In order to get at least once a head with probability $ \ge 0.9,$ the number of times a coin needs to be tossed is
$3$
$4$
$5$
None of these
The probabilities of a student getting $I, II$ and $III$ division in an examination are respectively $\frac{1}{{10}},\,\frac{3}{5}$ and $\frac{1}{4}.$ The probability that the student fails in the examination is
Three coins are tossed once. Let $A$ denote the event ' three heads show ', $B$ denote the event ' two heads and one tail show ' , $C$ denote the event ' three tails show and $D$ denote the event 'a head shows on the first coin '. Which events are simple ?
Three coins are tossed. Describe Three events which are mutually exclusive and exhaustive.
Two cards are drawn without replacement from a well-shuffled pack. Find the probability that one of them is an ace of heart
There are four men and six women on the city council. If one council member is selected for a committee at random, how likely is it that it is a woman?