FormulaDen.com
Physics
Chemistry
Math
Chemical Engineering
Civil
Electrical
Electronics
Electronics and Instrumentation
Materials Science
Mechanical
Production Engineering
Financial
Health
You are here
-
Home
»
Math
»
Probability and Disribution
»
Distribution
Hypergeometric Probability Distribution Function in Distribution Formulas
Hypergeometric Probability Distribution Function is the probability of obtaining a specific number of successes in a sample drawn without replacement from a finite population. And is denoted by P
Hypergeometric
.
Formulas to find Hypergeometric Probability Distribution Function in Distribution
f
x
Hypergeometric Distribution
Go
List of variables in Distribution formulas
f
x
Number of Items in Sample
Go
f
x
Number of Successes in Sample
Go
f
x
Number of Items in Population
Go
f
x
Number of Successes in Population
Go
FAQ
What is the Hypergeometric Probability Distribution Function?
Hypergeometric Probability Distribution Function is the probability of obtaining a specific number of successes in a sample drawn without replacement from a finite population.
Can the Hypergeometric Probability Distribution Function be negative?
{YesorNo}, the Hypergeometric Probability Distribution Function, measured in {OutputVariableMeasurementName} {CanorCannot} be negative.
Let Others Know
✖
Facebook
Twitter
Reddit
LinkedIn
Email
WhatsApp
Copied!