A locker can be opened by dialing a fixed three digit code (between $000$ and $999$). A stranger who does not know the code tries to open the locker by dialing three digits at random. The probability that the stranger succeeds at the ${k^{th}}$ trial is
$\frac{k}{{999}}$
$\frac{k}{{1000}}$
$\frac{{k - 1}}{{1000}}$
None of these
$2$ boys and $2$ girls are in Room $X$, and $1$ boy and $3$ girls in Room $Y$. Specify the sample space for the experiment in which a room is selected and then a person.
The probability of a sure event is
Three coins are tossed together, then the probability of getting at least one head is
From the word `$POSSESSIVE$', a letter is chosen at random. The probability of it to be $S$ is
Three coins are tossed once. Find the probability of getting exactly $2$ tails.