Xycoon logo
Statistical Distributions
Home    Site Map    Site Search    Free Online Software    
horizontal divider
vertical whitespace

Statistical Distributions - Inverted Beta Distribution - Example

[Home] [Up] [Overview] [Beta] [Cauchy 1] [Cauchy 2 Param.] [Chi] [Chi Sq. 1 Param.] [Chi Sq. 2 Param.] [Erlang] [Exponential] [Fisher F] [Gamma] [Inverted Gamma] [Gumbel] [Laplace] [Logistic] [Lognormal] [Normal] [Pareto] [Power] [Rayleigh] [r-Distribution] [Rect. (Uniform)] [Student t] [Triangular] [Weibull] [Inverted Beta]

[Notation] [Range] [Parameters] [Density Function] [Moments Uncent.] [Expected Value] [Variance] [Mode] [Random Numbers] [Relationships - 1] [Beta Function] [Gamma Function]

Graphical Representation 1

Statistical Distributions - Inverted Beta Distribution - Example

Graphical Representation 2

Parameters :

Output

+----------------------------+
¦ INVERTED BETA DISTRIBUTION ¦
+----------------------------+

MOMENTS - UNCENTERED                    STATISTICS

     1st :  1.25000000e+00              Expected Value     :      1.250000
     2nd :  2.50000000e+00              Variance           :       .937500
     3rd :  8.75000000e+00              Standard Deviation :       .968246
     4th :  7.00000000e+01              Skewness           :      3.614784
                                        Kurtosis           :     48.200000
MOMENTS - CENTERED                      Mode               :       .666667

     1st :  0.00000000e+00
     2nd :  9.37500000e-01
     3rd :  3.28125000e+00
     4th :  4.23632813e+01
 

Notation - Range - Parameters

Continuous Distributions - Inverted Beta Distribution - Notation - Range - Parameters

Probability Density Function

Continuous Distributions - Inverted Beta Distribution - Probability Density Function

Uncentered Moments

Continuous Distributions - Inverted Beta Distribution - Uncentered Moments

Expected Value

Continuous Distributions - Inverted Beta Distribution - Expected Value

Variance

Continuous Distributions - Inverted Beta Distribution - Variance

Mode

Continuous Distributions - Inverted Beta Distribution - Mode

Random Number Generator

Continuous Distributions - Inverted Beta Distribution - Random Number Generator

Note: if X is beta(a,b) then (1-X)/X is betai(b,a) and X/(1-X) is betai(a,b).

Beta Distribution versus Inverted Beta Distribution

Continuous Distributions - Inverted Beta Distribution - Related Distributions 1 - Beta Distribution versus Inverted Beta Distribution

Note: if X is beta(a,b) then (1-X)/X is betai(b,a) and X/(1-X) is betai(a,b).

Beta Function

Continuous Distributions - Inverted Beta Distribution - Beta Function

Gamma Function

Continuous Distributions - Inverted Beta Distribution - Gamma Function

vertical whitespace




Home
Up
Overview
Beta
Cauchy 1
Cauchy 2 Param.
Chi
Chi Sq. 1 Param.
Chi Sq. 2 Param.
Erlang
Exponential
Fisher F
Gamma
Inverted Gamma
Gumbel
Laplace
Logistic
Lognormal
Normal
Pareto
Power
Rayleigh
r-Distribution
Rect. (Uniform)
Student t
Triangular
Weibull
Inverted Beta
Notation
Range
Parameters
Density Function
Moments Uncent.
Expected Value
Variance
Mode
Random Numbers
Relationships - 1
Beta Function
Gamma Function
horizontal divider
horizontal divider

© 2000-2022 All rights reserved. All Photographs (jpg files) are the property of Corel Corporation, Microsoft and their licensors. We acquired a non-transferable license to use these pictures in this website.
The free use of the scientific content in this website is granted for non commercial use only. In any case, the source (url) should always be clearly displayed. Under no circumstances are you allowed to reproduce, copy or redistribute the design, layout, or any content of this website (for commercial use) including any materials contained herein without the express written permission.

Information provided on this web site is provided "AS IS" without warranty of any kind, either express or implied, including, without limitation, warranties of merchantability, fitness for a particular purpose, and noninfringement. We use reasonable efforts to include accurate and timely information and periodically updates the information without notice. However, we make no warranties or representations as to the accuracy or completeness of such information, and it assumes no liability or responsibility for errors or omissions in the content of this web site. Your use of this web site is AT YOUR OWN RISK. Under no circumstances and under no legal theory shall we be liable to you or any other person for any direct, indirect, special, incidental, exemplary, or consequential damages arising from your access to, or use of, this web site.

Contributions and Scientific Research: Prof. Dr. E. Borghers, Prof. Dr. P. Wessa
Please, cite this website when used in publications: Xycoon (or Authors), Statistics - Econometrics - Forecasting (Title), Office for Research Development and Education (Publisher), http://www.xycoon.com/ (URL), (access or printout date).

Comments, Feedback, Bugs, Errors | Privacy Policy