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Probability Theory Update
Probability Theory Update
Binomial Distribution
What is it?
This distribution with parameters n (number of trials, each one has only two outcomes: success or failure) and p (probability that event happened) is the discrete probability distribution.
Key characteristics:
- Number of trials is finite.
- The trials sre independent.
- Probability of success is constant for each trial.
- Each trial can result only in success or failure.
Examples:
The most clear example is tossing a coin.
Obrigado pelo seu feedback!
Binomial Distribution
What is it?
This distribution with parameters n (number of trials, each one has only two outcomes: success or failure) and p (probability that event happened) is the discrete probability distribution.
Key characteristics:
- Number of trials is finite.
- The trials sre independent.
- Probability of success is constant for each trial.
- Each trial can result only in success or failure.
Examples:
The most clear example is tossing a coin.
Obrigado pelo seu feedback!
Binomial Distribution
What is it?
This distribution with parameters n (number of trials, each one has only two outcomes: success or failure) and p (probability that event happened) is the discrete probability distribution.
Key characteristics:
- Number of trials is finite.
- The trials sre independent.
- Probability of success is constant for each trial.
- Each trial can result only in success or failure.
Examples:
The most clear example is tossing a coin.
Obrigado pelo seu feedback!
What is it?
This distribution with parameters n (number of trials, each one has only two outcomes: success or failure) and p (probability that event happened) is the discrete probability distribution.
Key characteristics:
- Number of trials is finite.
- The trials sre independent.
- Probability of success is constant for each trial.
- Each trial can result only in success or failure.
Examples:
The most clear example is tossing a coin.