Hipergeométrica cumulativa (aprox)
- Created by
- Renato Passos, Eng. de Software
- Reviewed by
- Renato Passos, Eng. de Software
Last updated: Apr 18, 2026
About this calculator
The Hypergeometric cumulative calculator is a useful tool for statisticians and researchers who need to calculate the probability of success in a sample. It works based on the formula of the hypergeometric distribution, which is used to calculate the probability of obtaining a certain number of successes in a random sample from a finite set.
The formula of the hypergeometric distribution is complex and can be difficult to calculate manually. That's why our hypergeometric cumulative calculator is a valuable tool for anyone who needs to do these calculations. Simply enter the number of successes (p), the sample size (N) and the total set size.
When to use the Hypergeometric cumulative? It is especially useful in sampling studies, where it is important to calculate the probability of success in a sample. For example, in public opinion polls, the Hypergeometric cumulative can be used to calculate the probability of a person responding randomly in a survey.
Frequently asked questions
What is the hypergeometric distribution?
The hypergeometric distribution is a probability distribution used to calculate the probability of obtaining a certain number of successes in a random sample from a finite set.
When should I use the Hypergeometric cumulative?
Use the Hypergeometric cumulative in sampling studies, where it is important to calculate the probability of success in a sample. Examples include public opinion polls and data analysis of samples.
How does the calculator work?
The hypergeometric cumulative calculator works based on the formula of the hypergeometric distribution. Simply enter the number of successes (p), the sample size (N) and the total set size.
What are the parameters p and N?
The parameter p is the number of successes and the parameter N is the sample size.
What is the cumulative probability?
The cumulative probability is the probability of obtaining a certain number of successes or more in a sample.