these values into the formula. If you only give the answer I will
Name (Place your name here and on the Scantron form.)
MATH 053 - CALCULUS & STATISTICS/BUSN - CRN 0398 - EXAM # - WEDNESDAY, FEB 09 - DR. BRIDGE Name (Place your name here and on the Scantron form.) MULTIPLE CHOICE. Choose the one alternative that best completes
MEP Practice Book SA5
5 Probability 5.1 Probabilities MEP Practice Book SA5 1. Describe the probability of the following events happening, using the terms Certain Very likely Possible Very unlikely Impossible (d) (e) (f) (g)
Developed by Rashmi Kathuria. She can be reached at
Developed by Rashmi Kathuria. She can be reached at . Photocopiable Activity 1: Step by step Topic Nature of task Content coverage Learning objectives Task Duration Arithmetic
Chapter 5: Probability: What are the Chances? Section 5.2 Probability Rules
+ Chapter 5: Probability: What are the Chances? Section 5.2 + Two-Way Tables and Probability When finding probabilities involving two events, a two-way table can display the sample space in a way that
Making Predictions with Theoretical Probability
? LESSON 6.3 Making Predictions with Theoretical Probability ESSENTIAL QUESTION Proportionality 7.6.H Solve problems using qualitative and quantitative predictions and comparisons from simple experiments.
Counting Methods and Probability
CHAPTER Counting Methods and Probability Many good basketball players can make 90% of their free throws. However, the likelihood of a player making several free throws in a row will be less than 90%. You
Math 447 Test 1 February 25, Spring 2016
Math 447 Test 1 February 2, Spring 2016 No books, no notes, only scientific (non-graphic calculators. You must show work, unless the question is a true/false or fill-in-the-blank question. Name: Question
K7Math Summative Test 2016 Test Time: 60 minutes Written Mental
K7Math Summative Test 6 206 Test Time: 60 minutes First Name Class Last Name Date School 6 7 4 0 Number Algebra Measurement Mathematical Geometry 6 Statistics 8 Processes * See Guidelines 0 Written 55
Chapter 1 - Set Theory
Midterm review Math 3201 Name: Chapter 1 - Set Theory Part 1: Multiple Choice : 1) U = {hockey, basketball, golf, tennis, volleyball, soccer}. If B = {sports that use a ball}, which element would be in
FreeCell Puzzle Protocol Document
AI Puzzle Framework FreeCell Puzzle Protocol Document Brian Shaver April 11, 2005 FreeCell Puzzle Protocol Document Page 2 of 7 Table of Contents Table of Contents...2 Introduction...3 Puzzle Description...
Intermediate Math Circles November 1, 2017 Probability I
Intermediate Math Circles November 1, 2017 Probability I Probability is the study of uncertain events or outcomes. Games of chance that involve rolling dice or dealing cards are one obvious area of application.
STATISTICS AND PROBABILITY
STATISTICS AND PROBABILITY MTH-1102-3 Scored Activity 3 Due Date:... Student Identification Name:... Address:...... Tel.:... Email:... Score:... /100 December 2012 1928-07 MTH-1102-3 STATISTICS AND PROBABILITY
NC MATH 2 NCFE FINAL EXAM REVIEW Unit 6 Probability
NC MATH 2 NCFE FINAL EXAM REVIEW Unit 6 Probability Theoretical Probability A tube of sweets contains 20 red candies, 8 blue candies, 8 green candies and 4 orange candies. If a sweet is taken at random
Alg 2/Trig Honors Qtr 3 Review
Alg 2/Trig Honors Qtr 3 Review Chapter 5 Exponents and Logs 1) Graph: a. y 3x b. y log3 x c. y log2(x 2) d. y 2x 1 3 2) Solve each equation. Find a common base!! a) 52n 1 625 b) 42x 8x 1 c) 27x 9x 6 3)
Probability. Probabilty Impossibe Unlikely Equally Likely Likely Certain
PROBABILITY Probability The likelihood or chance of an event occurring If an event is IMPOSSIBLE its probability is ZERO If an event is CERTAIN its probability is ONE So all probabilities lie between 0
Math 1101 Combinations Handout #17
Math 1101 Combinations Handout #17 1. Compute the following: (a) C(8, 4) (b) C(17, 3) (c) C(20, 5) 2. In the lottery game Megabucks, it used to be that a person chose 6 out of 36 numbers. The order of
5.8 Problems (last update 30 May 2018)
5.8 Problems (last update 30 May 2018) 1.The lineup or batting order for a baseball team is a list of the nine players on the team indicating the order in which they will bat during the game. a) How many
Georgia Department of Education Common Core Georgia Performance Standards Framework CCGPS Analytic Geometry Unit 7 PRE-ASSESSMENT
PRE-ASSESSMENT Name of Assessment Task: Compound Probability 1. State a definition for each of the following types of probability: A. Independent B. Dependent C. Conditional D. Mutually Exclusive E. Overlapping
Level M - Form 1 - Applied Mathematics: Statistics and Probability
Level M - Form 1 - pplied Mathematics: Statistics and Probability Sample Question Kelly rolls a six-sided die labeled 1 through 6. What is the probability that she will roll a 5? Level M - Form 1 - pplied
Fair Game Review. Chapter 9. Simplify the fraction
Name Date Chapter 9 Simplify the fraction. 1. 10 12 Fair Game Review 2. 36 72 3. 14 28 4. 18 26 5. 32 48 6. 65 91 7. There are 90 students involved in the mentoring program. Of these students, 60 are girls.
