What is the probability of getting an even number when you roll a die once?.

Slides:



Advertisements
Similar presentations
Simple Probability and Odds
Advertisements

GOAL: IDENTIFY THE DIFFERENCE BETWEEN A DEPENDENT AND AN INDEPENDENT EVENT. Independent and Dependent Events.
Arrange -ments Single Events Compound ConditionalOther Final Jeopardy.
To calculate the probability of compound, dependent events.
Describing Probability
Probability.  Tree Diagram: A diagram with branches that is used to list all possible outcomes. Example: Meal choices: Burger, hot dog, Pizza Drinks:
Compound Events Compound event - an event that is a combination of two or more stages P(A and B) - P(A) X P(B)
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.
Probability Jeopardy Final Jeopardy Simple Probabilities Permutations or Combinations Counting Principle Find the Probability Independent Dependent Q.
Lesson 18b – Do Now Do now Expectations: No talking for any reason, please. 1) A tube of sweets contains 10 red sweets, 7 blue sweets, 8 green sweets and.
What is the probability of the following: Answer the following: 1. Rolling a 4 on a die 2. Rolling an even number on a die 3. Rolling a number greater.
Statistical Reasoning for everyday life Intro to Probability and Statistics Mr. Spering – Room 113.
Mathematics Jeopardy! ® $100 $200 $300 $400 $100 $200 $300 $400 $100 $200 $300 $400 $100 $200 $300 $400 Final Jeopardy Question Compound Probability Simple.
Making Predictions with Theoretical Probability
Bell Work Suppose 10 buttons are placed in a bag (5 gray, 3 white, 2 black). Then one is drawn without looking. Refer to the ten buttons to find the probability.
Experimental Probability 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.
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.
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.
Introduction to Simulations and Experimental Probability Chapter 4.1 – An Introduction to Probability Mathematics of Data Management (Nelson) MDM 4U.
Introduction to Simulations and Experimental Probability Chapter 4.1 – An Introduction to Probability Learning goals: Describe a simulation for a given.
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.
9.7 Probability of Multiple Events. Dependent events – when the outcome of one event affects the outcome of a second event Dependent events – when the.
Topics What is Probability? Probability — A Theoretical Approach Example 1 Remarks Example 2 Example 3 Assessments Example 4 Probability — A Experimental.
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.
Mathematics Jeopardy! ® $100 $200 $300 $400 $100 $200 $300 $400 $100 $200 $300 $400 $100 $200 $300 $400 Final Jeopardy Question Compound Probability Simple.
Math-7 NOTES DATE: ______/_______/_______ What: probability of compound, dependent events Why: To calculate the probability of compound, dependent events.
Vocabulary: Remember... Independent Events– when one event does ____________________ affect the outcome of another event. For example, when two coins are.
Warm Up Multiply. Write each fraction in simplest form. 1. 2.  Write each fraction as a decimal
Warm Up Find the theoretical probability of each outcome
Probability Trash-ball
Bell Work/Cronnelly. A= 143 ft 2 ; P= 48 ft A= 2.3 m; P= 8.3 m A= ft 2 ; P= 76 ft 2/12; 1/6 1/12 8/12; 2/3 6/12; 1/2 0/12 4/12; 1/3 5/12 6/12; 1/2.
Name:________________________________________________________________________________Date:_____/_____/__________ Fill-in-the-Blanks: 1.Theoretical probability.
Probability.
Probability.
Answer Question Larry tosses a fair coin 4 times. What is the probability that all 4 tosses land heads? Start.
Probability Unit Sample Spaces Means Extremes Probability Independent or Dependent? All Together Now!
Multiplication Rule Statistics B Mr. Evans. Addition vs. Multiplication Rule The addition rule helped us solve problems when we performed one task and.
October 12, Objectives Content Objectives  Students will review probability rules through review of Thursday’s work.  Students will learn about.
Splash Screen. Lesson Menu Main Idea and Vocabulary Example 1:Independent Events Key Concept: Probability of Independent Events Example 2:Real-World Example.
0-11 Probability Goal: Find the probability of an event occurring. Eligible Content: A
Warm Up: Quick Write Which is more likely, flipping exactly 3 heads in 10 coin flips or flipping exactly 4 heads in 5 coin flips ?
Unit 4 Probability Day 3: Independent and Dependent events.
Warm Up What is the theoretical probability of rolling a die and landing on a composite number?
How likely is something to happen..  When a coin is tossed, there are two possible outcomes: heads (H) or tails (T) We say the probability of a coin.
11.3 Probability of Multiple Events Learning goal find the probability of the event A and B find the probability of the event A or B.
Expected Value and Fair Game S-MD.6 (+) Use probabilities to make fair decisions (e.g., drawing by lots, using a random number generator). S-MD.7 (+) Analyze.
P.O.D. #4 basicadvanced A coin is flipped 12 times. It lands on tails 8 times. Based on this experiment, how many times would tails come up if you flipped.
1. A store received a new shipment of skirts. The skirts came in 3 sizes: small, medium, and large. They were either short, long, or knee-length. If there.
Chapter 10 PROBABILITY. Probability Terminology  Experiment: take a measurement Like flipping a coin  Outcome: one possible result of an experiment.
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 *
0-11 Probability Goal: Find the probability of an event occurring.
Independent and Dependent Events
Bell Work.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
True False True False True False Starter – True or False
2+6.1= 6.6−1.991= 0.7(5.416)= 8.92÷1.6= = Bell Work Cronnelly.
Hint: What are the RESULTS of the experiment??
Compound Probability.
Bell Work Calculators okay to use but show your work!
Probability.
“Compound Probability”
Events are independent events if the occurrence of one event does not affect the probability of the other. If a coin is tossed twice, its landing heads.
Bellwork: 5/13/16 Find the theoretical probability of each outcome
Presentation transcript:

