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Probability Guided Notes
Probability Guided Notes
Probability Guided Notes
Probability Guided Notes
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Description

Simple events

Sample space

Theoretical Probability

Experimental Probability

Predictions

Compound Events - Tree diagrams, tables, lists

Compound Event Probability with replacement

Compound Event Probability without replacement

Simulating Compound Events

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Probability Guided Notes

Rated 5 out of 5, based on 2 reviews
5.0 (2 ratings)
Infinite Math
5 Followers
$8.00

Highlights

Digital downloads
Grades icon
Grades
7th
Standards icon
Standards
Pages
11

Description

Simple events

Sample space

Theoretical Probability

Experimental Probability

Predictions

Compound Events - Tree diagrams, tables, lists

Compound Event Probability with replacement

Compound Event Probability without replacement

Simulating Compound Events

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Reviews

5.0
Rated 5 out of 5, based on 2 reviews
2
ratings
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Rated 5 out of 5
April 17, 2024
I love this resource. Could we get an answer key??
Christina E.
1 review
Grades taught: 7th
Student populations: Emerging bilinguals, Learning difficulties
Rated 5 out of 5
August 11, 2023
My students like guided notes as they get to practice and have the notes they need for review.
Rebecca C.
147 reviews
Grades taught: 7th

Questions & Answers

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Standards

to see state-specific standards (only available in the US).
Understand that the probability of a chance event is a number between 0 and 1 that expresses the likelihood of the event occurring. Larger numbers indicate greater likelihood. A probability near 0 indicates an unlikely event, a probability around 1/2 indicates an event that is neither unlikely nor likely, and a probability near 1 indicates a likely event.
Approximate the probability of a chance event by collecting data on the chance process that produces it and observing its long-run relative frequency, and predict the approximate relative frequency given the probability. For example, when rolling a number cube 600 times, predict that a 3 or 6 would be rolled roughly 200 times, but probably not exactly 200 times.
Develop a probability model and use it to find probabilities of events. Compare probabilities from a model to observed frequencies; if the agreement is not good, explain possible sources of the discrepancy.
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