The probability that an ordinary or a non-leap year has $53$ Sundays is

Three students $A$,$B$ and $C$ are running a race. $A$ and $B$ have the same probability of winning and each is twice as likely to win as $C$. Then,the probability that $B$ or $C$ wins is equal to (assuming there are no ties)

If a die is thrown $2$ times,what is the probability of getting $4$ at least once?

If two different numbers are taken from the set $\{0, 1, 2, 3, \dots, 10\}$,then the probability that their sum as well as their absolute difference are both multiples of $4$ is:

If a leap year is selected at random,what is the chance that it will contain $53$ Tuesdays?

The probability that a non-leap year contains $53$ Sundays is