The probability of happening of an impossible event i.e. $P\,(\phi )$ is
$1$
$0$
$2$
$-1$
A coin is tossed and a dice is rolled. The probability that the coin shows the head and the dice shows $6$ is
Let $\Omega$ be the sample space and $A \subseteq \Omega$ be an event. Given below are two statements :
$(S1)$ : If $P ( A )=0$, then $A =\phi$
$( S 2)$ : If $P ( A )=$, then $A =\Omega$
Then
A die has two faces each with number $^{\prime}1^{\prime}$ , three faces each with number $^{\prime}2^{\prime}$ and one face with number $^{\prime}3^{\prime}$. If die is rolled once, determine $P(1$ or $3)$
A number is chosen at random from first ten natural numbers. The probability that number is odd and perfect square is
The probability that a teacher will give an unannounced test during any class meeting is $1/5$. If a student is absent twice, then the probability that the student will miss at least one test is