What is the probability of getting an even number when you roll a die once?.

3 out of 6, 3/6 or 50%

If you are looking at a pile of jelly beans and you choose one, are you are choosing at random?

False

When you toss a coin two times, the sample space contains six possible outcomes.

False (2 x 2 = 4 possible outcomes)

The probability that an event happens is 4/12. What is the probability that the event will not happen?

8/12 = 2/3

What is the probability of drawing a red face card (i.e., king, queen, or jack) from a full deck of playing cards?

6/52 = 3/26

If you spin this spinner 30 times, how many times might you expect it to land on red?

30 x 1/3 = 30/3 = 10 times

There are 14 marbles in a bag: 4 red, 4 orange, 5 green, and 1 blue. You take one marble out of the bag. What is the probability of getting a red or a blue marble?

5/14

A spinner is divided into 6 equal parts: 3 green, 2 blue, and 1 red. What is the probability of spinning green?

3/6 = ½

Each letter of the word PROBABILITY is written on a separate card and placed in a bag. Fareshta draws one card from the bag. What is the probability of her drawing a B?

2/11

How many possible outcomes are there when you flip a coin and roll a six-sided die at the same time?

(2 x 6) = 12

If you hit the ball 25% of the time you get to bat, how many hits would you expect to get in 40 at-bats?

¼ of 40 = 10 25% of 40 = x 40 = 10

Grant successfully makes one half-court shot out of three. What is the probability that he scores two half- court shots in a row?

1/9 (independent events)

An ice-cream store sells 5 different flavours of ice cream that can be topped with 5 different toppings. How many flavour and topping combinations are there?

25 (5 x 5 = 25)

Scott’s sock drawer has 6 green socks, 8 white socks, and 4 black socks. What is the probability that he will pull out a white sock?

4/9

A grade 7 class has 18 boys and 14 girls. If a student is picked at random, what is the probability of picking a boy?

9/16

What is the probability of picking a sour-apple candy from a jar of candies that has 17 sour apples, 9 sweet berries, and 4 wacky watermelons?

17/30

In a board game, you can move any number of spaces up to and including the value you spin. The spinner is divided into 4 equal sections, numbered 1 to 4. What is the probability that you win on your next roll, if you are 3 spaces short of the finish line?

You need #3 or #4 therefore 2/4 or 1/2

To simulate the gender of an unborn baby, you could use

a coin (2 outcomes)

Four students are running for student council president. Of 30 students polled, 15 choose Mike, 4 choose Jean, 5 choose Winston, and 6 choose Francesca. What is the probability of Jean or Francesca winning the election?

10 out of 30 = 10/30 = 1/3 = 33%

Jeff saves 75% of the shots on goal. If Jeff faces 20 shots in his next game, how many goals can he expect to let in?

75% of 20 = of 20 = 5 ¾ of 20 = 5