Question 1 :
A rational number whose product with a given rational number is equal to a rational  number 
Question 3 :
State whether the statement is true (T) or false (F).<br/>The rational number $\dfrac{-8}{-3}$ lies neither to the right nor to the left of zero on the number line.
Question 5 :
A student divided a number by two when he was required to multiply it by 2. The answer he got was 2. The correct answer should have been
Question 6 :
If we divide a positive integer by another positive integer, what is the resulting number?
Question 7 :
Identify the rational numbers from the box<br>$72, \dfrac {5}{27}, \dfrac {62}{0}, 1\dfrac {3}{5}, -7\dfrac {5}{4}, 0$
Question 10 :
Find whether the following statements are true or false.<br>$\pi$ is an irrational number.
Question 11 :
Choose the rational number which does not lie between rational numbers $ \displaystyle \frac{3}{5} $ and $ \displaystyle \frac{2}{3} $ :
Question 12 :
Write the multiplicative inverse of each of the following rational numbers:<br/>$7$; $-11$; $\displaystyle\frac{2}{5}$; $\displaystyle\frac{-7}{15}$
Question 13 :
Which of these is true?<br/>$(I)$ $5\sqrt {3}$ is not a rational number<br/>$(II)$ $1$ is not the cube of a rational number<br/>$(III)$ If a is rational and $n$ is an integer greater than $1$, then ${a}^{n}$ is rational.<br/>
Question 14 :
Which of the following rational numbers lies between $\dfrac {-4}{5}$ and $\dfrac {-7}{5}$?
Question 17 :
There are 50 numbers Each numbers is subtracted from 53 and the mean of the numbers so obtained is found to be -3.5 The mean of the given numbers is
Question 18 :
A train of length 180 m crosses a man standing on a platform in 12 seconds and cross another train coming from opposite direction in 12 sec. If the second train running at 2/3 rd speed of the firstthen find the length of the second train?
Question 19 :
Which of the rational number lies between $-\dfrac { 2}{ 3} $ and $\dfrac {1 }{4}$ <br/><br/>
Question 20 :
Closure property is satisfied in whole numbers w.r.t. to ......... and ......... .
Question 21 :
The value of $\dfrac {1}{\sqrt {9} - \sqrt {8}} - \dfrac {1}{\sqrt {8} - \sqrt {7}} + \dfrac {1}{\sqrt {7} - \sqrt {6}} - \dfrac {1}{\sqrt {6} - \sqrt {5}} + \dfrac {1}{\sqrt {5} - \sqrt {4}}$ is equal to
Question 24 :
State whether the statement is true/false.<br/>$8$ can be written as a rational number with any integer as denominator.
Question 29 :
The value of $2\dfrac {1}{2} \times 10 - 4\dfrac {1}{3} \times 10$ is
Question 30 :
A computer is programmed to add $3$ to the number $N$, multiply the result by $3$, subtract $3$, and divide this result by $3$. The computer answer will be