The speeds of bikes follow a normal distribution model with a mean of $\displaystyle 80$ km/hr. and a standard deviation of $\displaystyle 9.4$ km/hr. Find the probability that a bike picked at random is travelling at more than $\displaystyle 95$ km/hr.? $\displaystyle [P(z) = P(1.60) = 0.4452]$

Find the variance of binomial distribution with $\displaystyle n=10$, $\displaystyle p=0.3$

When $\displaystyle p=0.5$, the binomial distribution is

If mean and standard deviation of a binomial distribution is $\displaystyle 10$ and $\displaystyle 2$ respectively, $\displaystyle q$ will be

A random variable $\displaystyle X$ follows Binomial Distribution With $\displaystyle E(x)=2$ and $\displaystyle V(x)=1.2$, then the value of $\displaystyle n$ is

When '$\displaystyle p$' is large than $\displaystyle 0.5$, the Binomial Distribution is:

For a Poisson distribution,