The probability that an event will fail to happen is $0.05$. The probability that the event will take place on $4$ consecutive occasions is
$0.00000625$
$0.18543125$
$0.00001875$
$0.81450625$
The chance of throwing a total of $7$ or $12$ with $2$ dice, is
Let $E _{1}, E _{2}, E _{3}$ be three mutually exclusive events such that $P \left( E _{1}\right)=\frac{2+3 p }{6}, P \left( E _{2}\right)=\frac{2- p }{8}$ and $P \left( E _{3}\right)$ $=\frac{1- p }{2}$. If the maximum and minimum values of $p$ are $p _{1}$ and $p _{2}$, then $\left( p _{1}+ p _{2}\right)$ is equal to.
A bag contains $5$ white, $7$ red and $8$ black balls. If four balls are drawn one by one without replacement, what is the probability that all are white
Describe the sample for the indicated experiment: A coin is tossed and a die is thrown.
Seven chits are numbered $1$ to $7$. Three are drawn one by one with replacement. The probability that the least number on any selected chit is $5$, is