Question
Choose the rational number which does not lie between $-\frac{2}{3}$ and $-\frac{1}{5}.$

Answer

  1. $\frac{3}{10}$
    Solution:
    Given two rational numbers are negative and $\frac{3}{10}$ is a positive rational number.
    So, it does not lie between $-\frac{2}{3}$ and $-\frac{1}{5}.$
    Hence, the correct opion is (b).

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

$\angle\text{x}$ and $\angle\text{y}$ are exterior angles of a triangle ABC at the points B and C respectively, Also, $\angle\text{B} >\angle\text{C},$ then the relation between $\angle\text{x}$ and $\angle\text{y}$ is:
Which of the following is irrational?
  1. 0.15
  2. 0.01516
  3. $0.\overline{1516}$
  4. 0.5015001500015.
The ratio of the volumes of a cube to that of a sphere which will exactly fit inside the cube is:
The volume of a cone is $1570\ cm^3$ and its height is $15\ cm.$ What is the radius of the cone? $($Use pi $=3.14).$
Write the correct answer in the following:
Mode of the data 15, 14, 19, 20, 14, 15, 16, 14, 15, 18, 14, 19, 15, 17, 15 is:
A solid ball od radius $6\ cm$ is melted and then drawn into a wire of diameter $0.2\ cm.$ The length of wire is:
Which of the following numbers is irrational?
  1. $\sqrt{\frac{4}{9}}$
  2. $\frac{\sqrt{1250}}{\sqrt{8}}$
  3. $\sqrt{8}$
  4. $\frac{\sqrt{24}}{\sqrt{6}}$
In a survey of 364 children aged 19 - 36 months, it was found that 91 liked to eat potato chips. If a child is selected at random, the probability that he / she does not like to eat potato chips is:
  1. $\frac{1}{4}$
  2. $\frac{1}{2}$
  3. $\frac{3}{4}$
  4. $\frac{4}{5}$
The decimal representation of a rational number is:
  1. always terminating.
  2. either terminating or repeating.
  3. either terminating or non-repeating.
  4. neither terminating nor repeating.
In the given figure, O is the centre of a circle in which $\angle\text{AOC}=100^\circ.$ Side AB of quadrilateral OABC has been produced to D. Then, $\angle\text{CBD}=?$