{ Review! Chapter 4 Test tomorrow!. A team’s batting average is.300, what’s the probability of at least one hitter getting a base hit out of three at.

Slides:



Advertisements
Similar presentations
Chapter 10 Counting Techniques.
Advertisements

1/8 AND, OR and NOT b How many boys? b How many girls? b How many blue? b How many red?
Lesson Objective Be able to calculate probabilities for Binomial situations Begin to recognise the conditions necessary for a Random variable to have a.
Please turn off cell phones, pagers, etc. The lecture will begin shortly.
Markov Chains in Baseball
What is the probability of getting an even number when you roll a die once?.
Section 16.1: Basic Principles of Probability
Compound Events Compound event - an event that is a combination of two or more stages P(A and B) - P(A) X P(B)
Chapter 2: The Next Step… Conditional Probability.
AFM chapter 13 Permutation, combinations, probability and odds
Chapter 2 Section 2.4 Permutations and Combinations.
+ M&M’s Lab By: Sophie Kock. + Amount of M&M’s Color of M&MNumber of M&M’sProbability of Choosing This Color Brown1414.1% Blue88.1% Yellow2828.3% Orange88.1%
Exploration - Permutation Suppose that a manager of a softball team is filling out her team’s lineup card before the game, the order in which the names.
2015 Playing Rule Changes. Rule 1, Stealing A: Adds Junior Olympic Boys 18 and Under and Men’s 21 and Under classification of play to those who can steal.
Drill 1) Benjamin put 2 blue marbles, 7 red and 1 brown, in a bag and shook the bag. If he reaches in and chooses a marble without looking, what is the.
EXAMPLE 3 Permutations and Combinations Tell whether the possibilities can be counted using a permutation or combination. Then write an expression for.
1 It’s Probably Probability By Virginia V. Lewis NSF Scholar.
DAY 2 OF CHAPTER 13 NOW LET’S THINK ABOUT FAMILIES WITH 3 CHILDREN A) CREATE A SAMPLE SPACE OF EQUALLY LIKELY OUTCOMES B) WHAT’S THE PROBABILITY A 3-CHILD.
Billy earned the following scores on his first 4 GPS Algebra Tests: 70, 85, 86, and 69. If he wants his final test average to be an 80, what does his fifth.
Factorials How can we arrange 5 students in a line to go to lunch today? _________ __________ __________ __________ ________.
Instructions for using this template. Remember this is Jeopardy, so where I have written “Answer” this is the prompt the students will see, and where.
Aim: Combinations Course: Math Lit. Do Now: Aim: How do we determine the number of outcomes when order is not an issue? Ann, Barbara, Carol, and Dave.
1 12/3/03 Math warm-up Draw an example of each a line graph, bar graph, and a circle graph. (without exact numbers) Label it. When would you use a line.
1/31/2007 Pre-Calculus Chapter 9 Review a n = a 1 + (n – 1)d a n = a 1 r (n – 1)
1 Combinations. 2 Permutations-Recall from yesterday The number of possible arrangements (order matters) of a specific size from a group of objects is.
13-3 Probability and odds.  Probability  The measure of the changes of an event happening  Sample Space  The set of all outcomes  Success  The desired.
REVIEW. IS THE FOLLOWING A PROBABILITY DISTRIBUTION? XP(x)
What Do You Expect Review Game. Please select a Team. May the force be with you
Combinatorics and Probability
Section 5.1 in your book….  Simulation: ◦ A simulation is an imitation of chance behavior, most often carried out with random numbers.  Random: ◦ When.
Chapter 2: Rational Numbers 2.7 Probability of Compound Events.
Warm-Up A woman and a man (unrelated) each have two children .
Chapter 16 Probability. Activity Rock-Paper-Scissors Shoot Tournament 1)Pair up and choose one person to be person A and the other person B. 2)Play 9.
Probability Review!! Ms. Drye’s 3 rd Grade Help Needed!!! Probability Pig needs your help !!!! She needs help solving lots of tricky problems. Do you.
Permutation or Combination You Decide!  My fruit salad contains grapes, pineapples, strawberries, and blueberries.  Does it matter what order I place.
Probability Objective: I can explore probability by predicting, comparing outcomes and recording data in multiple repetitions.
Bell Work Find the Probability 1.A box contains 10 red, 4 blue, and 4 white marbles. Choose a blue marble, then a red marble. 2.A jar contains 6 cinnamon.
7.4 Probability of Independent Events 4/17/ What is the number of unique 4-digit ATM PIN codes if the first number cannot be 0? The numbers to.
Advanced Precalculus Advanced Precalculus Notes 12.3 Probability.
Unit 19 Probability of one event Presentation 1Simple Probability Presentation 2Probabilities Presentation 3Determining Probabilities Presentation 4Misconceptions.
What is probability? How does it happen in our lives?
Chapter 4 Review. Question 1  Determine if each of the following is a probability  -1.2 .467  57%  2/3.
Suppose I have two fair dice.
How many different ways can 4 people be seated in a row of 4 seats? Select the correct answer
Binomial Distributions Chapter 5.3 – Probability Distributions and Predictions Mathematics of Data Management (Nelson) MDM 4U.
What is a permutation? A permutation is when you take a group of objects or symbols and rearrange them into different orders Examples: Four friends get.
Aim: Combinations Course: Alg. 2 & Trig. Do Now: Aim: How do we determine the number of outcomes when order is not an issue? Ann, Barbara, Carol, and.
Multiplication Counting Principle How many ways can you make an outfit out of 2 shirts and 4 pants? If there are m choices for step 1 and n choices for.
Copyright © 2009 Pearson Education, Inc. Chapter 12 Section 3 - Slide 1 P-3 Probability Odds.
Binomial Distributions Chapter 5.3 – Probability Distributions and Predictions Mathematics of Data Management (Nelson) MDM 4U Authors: Gary Greer (with.
 On the chapter 8 math test last year 27% of students got an A. If there are 45 students that take the test this year, find the following:  What is.
Ratios and Unit Rates. Today’s Objective Use ratios and unit rates to model, describe and extend problems in context.
Welcome to... A Game of X’s and O’s. Another Presentation © All rights Reserved
Copyright © 2009 Pearson Education, Inc. Chapter 11 Understanding Randomness.
Thinking Mathematically Expected Value. Expected value is a mathematical way to use probabilities to determine what to expect in various situations over.
1 Copyright © 2014, 2012, 2009 Pearson Education, Inc. Chapter 9 Understanding Randomness.
Experimental Probability of Simple Events. Focus
Warm up How many ways can 8 children be placed on a 8- horse Merry-Go-Round? 7! = What if Simone insisted on riding the red horse? Here we are only.
Basic Probability Rules
Unit 4 – Combinatorics and Probability Section 4
Commissioner & Manager Guide
Race to Reduce Finish Start ewwr.eu DESCRIPTION OF GAME
Permutations and Combinations
Election #1 Popular Vote Electoral Vote State Red Yellow
Multiply the probability of the events together.
Sample Size.
Permutations and Combinations
Vocabulary FCP/ Comb/Perm Simple Probability Compound Probability 1
Presentation transcript:

