Probability - Set Operations - Intro

23 Topics, 3 Skills

Probability Union, Intersection, Complement - Name to Description

Topic 1

Probability Union, Intersection, Complement - Name to Set Operation

Topic 2

Probability Union, Intersection, Complement - Name to Venn Diagram

Topic 3

Probability Union, Intersection, Complement - Description to Set Operation

Topic 4

Probability Union, Intersection, Complement - Description to Name

Topic 5

Probability Union, Intersection, Complement - Description to Venn Diagram

Topic 6

Probability Union, Intersection, Complement - Venn Diagram to Set Operation

Topic 7

Probability Union, Intersection, Complement - Venn Diagram to Name

Topic 8

Probability Union, Intersection, Complement - Venn Diagram to Description

Topic 9

Probability Union, Intersection, Complement - Set Operation to Name

Topic 10

Probability Union, Intersection, Complement - Set Operation to Description

Topic 11

Probability Union, Intersection, Complement - Set Operation to Venn Diagram

Topic 12

Probability Union, Intersection, Complement - Name to Formula

Topic 13

Probability Union, Intersection, Complement - Description to Formula

Topic 14

Probability Union, Intersection, Complement - Venn Diagram to Formula

Topic 15

Probability Union, Intersection, Complement - Set Operation to Formula

Topic 16

Probability Union, Intersection, Complement - Formula to Set Operation

Topic 17

Probability Union, Intersection, Complement - Formula to Name

Topic 18

Probability Union, Intersection, Complement - Formula to Description

Topic 19

Probability Union, Intersection, Complement - Formula to Venn Diagram

Topic 20

Probability Union, Intersection, Complement - Example Problem to Name

Topic 21

Probability Union, Intersection, Complement - Example Problem to Set Operation

Topic 22

Probability Union, Intersection, Complement - Example Problem to Formula

Topic 23

Probability Union, Intersection, Complement - Formula to Set Operation (Level 1)

Topic 17

This math topic practices the application and understanding of formulas in probability theory. It includes exercises on identifying correct set operations based on given probability formulas. It covers key concepts like union, intersection, and complement of events and utilizes these in solving problems within the context of probability and counting for multiple events. The problems range from basic to more advanced application of formulas like '1-P(A)', 'P(A) + P(B) - P(A∩B)', and 'P(A) × P(B)', requiring learners to accurately identify the associated set operations.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Probability Union, Intersection, Complement - Formula to Set Operation

Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.


Select the set operation that this probability formula calculates

P(A)+P(B)P(AB)P(A) + P(B) - P(A\cap B)