Simple event
In probability theory, a simple event refers to an event that consists of a single outcome
In probability theory, a simple event refers to an event that consists of a single outcome. It is an elementary or basic event that cannot be further broken down into smaller events.
For example, let’s consider rolling a fair six-sided die. The possible outcomes are numbers 1, 2, 3, 4, 5, and 6. If we define the event of rolling a 3 as a simple event, it means that this event cannot be further decomposed into smaller events. It represents a single outcome, which is rolling the number 3 on the die.
Similarly, tossing a coin and getting heads or tails can be considered as simple events. Each outcome is distinct and independent, representing a single possibility.
Simple events are important in probability calculations because they help determine the probability of achieving a specific outcome. By identifying simple events, we can calculate the probability of their occurrence by dividing the number of favorable outcomes by the total number of possible outcomes.
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Understanding Theoretical Probability: Calculating the Likelihood of an Event in Ideal Conditions