5 th Grade MATH SUMMER PACKET ANSWERS Please attach ALL work
NAME: 5 th Grade MATH SUMMER PACKET ANSWERS Please attach ALL work DATE: 1.) 26.) 51.) 76.) 2.) 27.) 52.) 77.) 3.) 28.) 53.) 78.) 4.) 29.) 54.) 79.) 5.) 30.) 55.) 80.) 6.) 31.) 56.) 81.) 7.) 32.) 57.)
Poker Rules Friday Night Poker Club
Poker Rules Friday Night Poker Club Last edited: 2 April 2004 General Rules... 2 Basic Terms... 2 Basic Game Mechanics... 2 Order of Hands... 3 The Three Basic Games... 4 Five Card Draw... 4 Seven Card
3rd Grade Math Review Quizzes #16-20
3rd Grade Math Review Quizzes #16-20 Name Date 3 rd Grade Review Quiz #16 1. Use the following table to find how many fingers are on 9 people? Number of People Number of Fingers 1 10 3 30 6 60 9 a) 70
Whatcom County Math Championship 2017 Probability + Statistics 4 th Grade
Probability + Statistics 4 th Grade 1. nya has two spinners, with each space the same area. If she adds the result of both spinners, what is the probability that her answer will be even? Write the answer
What You ll Learn. Why It s Important
Canada has 6 time zones. This map shows the summer time zones. What time is it where you are now? You want to call a friend in Newfoundland. What time is it there? In the province or territory farthest
Multiplying Proper Fractions
Multiplying Proper Fractions Focus on After this lesson, you will be able to multiply two proper fractions solve problems involving the multiplication of two proper fractions A two-toed sloth sleeps for
CS 210 Fundamentals of Programming I Spring 2015 Programming Assignment 8
CS 210 Fundamentals of Programming I Spring 2015 Programming Assignment 8 40 points Out: April 15/16, 2015 Due: April 27/28, 2015 (Monday/Tuesday, last day of class) Problem Statement Many people like
Name: Section: Date:
WORKSHEET 5: PROBABILITY Name: Section: Date: Answer the following problems and show computations on the blank spaces provided. 1. In a class there are 14 boys and 16 girls. What is the probability of
AP Statistics Ch In-Class Practice (Probability)
AP Statistics Ch 14-15 In-Class Practice (Probability) #1a) A batter who had failed to get a hit in seven consecutive times at bat then hits a game-winning home run. When talking to reporters afterward,
Name: Class: Date: Ver: 2
Name: Class: Date: Ver: 2 Secondary Math 1 Unit 9 Review 1. A charity randomly selected 100 donors. The mean donation amount of those donors is calculated. Identify the sample and population. Describe
Such a description is the basis for a probability model. Here is the basic vocabulary we use.
5.2.1 Probability Models When we toss a coin, we can t know the outcome in advance. What do we know? We are willing to say that the outcome will be either heads or tails. We believe that each of these
Use a tree diagram to find the number of possible outcomes. 2. How many outcomes are there altogether? 2.
Use a tree diagram to find the number of possible outcomes. 1. A pouch contains a blue chip and a red chip. A second pouch contains two blue chips and a red chip. A chip is picked from each pouch. The
Math 166: Topics in Contemporary Mathematics II
Math 166: Topics in Contemporary Mathematics II Xin Ma Texas A&M University September 30, 2017 Xin Ma (TAMU) Math 166 September 30, 2017 1 / 11 Last Time Factorials For any natural number n, we define