The event $A$ is independent of itself if and only if $P(A) = $
$0$
$1$
$0, 1$
None of these
(c) $A$ is independent of itself, if
$P(A \cap A) = P(A).P(A) \Rightarrow P(A) = P{(A)^2}$
$ \Rightarrow P(A) = 0,\,1$.
Three coins are tossed. Describe Three events which are mutually exclusive and exhaustive.
A card is selected from a pack of $52$ cards. Calculate the probability that the card is an ace
Consider the experiment of rolling a die. Let $A$ be the event 'getting a prime number ', $B$ be the event 'getting an odd number '. Write the sets representing the events $A$ but not $B$
A die is thrown. Describe the following events : $A$ : a number less than $7.$ Find the $A \cup B$.
The probability of getting a number greater than $2$ in throwing a die is
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