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.

Slides:



Advertisements
Similar presentations
Simple Probability and Odds
Advertisements

Gl: Students will be expected to conduct simple experiments to determine probabilities G2 Students will be expected to determine simple theoretical probabilities.
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.
Probability Lesson
Warm Up Write each answer as a fraction, as a decimal, and as a percent. A 1–6 number cube is rolled. 1. What is the probability that an even number will.
Probability Abney Elementary.
Bell Work A card is drawn at random from the cards shown and not replaced. Then, a second card is drawn at random. Find each probability. 1. P(two even.
Lesson 12 – Do Now Do now Expectations: No talking for any reason, please. 1)Solve for the equation: 2)If a $40 shirt is discounted 30%, what is the sale.
Calculating Probabilities for Chance Experiments with Equally Likely Outcomes.
Learning Target: I can… Find the probability of simple events.
Experimental Probability of Simple Events
Theoretical Probability
Bell Work. Have you ever watched someone win a game again and again? Do you think that person just has good luck? In many cases, winners have strategies.
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.
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.
Probability Independent Study Instructor: Dianne Phillips By: Jason Mitchell.
CONFIDENTIAL 1 Algebra1 Theoretical Probability. CONFIDENTIAL 2 Warm Up 1) choosing a heart. 2) choosing a heart or a diamond. An experiment consists.
Level34567 Probability Skills I can use the probability words impossible, certain and even chance to describe the probability of an event occurring. I.
10-5, 10-6, 10-7 Probability EQ: How is the probability of multiple events calculated?
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 Probabilities. Have you ever heard a weatherman say there is a % chance of rain tomorrow or a football referee tell a team there is a.
Chance Experiments Have you ever heard a weatherman say there is a 40% chance of rain tomorrow or a football referee tell a team there is a 50/50 chance.
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
8-1 Introduction to ProbabilityIntroduction to Probability 8-2 Experimental ProbabilityExperimental Probability 8-3 Theoretical ProbabilityTheoretical.
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.
Bell Work FRACTIONDECIMALPERCENTWORDS. You have probably heard a weather forecaster say that the chance of rain tomorrow is 40%. Have you thought about.
PROBABILITY.
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.
Bell Work Please write the fraction, decimal AND percent. 1)Convert 4/5 to a decimal and a percent. 1)Convert.675 to a fraction and a Percent. 1)Convert.
Day 16: Data and Probability Goal: To determine the experimental or theoretical probability of an event. Standard: – Select and apply counting.
When you studied probability in earlier lessons, you focused on probabilities of single events (for example, one draw of a card, or picking one cube from.
Probability Unit Sample Spaces Means Extremes Probability Independent or Dependent? All Together Now!
Warm - up Lunch Choices Power point Probably Probability Guided Practice Chance and Probability Independent Practice Activity: Is This Fair? Probability.
Multiplication Rule Statistics B Mr. Evans. Addition vs. Multiplication Rule The addition rule helped us solve problems when we performed one task and.
Probability Revision Quiz. “I roll a normal dice and get a 7” This event is: Impossible a) b) c) d) Unlikely Even Chance Certain L3.
Lesson 7.8 Simple Probability Essential Question: How do you find the probability of an event?
PROBABILLITY Transition Math What is Probability? Probability is a number from 0 to 1 that tells you how likely something is to happen. Probability can.
EXPERIMENTAL PROBABILITY Standard: SDAP 3.2 Use data to estimate the probability of future events (e.g., batting averages or number of accidents per mile.
Warm Up What is the theoretical probability of rolling a die and landing on a composite number?
 What do you think it means for an event to have a probability of ½ ?  What do you think it means for an event to have a probability of 1/4 ?
1. ____1.Sarah rolled a number cube 30 times and recorded the results. She found that she rolled an even number 16 times. What does represent? a.theoretical.
2 pt 3 pt 4 pt 5pt 1 pt 2 pt 3 pt 4 pt 5 pt 1 pt 2pt 3 pt 4pt 5 pt 1pt 2pt 3 pt 4 pt 5 pt 1 pt 2 pt 3 pt 4pt 5 pt 1pt Chapter 9.
Bell Work decimal Write as fraction and percent.
Experimental and Theoretical (Simple and Compound) Jeopardy
PROBABILLITY Transition Math.
Lesson 10.3 – Experimental and Theoretical Probability
Materials 1.2.1A Resource Page Coloring utensils Small paper clips.
Bell Work.
Lesson 13.1 Find Probabilities and Odds
= 6.976−2.05= 4.7(9.5)= 6.5÷3.2= = Bell Work Cronnelly.
= 4.802−1.3= 2.09(2.8)= Bell Work 8.84÷3.4= − 3 4 = Cronnelly.
2+6.1= 6.6−1.991= 0.7(5.416)= 8.92÷1.6= = Bell Work Cronnelly.
Skill Review Unique has a bag of marbles. There are 4 colors of marbles: red, blue, yellow, and green. The table shows the frequencies of marbles after.
Copy problems and work Name: Date: Period: Bell Work 4.62÷0.44=
Bell Work.
Copy problems and work Name: Date: Period: Bell Work 4.62÷0.44=
Creating a Number Line for Probability
Lesson – Teacher Notes Standard:
Bell Work Calculators okay to use but show your work!
Bell Work Cronnelly.
Bell Work into a decimal & a percent. 5) 8 9 (1 2 3 ) =
Claim 1 Smarter Balanced Sample Items Grade 7 - Target I
Please copy your homework into your assignment book
Presentation transcript:

