Obtain the Binomial Probability Distribution, if `n=6,p=(1)/(5)`.

(a) Obtain binomial probability distribution, if : (i) n=6,p=(1)/(3) (ii) n=5,p=(1)/(6) . (b) Suppose X has a binomial distribution B(6,(1)/(2)) . Show that X = 3 is the most likely outcome.

For a binomial distribution,

Multiplication theorem, Baye's theorem, Binomial experiment, Probability Distribution

Multiplication theorem| Baye's theorem| Binomial experiment| Probability Distribution

The mean and variance of a random variable X having a binomial probability distribution are 6 and 3 respectively, then the probabiltiy P(X ge 2) is

A random variable X follows binomial probability distribution with probability P(X), with mean as 2, probability of success as p and probability of failure as q such that p+q=1. If SigmaX^(2)P(X)=(28)/(5) , then the probability of exactly 2 success is

In binomial probability distribution, mean is 3 and standard deviation is 3/2 . Then the value of p is

Discrete random variable || Mean & variable OF random variable || Binomial probability distribution

If in a binomial distribution n=4 and p9X=00=(16)/(81),f in dq