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Probability Stations

Grade Levels
9th - 11th, Homeschool
Resource Type
Formats Included
  • PDF
8 + answer keys
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  1. This is a complete compound and conditional probability unit. This is a bonus unit that's included in my Geometry Curriculum.*Update: Video links are now included for every set of note!Topics Covered:set theory (union, intersection, complement; Venn diagrams)outcomes and basic probability (intro to


These probability stations are a great way for students to review the compound and conditional probability standards!

The stations include:

  • Station 1: Set theory (sample space, union, intersection, complement, Venn diagrams)
  • Station 2: Outcomes and probability (finding probability from coins, dice; finding number outcomes from tree diagrams and fundamental counting principle)
  • Station 3: Compound probability (problems using addition and multiplication rules, frequency tables, deck of cards, independent/dependent events, mutually exclusive/overlapping events)
  • Station 4: Conditional probability (A given B, B given A, frequency tables)

Students must know characteristics about a deck of cards (I usually display a picture of a deck of cards on my Smart Board while they complete these stations.)

Answer keys for each station are included! There is also a student answer sheet!

Check out my YouTube video on stations here!

You may also like:

Or get my complete Probability Unit Bundle!

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This product should only be used by the teacher who purchased it. This product is not to be shared with other teachers. Please buy the correct number of licenses if this is to be used by more than one teacher.

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Total Pages
8 + answer keys
Answer Key
Teaching Duration
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to see state-specific standards (only available in the US).
Use permutations and combinations to compute probabilities of compound events and solve problems.
Apply the general Multiplication Rule in a uniform probability model, 𝘗(𝘈 and 𝘉) = 𝘗(𝘈)𝘗(𝘉|𝘈) = 𝘗(𝘉)𝘗(𝘈|𝘉), and interpret the answer in terms of the model.
Apply the Addition Rule, 𝘗(𝘈 or 𝘉) = 𝘗(𝘈) + 𝘗(𝘉) – 𝘗(𝘈 and 𝘉), and interpret the answer in terms of the model.
Find the conditional probability of 𝘈 given 𝘉 as the fraction of 𝘉’s outcomes that also belong to 𝘈, and interpret the answer in terms of the model.
Recognize and explain the concepts of conditional probability and independence in everyday language and everyday situations. For example, compare the chance of having lung cancer if you are a smoker with the chance of being a smoker if you have lung cancer.


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