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Probability, Simple & Compound Task Cards

Rated 5 out of 5, based on 34 reviews
5.0 (34 ratings)
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The Morehouse Magic
11.2k Followers
Grade Levels
5th - 9th, Homeschool
Subjects
Standards
Formats Included
  • PDF
Pages
14 pages
$3.00
$3.00
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The Morehouse Magic
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What educators are saying

I used these resources as a review station on probability. I loved that the task cards had a variety of difficulties. This allowed all students to participate.
My students enjoyed using this as extra practice and the extra practice was fun. I will use it again next year when teaching this standard.

Description

Probability, Simple & Compound Task Cards

This is a set of 24 task cards covering multiple representations of simple and compound probability. The questions are differentiated for a wide range of learners. These cards would be great for bell ringers, math stations, test prep, review, or just for fun!

What you get:

➸ 24 color task cards
➸ 24 black and white task cards
➸ Student answer sheet
➸ Key

You can laminate these and use them again and again. You could also hole punch each and keep them on a key ring for quick reference.

You may also like my other math task cards:

Data Analysis Task Cards
Interpreting Graphs Task Cards
Parallel Lines & Transversals Task Cards
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Total Pages
14 pages
Answer Key
Included
Teaching Duration
N/A
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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.
Develop a uniform probability model by assigning equal probability to all outcomes, and use the model to determine probabilities of events. For example, if a student is selected at random from a class, find the probability that Jane will be selected and the probability that a girl will be selected.
Develop a probability model (which may not be uniform) by observing frequencies in data generated from a chance process. For example, find the approximate probability that a spinning penny will land heads up or that a tossed paper cup will land open-end down. Do the outcomes for the spinning penny appear to be equally likely based on the observed frequencies?

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