# Statistics Assignment Help With Poisson Distribution

## 5.3 Poisson Distribution:

Poisson distribution was discovered by the French mathematician and physicist Simeon Denis Poisson who published it in 1837. Poisson distribution is a limiting case of the binomial distribution under the following conditions. (i) n, the number of trials is indefinitely large, i.e., nà ∞.

(ii) p, the constant probability of success for each trial is indefinitely small, i.e., pà 0.

(iii) np = λ, is finite. Thus p = λ/n, q = 1-λ/n, where λ is a positive real number.

A random variable X is said to follow a Poisson distribution if it assumes only non-negative values and its probability mass function is given by  otherwise

Here λ is known as the parameter of the distribution.

We shall use the notation X~ P(λ) to denote that X is a Poisson variate with parameter λ.

### Email Based Homework Help in Poisson Distribution

To Schedule a Poisson Distribution tutoring session
To submit Poisson Distribution assignment click here.

### Following are some of the topics in Theoretical Discrete Distributions in which we provide help:

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