Find a rational number between 1 4 and - 3 4 .

Given rational numbers = 1 4 and - 3 4 We know that, if x and y are two rational numbers, then x + y 2 is a rational number between x and y . Hence, the rational number between given two rational number is 1 4 + - 3 4 2 = - 2 4 2 = - 2 8 = - 1 4

Find a rational number between - 2 3 and - 7 3 .

Given rational numbers = - 2 3 and - 7 3 We know that, if x and y are two rational numbers, then x + y 2 is a rational number between x and y . Hence, the rational number between given two rational number is - 2 3 + - 7 3 2 = - 9 3 2 = - 9 6 = - 3 2

Find three rational number between 4 13 and 1 13 .

Rational number is considered as a number in mathematics that can be significantly expressed as a fraction or the quotient between a numerator and a denominator. It is the fraction between two integers. We need to find out three rational numbers between 4 13 and 1 13 Since we need to find three rational numbers, multiply numerator and denominator by 4 ∴ 4 × 4 13 × 4 = 16 52 and 1 × 4 13 × 4 = 4 52 The rational numbers between 16 52 and 4 52 are 15 52 , 14 52 , 13 52 .

Find three rational number between - 7 10 and 11 10 .

Rational number is considered as a number in mathematics that can be significantly expressed as a fraction or the quotient between a numerator and a denominator. It is the fraction between two integers. We need to find out three rational numbers between - 7 10 and 11 10 As denominators are same the rational numbers between - 7 10 and 11 10 are - 6 10 , - 5 10 , - 4 10 .

Find three rational number between - 4 3 and - 19 3 .

Rational number is considered as a number in mathematics that can be significantly expressed as a fraction or the quotient between a numerator and a denominator. It is the fraction between two integers. We need to find out three rational numbers between - 4 3 and - 19 3 As denominators are same the rational numbers between - 4 3 and - 19 3 are - 3 3 , - 4 3 , - 5 3 .

Find three rational number between 1 8 and - 15 8 .

Rational number is considered as a number in mathematics that can be significantly expressed as a fraction or the quotient between a numerator and a denominator. It is the fraction between two integers. We need to find out three rational numbers between 1 8 and - 15 8 Let us add 1 8 to the lowest rational number. - 15 8 + 1 8 = - 14 8 - 14 8 + 1 8 = - 13 8 - 13 8 + 1 8 = - 12 8 As denominators are same the rational numbers between 1 8 and - 15 8 are - 14 8 , - 13 8 , - 12 8 .

Find five rational number between - 4 7 and - 4 7 .

Rational number is considered as a number in mathematics that can be significantly expressed as a fraction or the quotient between a numerator and a denominator. It is the fraction between two integers. We need to find out three rational numbers between - 4 7 and - 4 7 ⇒ - 4 7 and 4 7 As denominators are same the rational numbers between - 4 7 and 4 7 are - 3 7 , - 2 7 , - 1 7 , 1 7 , 2 7 .

Find five rational number between - 8 3 and - 8 3 .

Rational number is considered as a number in mathematics that can be significantly expressed as a fraction or the quotient between a numerator and a denominator. It is the fraction between two integers. We need to find out three rational numbers between - 8 3 and - 8 3 ⇒ - 8 3 and 8 3 As denominators are same the rational numbers between - 8 3 and 8 3 are - 7 8 , - 6 8 , - 5 8 , - 4 8 , - 3 8 .

E M B I B E

Secondary Mathematics Class -VII>Chapter 2 - Operations on Rational Numbers>Worksheet VI

Principal Mohan Lal and J.C. Nijhawan Solutions for Chapter: Operations on Rational Numbers, Exercise 6: Worksheet VI

Author:Principal Mohan Lal & J.C. Nijhawan

Principal Mohan Lal Mathematics Solutions for Exercise - Principal Mohan Lal and J.C. Nijhawan Solutions for Chapter: Operations on Rational Numbers, Exercise 6: Worksheet VI

Attempt the free practice questions on Chapter 2: Operations on Rational Numbers, Exercise 6: Worksheet VI with hints and solutions to strengthen your understanding. Secondary Mathematics Class -VII solutions are prepared by Experienced Embibe Experts.