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 sticks and 8 licorice sticks. Choose a licorice stick twice. 3.A box contains the names of 8 girls, 12 boys, and one teacher. Choose a boy, then the teacher.

Have you ever tried to predict which football team will win a big game? If so, you probably did not just pick the team with the coolest colors or the neatest mascot. You may have based your pick on statistics about win ‑ loss records, player injuries, and other data. Knowing what has happened in the past can sometimes help you predict what will happen in the future. In this lesson, you will use data to make predictions.

As you work with your team to uncover a mystery spinner, keep the questions below in mind. What is the probability or likelihood? What do we expect to happen? How does the actual event compare to our prediction? What can we know for sure?

1-63. THE MYSTERY SPINNER Your teacher has a hidden spinner. Your challenge is to perform an experiment that will allow you to predict what the spinner looks like without ever seeing it. Your Task: Your teacher will spin the spinner and announce each result. During the experiment, you will consider several questions about the results and about the hidden spinner. However, you will not be allowed to see it. Using the information you get, work with your team to figure out what the spinner looks like. When you think you know what it looks like, draw a diagram of the spinner.

1-64. Use the data you collected in problem 1-63 to answer the following questions. a. Based on your data, how can you describe the likelihood of landing on each part of the spinner? How does the spinner that your team drew represent these likelihoods? Be prepared to share your ideas with the class. b. Use your data to write the experimental probability of each of the following results as a fraction, a decimal, and a percent. i.The spinner lands on purple. ii.The spinner lands on green or orange.

1-64 cont. c. If your teacher were to spin the spinner 15 more times, how might this change your answers for part (b)? d. Do you know for sure that the spinner you drew in problem 1-63 looks exactly like your teacher’s? Are you certain that the portions that you drew for each color are the same size as the portions on your teacher’s spinner? Why or why not?

1-65. Now your teacher will reveal the mystery spinner. a.How does your team’s spinner compare to the actual spinner? Discuss the similarities and differences. a.Do your spinner and your teacher’s spinner show the same likelihood for each section being spun? Explain why or why not.

1-66. One way to compare your spinner and your teacher’s spinner is to calculate the theoretical probability for each colored section of your teacher’s spinner. a.What are some reasons the experimental probability and the theoretical probability for any section of the spinner could be different? b. Estimate the theoretical probability for getting each color on your teacher’s spinner. c. How do the experimental probabilities (based on your class data) and the theoretical probabilities (based on the actual spinner) compare? How do you think they would compare if there were twice as many spins made? What about three times as many spins?

1-66 cont. d. If you were to spin the spinner the number of times listed below, how many times would you expect it to land on orange? Explain how you found your answers. i. 6 times ii. 48 times e. Approximately how many times would you expect to land on orange if you were to spin 100 times?

1-67 cont. b. Rachel and Christie flip a coin every evening for the first week. Christie has washed the dishes four times, and Rachel has washed the dishes three times. Christie tells Rachel that the system is not fair, because Christie has done the dishes more often than Rachel. Is Christie right? c. After the second week of coin flipping, Christie has washed the dishes ten times and Rachel has washed the dishes four times. Now Christie is really upset at Rachel because she has washed the dishes so many times. In light of this new information, do you think the system is fair or not fair? What would you recommend to Christie? Discuss your ideas with your team and be prepared to discuss this with the class.

1. What is the likelihood of pulling a blue marble out of a bag of green marbles? 2. What is the likelihood that there are students in your classroom that will be at school each day this year? 3. What is the likelihood of landing on an odd number when the spinner is labeled with numbers 1 – 10? 4. What is the likelihood that the students in your school like chocolate ice cream? 5. What is the likelihood that your teacher will be at school tomorrow? Practice