Review for Section 16 and 17. Determine the likelihood for the following event. The sun will rise in the west. A.Impossible B.Neither unlikely or likely.

Slides:



Advertisements
Similar presentations
Theoretical Probability
Advertisements

Theoretical Probability
A B C In Even Head Toss, a carnival game the object is to flip a head and roll an even number. What are the favorable outcomes? H2, H4, H6 T2, T4. T6.
GOAL: IDENTIFY THE DIFFERENCE BETWEEN A DEPENDENT AND AN INDEPENDENT EVENT. Independent and Dependent Events.
: Estimating Probabilities by Collecting Data. Carnival At the school carnival, there is a game in which students spin a large spinner. The spinner has.
Probability Vocabulary.
Randomness and Probability
Statistics Chapter 3: Introduction to Discrete Random Variables.
Creating Tree Diagrams to find Theoretical Probability
What is Probability? The study of probability helps us figure out the likelihood of something happening. In math we call this “something happening” or.
Probability Probability is a measure of how likely it is for an event to happen. We name a probability with a number from 0 to 1. If an event is certain.
Sample Space: The Counting Principle By: The Math Ladies.
Transparency 5 Click the mouse button or press the Space Bar to display the answers.
Probability.  Tree Diagram: A diagram with branches that is used to list all possible outcomes. Example: Meal choices: Burger, hot dog, Pizza Drinks:
1. What’s the probability that the spinner will land on blue? 2. Samuel has a bowl of fruit containing 3 apples, 2 oranges and 5 pears. If he randomly.
Probability.
Learning Target: I can… Find the probability of simple events.
Discuss With A Neighbor Look at the spinners below: If you spin each spinner one time, what is the probability that you will land on an odd number.
Finding Theoretical Probability Using an Area Model
Probability 7 th Grade CCGPS. Lesson 1.
Probabilities and Collecting Data. At a school carnival, there is a game in which students spin a large spinner. The spinner has 4 equal sections numbered.
Estimating Probabilities by Collecting Data
Probability: Simple and Compound Independent and Dependent Experimental and Theoretical.
Unit 1 OUTCOMES AND LIKELIHOODS. Unit Essential Question: How do you determine, interpret, and apply principles of probability?
Find the probability and odds of simple events.
CONFIDENTIAL 1 Algebra1 Theoretical Probability. CONFIDENTIAL 2 Warm Up 1) choosing a heart. 2) choosing a heart or a diamond. An experiment consists.
Probability Distributions. Essential Question: What is a probability distribution and how is it displayed?
10-5, 10-6, 10-7 Probability EQ: How is the probability of multiple events calculated?
Each time an experiment such as one toss of a coin, one roll of a dice, one spin on a spinner etc. is performed, the result is called an ___________.
Aim: How do we find the probability of an event? Outcome Any one of the possible results of an event. Example: Landing on 1, 2, 3, 4, 5 or 6 when a die.
Chapter 9 Review. 1. Give the probability of each outcome.
Independent vs Dependent Compound Probability and Tree Diagrams.
Bell Work Determine the total number of outcomes (combinations). 1) You are picking an outfit from the following list of clothes. If you choose one hat,
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.
7th Probability You can do this! .
Probability – the likelihood that an event will occur. Probability is usually expressed as a real number from 0 to 1. The probability of an impossible.
SECTION 11-3 Conditional Probability; Events Involving “And” Slide
10-2 Experimental Probability Course 3 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.
What is probability? How does it happen in our lives?
Probability and Chance Random Experiment An experiment is random if – The outcome depends on chance (we are not sure of the outcome (result)) – We can.
10-2 Experimental Probability Course 3 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.
PROBABILITY BINGO STAAR REVIEW I am based on uniform probability. I am what SHOULD happen in an experiment.
Independent Events Lesson 11-7 Pg. # CA Content Standards Statistics, Data Analysis, and Probability 3.4: I understand that the probability of.
October 12, Objectives Content Objectives  Students will review probability rules through review of Thursday’s work.  Students will learn about.
Warm Up What is the theoretical probability of rolling a die and landing on a composite number?
Experimental Probability
Experimental and Theoretical (Simple and Compound) Jeopardy
Independent and Dependent Events
Probability.
Unit 6 Probability.
Finding Theoretical Probability Using an Area Model
Probability.
Pearson Unit 6 Topic 15: Probability 15-1: Experimental and Theoretical Probability Pearson Texas Geometry ©2016 Holt Geometry Texas ©2007.
Lesson 13.1 Find Probabilities and Odds
theoretical probability p = number of successful outcomes
Likelihood, Theoretical, and Experimental
Probability and Chance
Probability Vocabulary:
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Counting Outcomes.
Probability and Chance
Chapter 9 Probability.
Probability and Chance
Investigation 2 Experimental and Theoretical Probability
Probability and Chance
Probability.
5-8 Probability and Chance
Please copy your homework into your assignment book
Probability.
Finding Theoretical Probability Using an Area Model
Presentation transcript:

Review for Section 16 and 17

Determine the likelihood for the following event. The sun will rise in the west. A.Impossible B.Neither unlikely or likely C.Certain

The probability of picking a sugar cookie from a jar is P(sugar):. What is the likelihood of it happening? A.Unlikely B.As likely as not C.Likely D.Certain

You spin the following spinner one time. Find the theoretical probability of the event, P(no more than 10).

A spinner has 5 equal sections that are colored red, green, blue, yellow, and purple. The sample space shows the possible outcomes of spinning the spinner twice. Find the following event: P(at least one purple)

About 60% of people say they like dogs. The random numbers below represent 20 trials for a simulation where 3 people were randomly asked if they like dogs. Let 0-5 represent people who like dogs and 6-9 represent people who don’t. The experimental probability that all three people will like dogs is ________%.

A boy wins a carnival game 40% of the time. Find a way to assign numbers to possible outcomes to simulate whether a boy will play a carnival game or not.

The number 1 represent boy and 2 girl. The simulation results below represent 10 families with 3 children. According to the results, is a boy or girl most likely to be born to a family?

Abby has 5 new shirts and 3 new pairs of pants. Use a tree diagram to display the sample space for picking a pair of pants and a shirt.

Give an example of a compound event that is dependent.

Give an example of a compound event that is independent.