Events are said to be independent, if the occurrence or non – occurrence of one does not affect the probability of the occurrence or non – occurrence of the other.
Let $A$ and $B$ be two independent events such that $P(A)=D_{1}$ and $P(B)=p_{2}$. Describe in words the events whose probabilities are (i) $p_{1} p_{2}$ (ii) $\left(1-p_{1}\right) p_{2}$
Let $A$ and $B$ be two independent events such that $P(A)=D_{1}$ and $P(B)=p_{2}$. Describe in words the events whose probabilities are (i) $p_{1} p_{2}$ (ii) $\left(1-p_{1}\right) p_{2}$