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MATHEMATICS CORE 1 Patterns in Chance

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MATHEMATICS. CORE 1 Patterns in Chance. Daily Starter. Begin Handout. Unit 8 Objectives. Benchmark – 3.1 Design and conduct a statistical experiment to study a problem. Lesson 8.1.2-1 Objectives. Construct sample spaces of chance situations involving equally likely outcomes - PowerPoint PPT Presentation

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Page 1: MATHEMATICS

MATHEMATICSCORE 1

Patterns in Chance

Page 2: MATHEMATICS

Daily StarterBegin Handout

Page 3: MATHEMATICS

Unit 8 ObjectivesBenchmark – 3.1

Design and conduct a statistical experiment to study a problem.

Page 4: MATHEMATICS

Lesson 8.1.2-1 Objectives

Construct sample spaces of chance situations involving equally likely outcomes

Construct probability distributions from sample spaces.

Compute P(A and B) using the Addition Rule or its special case for mutually exclusive events

Page 5: MATHEMATICS

Essential QuestionUnder what conditions can you add individual probabilities to

find the probability that a related event happens?

Page 6: MATHEMATICS

Combined Role Expected probability

2 1/36

3 2/36

4 3/36

5 4/36

6 5/36

7 6/36

8 5/36

9 4/36

10 3/36

11 2/36

12 1/36

In Investigation 8.1.1 you constructed the probability distribution for the sum of two dice. You discovered that to find the probability that the sum is 2 or 3, you could add the probability that the sume is 2 to the probability that the sumIs 3.

Page 7: MATHEMATICS

Color of shoe today

# of Students

Blue

Black

White

Brownish

Red

Other

Color of shoe Own

# of Students

Blue

Black

White

Brownish

Red

Other

Fill in the Tables from each Table Group

Page 8: MATHEMATICS

Continue With Problem 2 through 8

Page 9: MATHEMATICS

Lesson Objectives - SUMMARY

Construct sample spaces of chance situations involving equally likely outcomes

Construct probability distributions from sample spaces.

Compute P(A and B) using the Addition Rule or its special case for mutually exclusive events

Essential Question: Under what conditions can you add individual probabilities to find the probability that a related event happens?

Homework page 542 Problem 4,5,11,14