# Category:Geometric Distribution

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This category contains results about the geometric distribution.

Let $X$ be a discrete random variable on a probability space $\struct {\Omega, \Sigma, \Pr}$.

$X$ has the **geometric distribution with parameter $p$** if and only if:

- $\map X \Omega = \set {0, 1, 2, \ldots} = \N$
- $\map \Pr {X = k} = \paren {1 - p} p^k$

where $0 < p < 1$.

## Subcategories

This category has the following 4 subcategories, out of 4 total.

### E

### V

## Pages in category "Geometric Distribution"

The following 22 pages are in this category, out of 22 total.

### B

### E

### G

### N

- Negative Binomial Distribution (First Form) as Generalized Geometric Distribution
- Negative Binomial Distribution (Second Form) as Generalized Geometric Distribution
- Negative Binomial Distribution as Generalized Geometric Distribution
- Negative Binomial Distribution as Generalized Geometric Distribution/First Form
- Negative Binomial Distribution as Generalized Geometric Distribution/Second Form