Jeopardy Review Q Theoretical Probability

Slides:



Advertisements
Similar presentations
GOAL: IDENTIFY THE DIFFERENCE BETWEEN A DEPENDENT AND AN INDEPENDENT EVENT. Independent and Dependent Events.
Advertisements

Arrange -ments Single Events Compound ConditionalOther Final Jeopardy.
Creating Tree Diagrams to find Theoretical Probability
Probability Jeopardy Final Jeopardy Simple Probabilities Permutations or Combinations Counting Principle Fractions Decimals Spinners Potpourri Q $100.
Probability.  Tree Diagram: A diagram with branches that is used to list all possible outcomes. Example: Meal choices: Burger, hot dog, Pizza Drinks:
Probability Unit Test Review.
When dealing with the occurrence of more than one event, it is important to be able to quickly determine how many possible outcomes exist.
Algebra1 Independent and Dependent Events
Probability Jeopardy Final Jeopardy Simple Probabilities Permutations or Combinations Counting Principle Find the Probability Independent Dependent Q.
Independent and 10-7 Dependent Events Warm Up Lesson Presentation
Jeopardy!.
Probability Jeopardy Q $100 Q $200 Q $300 Q $400 Q $500 Final Jeopardy
SOL’s Covered: Topics: Probability of Simple Events Experimental v. Theoretical Probability Tree Diagrams Fundamental Counting Principle Probability of.
Copyright © Ed2Net Learning Inc.1. 2 Warm Up Use the Counting principle to find the total number of outcomes in each situation 1. Choosing a car from.
Warm-Up 1. What is Benford’s Law?
Notes on PROBABILITY What is Probability? Probability is a number from 0 to 1 that tells you how likely something is to happen. Probability can be either.
Probability Jeopardy Final Jeopardy Simple Probabilities Independent & Dependent Events Counting Principle Fractions Decimals Spinners Misc. Q $100 Q.
Probability Jeopardy Final Jeopardy Simple Probabilities Permutations or Combinations Counting Principle Binomial Geometric Probability Potpourri Q $100.
12-5 Compound Events Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day.
Probability Jeopardy Final Jeopardy Simple Probabilities Two Events (Replace the first disk) Counting Principle Two Events (Do Not Replace the first disk)
Warm Up Find the theoretical probability of each outcome 1. rolling a 6 on a number cube. 2. rolling an odd number on a number cube. 3. flipping two coins.
Warm Up Find the theoretical probability of each outcome
Chapter 9 Review. 1. Give the probability of each outcome.
THE COUNTING PRINCIPLE (ch 8.7 in the textbook) Goal: to use the counting principle to count the number of ways an event can happen.
Theoretical or Experimental 1. Maria flipped a coin and got 6 heads out of 10 flips. 2. Carlos said the chances of rain today are 30%. 3. James said he.
1.4 Equally Likely Outcomes. The outcomes of a sample space are called equally likely if all of them have the same chance of occurrence. It is very difficult.
Warm Up Tyler has a bucket of 30 blocks. There are
7th Probability You can do this! .
Warm Up Find the theoretical probability of each outcome
Probability Trash-ball
Answer Question Larry tosses a fair coin 4 times. What is the probability that all 4 tosses land heads? Start.
Monday, March 31, 2014 AIM: What is the Multiplication Counting Principle?  DO NOW: Kimberly has three pair of pants: one black, one red, and one tan.
Probability Bingo!. When two fair dice are rolled, what is the probability of getting a sum of 5?
Warm Up What is the theoretical probability of rolling a die and landing on a composite number?
SOL’s Covered: Topics: Probability of Simple Events Experimental v. Theoretical Probability Tree Diagrams Fundamental Counting Principle Probability of.
Basic Probabilities Starting Unit 6 Today!. Definitions  Experiment – any process that generates one or more observable outcomes  Sample Space – set.
DO NOW 4/27/2016 Find the theoretical probability of each outcome. 1. rolling a 6 on a number cube. 2. rolling an odd number on a number cube. 3. flipping.
Compound Probability PSSA Unit. Single Events  A single event involves the use of ONE item such as: * one card being drawn * one coin being tossed *
Experimental and Theoretical (Simple and Compound) Jeopardy
Warm Up Find the theoretical probability of each outcome
Section 5.1 Day 2.
Probability Jeopardy Q $100 Q $200 Q $300 Q $400 Q $500 Final Jeopardy
Please copy your homework into your assignment book
Independent and Dependent Events
Compound Probability.
Chapter 3 Probability Larson/Farber 4th ed.
Chapter 3 Probability.
Basic Concepts of Probability
Probability of compound events
Warm Up 1. Gretchen is making dinner. She has tofu, chicken and beef for an entrée, and French fries, salad and corn for a side. If Ingrid has 6 drinks.
Course Probability Students will learn to find the probability of an event by using the definition of probability.
Elementary Statistics: Picturing The World
The probability of event P happening is 0. 34
Lesson 13.1 Find Probabilities and Odds
Probability Simple and Compound Probability
Warm Up Which of the following are combinations?
Chapter 3 Probability.
Chapter 3 Probability Larson/Farber 4th ed.
Chapter 3 Probability.
Probability and Chance
Probability Jeopardy Definition 100 TP/EP/Ind/Dep 100 Counting 100
Hint: What are the RESULTS of the experiment??
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Probability Jeopardy Definition 100 TP/EP/Ind/Dep 100 Counting 100
Please copy your homework into your assignment book
DATE: ______/_______/_______
Independent and 10-7 Dependent Events Warm Up Lesson Presentation
Properties/Absolute Value Negative Exponents and Square Roots
Bellwork: 5/13/16 Find the theoretical probability of each outcome
Thursday 05/16 Warm Up 200 people were surveyed about ice cream preferences. 78 people said they prefer chocolate. 65 people said they prefer strawberry.
Presentation transcript:

