Non Central Chi Square distribution Assignment Help
11.11 Non Central Chi Square distribution:
The chi-square distribution defined as the sum of the squares of independent standard normal variates is often referred to as the central chi-square distribution. The distribution of the sum of the squares of independent normal variates each having unit variance but with possibly non zero means is known as non-central chi-square distribution. Thus if Xi, (i=1,2,…,n)are independent N(μi, 1), random variables then
Has the non central chi-square distribution with n degrees of freedom. Intuitively, this distribution would seem to depend upon the n parameters μ1, μ2,…….., μn but it will be seen that it depends on these parameters only through the non-centrality parameter.
Non Central Chi Square distribution Assignment Help By Online Tutoring and Guided Sessions at AssignmentHelp.Net
And we write, .
Email Based Homework Help in Non Central Chi Square distribution
To submit Non Central Chi Square distribution assignment Click here.
Following are some of the topics in Exact Sampling distributions in which we provide help:
- Exact Sampling distributions
- Derivation Of The Chi Square Distribution
- Moment Generating Function Of x2Distribution
- Cumulant Generating Function Of x2Distribution
- Limiting form of x2distribution for large degrees of freedom
- Characteristic function of x2distribution:
- Chi Square Probability Curve
- Conditions For The Validity Of Chi Square Test
Online Statistics Help | Statistics Math Help | Statistics probability help | Statistics help | College statistics help | Business statistics help| Elementary statistics help | Probability and statistics help | Statistics tutor | Statistic Homework help | Excel help | Mathematics help | Matlab help | MegaStat help | Minitab help | PHStat2 help | POM/QM help | R code and S-Plus help | SAS help | SPSS Help | Stata help | TDISK help | Tree Plan help | Online Tutoring