{ Review! Chapter 4 Test tomorrow!

A team’s batting average is.300, what’s the probability of at least one hitter getting a base hit out of three at bats? Problem 1:

What is the probability of a family having a boy as their 4 th child, given that they already had 3 girls? Problem 2:

Ms. Rehak has a bag of M&M’s with 6 blue, 10 red, and 7 brown. What is the probability that she reaches into the bag and pulls out a blue M&M followed by another blue M&M? Problem 3:

How many routes are there to get to 6 places. Problem 4:

For student body elections, 10 people run for president, and the top 3 vote getters become president, vice president, and treasurer. How many administrations are possible? Problem 5:

There are 3 cheeseburgers and 2 hamburgers and 6 hotdogs to choose from. What’s the probability of getting a cheeseburger, given that you didn’t choose a hotdog. Problem 6:

You go scuba diving as a part of a group of 5 total people. There are 100 air tanks to choose from, and 3 don’t work. What’s the probability that at least 1 person in your group dies. Problem 7:

A lottery involves selecting 3 different numbers from What is the probability of winning given that you must choose the exact numbers and order of numbers? Problem 8:

The Bulls have 12 active players on their roster, and can only have 5 players in the game at a time. How many lineups are possible? Problem 9:

Finish filling in the study guide with example questions. Chapter 4 test tomorrow! Homework: