Mean of Hypergeometric Distribution Formula

Fx Copy
LaTeX Copy
Mean in Normal Distribution is the average of the individual values in the given statistical data which follows normal distribution. Check FAQs
μ=nNSuccessN
μ - Mean in Normal Distribution?n - Sample Size?NSuccess - Number of Success?N - Population Size?

Mean of Hypergeometric Distribution Example

With values
With units
Only example

Here is how the Mean of Hypergeometric Distribution equation looks like with Values.

Here is how the Mean of Hypergeometric Distribution equation looks like with Units.

Here is how the Mean of Hypergeometric Distribution equation looks like.

3.25Edit=65Edit5Edit100Edit
You are here -
HomeIcon Home » Category Math » Category Probability and Disribution » Category Distribution » fx Mean of Hypergeometric Distribution

Mean of Hypergeometric Distribution Solution

Follow our step by step solution on how to calculate Mean of Hypergeometric Distribution?

FIRST Step Consider the formula
μ=nNSuccessN
Next Step Substitute values of Variables
μ=655100
Next Step Prepare to Evaluate
μ=655100
LAST Step Evaluate
μ=3.25

Mean of Hypergeometric Distribution Formula Elements

Variables
Mean in Normal Distribution
Mean in Normal Distribution is the average of the individual values in the given statistical data which follows normal distribution.
Symbol: μ
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Sample Size
Sample Size is the total number of individuals present in a particular sample drawn from the given population under investigation.
Symbol: n
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Number of Success
Number of Success is the number of times that a specific outcome which is set as the success of the event occurs in a fixed number of independent Bernoulli trials.
Symbol: NSuccess
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Population Size
Population Size is the total number of individuals present in the given population under investigation.
Symbol: N
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.

Other formulas in Hypergeometric Distribution category

​Go Variance of Hypergeometric Distribution
σ2=nNSuccess(N-NSuccess)(N-n)(N2)(N-1)
​Go Standard Deviation of Hypergeometric Distribution
σ=nNSuccess(N-NSuccess)(N-n)(N2)(N-1)
​Go Hypergeometric Distribution
PHypergeometric=C(mSample,xSample)C(NPopulation-mSample,nPopulation-xSample)C(NPopulation,nPopulation)

How to Evaluate Mean of Hypergeometric Distribution?

Mean of Hypergeometric Distribution evaluator uses Mean in Normal Distribution = (Sample Size*Number of Success)/(Population Size) to evaluate the Mean in Normal Distribution, Mean of Hypergeometric Distribution formula is defined as the long-run arithmetic average value of a random variable that follows Hypergeometric distribution. Mean in Normal Distribution is denoted by μ symbol.

How to evaluate Mean of Hypergeometric Distribution using this online evaluator? To use this online evaluator for Mean of Hypergeometric Distribution, enter Sample Size (n), Number of Success (NSuccess) & Population Size (N) and hit the calculate button.

FAQs on Mean of Hypergeometric Distribution

What is the formula to find Mean of Hypergeometric Distribution?
The formula of Mean of Hypergeometric Distribution is expressed as Mean in Normal Distribution = (Sample Size*Number of Success)/(Population Size). Here is an example- 3.25 = (65*5)/(100).
How to calculate Mean of Hypergeometric Distribution?
With Sample Size (n), Number of Success (NSuccess) & Population Size (N) we can find Mean of Hypergeometric Distribution using the formula - Mean in Normal Distribution = (Sample Size*Number of Success)/(Population Size).
Copied!