Question 1 :
An unbiased die is thrown. The probability of getting a multiple of $3$ is<br/>
Question 2 :
In a sample study of $642$ people, it was found that $514$ people have a high school certificate. If a person is selected at random, the probability that the person has a high school certificate is :<br/><br/>
Question 3 :
<p>$ P\left ( E \right )+P\left ( \bar{E} \right ) $ is equal to<br></p>
Question 4 :
A die is rolled, find the probability that an odd numbers is obtained.<br>
Question 5 :
What is the sample space for choosing an odd number from $2$ to $10$ at random?<br/>
Question 7 :
When tossing a fair $6$-sided die, the probability of not getting $3$ would be<br/>
Question 8 :
<div><span>One card is drawn from a well-shuffled deck of $52$ cards. Find the probability of getting the Jack of Hearts.</span></div>
Question 9 :
The set of all possible outcomes of any experiment is called <br>
Question 10 :
Events $E_1, E_2, ....E_n$ are ______ events if their union is the sample space $S$.<br/>
Question 11 :
A pair of dice is thrown. Find the probability of getting a sum of $8$ or getting an even number on both the dices.
Question 12 :
If a leap year is selected at random what is the probability that it will contain $53$ Tuesdays?
Question 13 :
<div><span>A box contains $3$ red, $3$ white and $3$ green balls. A ball is selected at random. Find the probability that the ball picked up is a red ball:</span></div>
Question 14 :
Four dice are rolled, then the probability that at least one digit on the dice must be repeated is
Question 15 :
In a random experiment,it the occurrence of one event prevents the occurrence of other event,is
Question 16 :
If $\dfrac {1 + 3p}{3}, \dfrac {1 - p}{4}$ and $\dfrac {1 - 2p}{2}$ are mutually exclusive events. Then, range of $p$ is
Question 17 :
Let $A$ and $B$ be two events such that $P(\overline { A\cup B } )=\cfrac { 1 }{ 6 } ,P(A\cap B)=\cfrac { 1 }{ 4 } $ and $P(\overline { A } )=\cfrac { 1 }{ 4 } $, where $\overline { A } $ stands for complement of event $A$. Then, the events $A$ and $B$ are