The fundamental counting principle is a rule used to count the total number of possible outcomes in a situation. It states that if there are n ways of doing something, and m ways of doing another thing after that, then there are n × m n\times m n×m ways to perform both of these actions.
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illustration;
The Fundamental Counting Principle extends to any finite number of tasks. For example, if there are ways to do Task 1, ways to then do Task 2, and ways to then do Task 3, then there are m ⋅ n ⋅ p ways to do first Task 1, then Task 2, then Task 3.
Description: The Fundamental Counting Principle (also called the counting rule) is a way to figure out the number of outcomes in a probability problem. Basically, you multiply the events together to get the total number of outcomes.
Illustration: The fundamental counting principle is a rule used to count the total number of possible outcomes in a situation. It states that if there are n ways of doing something, and m ways of doing another thing after that, then there are n × m n\times m n×m ways to perform both of these actions.
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Answer:
description;
The fundamental counting principle is a rule used to count the total number of possible outcomes in a situation. It states that if there are n ways of doing something, and m ways of doing another thing after that, then there are n × m n\times m n×m ways to perform both of these actions.
(not sure this answer)
illustration;
The Fundamental Counting Principle extends to any finite number of tasks. For example, if there are ways to do Task 1, ways to then do Task 2, and ways to then do Task 3, then there are m ⋅ n ⋅ p ways to do first Task 1, then Task 2, then Task 3.
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Answer:
Description: The Fundamental Counting Principle (also called the counting rule) is a way to figure out the number of outcomes in a probability problem. Basically, you multiply the events together to get the total number of outcomes.
Illustration: The fundamental counting principle is a rule used to count the total number of possible outcomes in a situation. It states that if there are n ways of doing something, and m ways of doing another thing after that, then there are n × m n\times m n×m ways to perform both of these actions.