Jeopardy Review Q2 100 400 700 1000 1300 Theoretical Probability Experimental Probability Theoretical Probability Fundamental Counting Principle Probability Compound Events Analyzing Histograms 100 400 700 1000 1300

An icecream shop recorded the number of customers purchasing ice creams of each of the four flavors. What is the experimental probability of customers choosing peach ice cream? available. Flavors Number of Customers Vanilla 12 Chocolate 18 Strawberry 9 Peach 11 Answer: 11/50 Category 1 - 10

Number of Times Selected A sack of marbles has red, blue and yellow marbles randomly distributed in it. Jim pulled 30 marbles from the sack and recorded the result as shown in the table. What is the experimental probability of selecting a blue marble? Color Number of Times Selected Red 13 Blue 9 Yellow 8 Category 1 - 20 Answer: 3/10

Molly asked a number of people about their age Molly asked a number of people about their age. She recorded her results in the table. What is the experimental probability that the next person will be 40 year old or less? Age Group Number of People 0-20 15 21-40 24 41-60 18 60 and over 21 Answer: 1/2

Tim tossed a coin 28 times and recorded his results Tim tossed a coin 28 times and recorded his results. He tossed heads 12 times. What is the experimental probability of landing on tails? Answer: 4/7

Madison High School ordered 47 new soccer balls Madison High School ordered 47 new soccer balls. The students found 7 were defective. What is the experimental probability of finding a defective ball? Answer: 7/47

What is the probability of spinning the spinner and landing on an odd number? Answer: 7/12

What is the theoretical probability of spinning the spinner and not landing on red? Answer: 1/4

A standard deck of 52 cards is shuffled and one card is drawn A standard deck of 52 cards is shuffled and one card is drawn. What is the theoretical probability that the card is a black card? Answer: 1/2

A letter is chosen at random from the word TELEVISION A letter is chosen at random from the word TELEVISION. What is the theoretical probability of selecting a consonant? Answer: 1/2

A fair die is tossed. What is the theoretical probability that a number greater than or equal to 2 is tossed? Answer: 5/6

Heather has finally narrowed her clothing choices for the big party down to 3 skirts, 2 tops, and 4 pairs of shoes. How many different outfits could she form from these choices? Answer: 24

  Answer: C

A restaurant offers 10 appetizers and 15 main courses A restaurant offers 10 appetizers and 15 main courses. In how many ways can you order a two-course meal? Answer: 150

High school faculty are to be issued special coded identification cards that consist of four letters of the alphabet. How many different ID cards can be issued if the letters can be used more than once? Answer: (26)(26)(26)(26) = 456,976

A nurse has 3 patients to visit A nurse has 3 patients to visit. How many different ways can she make her rounds if she checks each patient once? Answer: 3X2X1 = 6

Adam’s class set up a lottery with two-digit numbers Adam’s class set up a lottery with two-digit numbers. The first number is a number from 1 to 4. The second number is a number from 3 to 8. What is the probability of the winning number being 44?  

Suppose a bag contains 4 red and 6 blue marbles Suppose a bag contains 4 red and 6 blue marbles. You select a marble and replace it before selecting another marble. What is the probability of selecting a blue marble and then a blue marble? Answer: 9/25

When you roll a pair of dice, what is the probability of rolling a pair of 1’s? Answer: 1/36

Kirk has a spinner divided into 8 sections (3 red, 4 black, and 1 green). He also has a quarter. He flips the coin and spins the spinner at the same time. What is the probability of the coin landing on “tails” and the spinner landing on “red”? Answer: 3/16

A coin is tossed and a die is rolled A coin is tossed and a die is rolled. What is the probability of getting heads and a number that is a multiple of 3? Answer: 1/6

How many students spent at least 41 minutes on their homework? Answer: 11

What percentage of the students spent 61-80 minutes on homework? Answer: 22.7% or 23%

The histogram represents the number of times cappuccinos are made per hour by employees at a coffee shop. How many times had employees made 16-19 cappuccinos per hour? Answer: 2

What percentage of the occurrences of the cappuccinos made per hour were 8-11 cappuccinos? Answer: 44% or 44.4%

How many students took 40 more or less to complete their homework? Answer: 11