Class 7 maths chapter 9 exercise 9.1 solutions

NCERT Solutions for Class 7 Maths Chapter 9 Rational Numbers Exercise 9.1 * According to the CBSE Syllabus 2023-24, this chapter has been renumbered as Chapter 8. NCERT Solutions for Class 7 Maths Exercise 9.1 Chapter 9 Rational Numbers in simple PDF are given here. Students are going to learn about key topics in this exercise of Download PDF carouselExampleControls112 Previous Next  Access other exercises of NCERT Solutions for Class 7 Chapter 9 – Rational Numbers Access answers to Maths NCERT Solutions for Class 7 Chapter 9 – Rational Numbers Exercise 9.1 1. List five rational numbers between (i) -1 and 0 Solution: The five rational numbers between -1 and 0 are -1, – 35 So, (-32/20) > (- 35/20) Hence, -8/5 [>] -7/4 (v) 1/-3 [ ] -1/4 Solution: The LCM of denominators 3 and 4 is 12. ∴ (-1/3) = [(-1 × 4)/ (3 × 4)] = (-4/12) And (-1/4) = [(-1 × 3)/ (4 × 3)] = (-3/12) Now, -4 ] -7/6 9. Which is greater in each of the following? (i) 2/3, 5/2 Solution: The LCM of denominators 3 and 2 is 6. (2/3) = [(2 × 2)/ (3 × 2)] = (4/6) And (5/2) = [(5 × 3)/ (2 × 3)] = (15/6) Now, 4 -12 So, (-5/6) > (- 12/6) ∴ -5/6 > -12/6 Hence, – 5/6 is greater. (iii) -3/4, 2/-3 Solution: The LCM of denominators 4 and 3 is 12. ∴ (-3/4) = [(-3 × 3)/ (4 × 3)] = (-9/12) And (-2/3) = [(-2 × 4)/ (3 × 4)] = (-8/12) Now, -9 -133 So, (-115/35) > (- 133/35) ∴ > Hence, is greater. 10. Write the following rational numbers in ascending order. (i) -3/5, -2/5, -1/5 Solution: The given ra...

Updated for new NCERT Book. Get solutions of all NCERT Questions, and also understand the concepts of Chapter 8 Class 7 Rational Numbers free at teachoo. All NCERT exercise questions and examples are solved. In concept wise, we have first divided the chapter into concepts. When you click on a concept, first the concept is explained, and then its related questions are solved from easy to difficult. In this chapter, we will study • What are rational numbers • All natural numbers, whole numbers and integers are rational numbers • Finding equivalent rational numbers • Writing rational numbers in Standard Form • Drawing rational numbers on the number line • Comparing rational numbers (with same, as well as different denominators) • Finding rational numbers between two rational numbers • And then we will study how to add and subtract rational numbers (with same, as well as different denominators) • As well as how to multiply • and divide rational numbers Click on an exercise link or a topic link below to get started

NCERT Solutions for Class 7 Maths Chapter 9 Rational Numbers * According to the CBSE Syllabus 2023-24, this chapter has been renumbered as Chapter 8. Download the NCERT Solutions for Class 7 Maths Chapter 9 Rational Numbers free PDF below. Our specialist tutors formulated these exercises to help students with their exam preparation to attain good marks in Maths. Students who wish to score good marks in Maths are advised to practise Chapter 9 – Rational Numbers consists of 2 exercises, and here, we provide the • Need for Rational Numbers • What Are Rational Numbers • Positive and Negative Rational Numbers • Rationals Numbers on a Number Line • Rational Numbers in Standard Form • Comparison of Rational Numbers • Rational Numbers between Two Rational Numbers • Operations on Rational Numbers • Addition of Rational Numbers • Subtraction of Rational Numbers • Multiplication of Rational Numbers • Division of Rational Numbers Download PDF carouselExampleControls112 Previous Next Access Exercises of NCERT Solutions for Class 7 Maths Chapter 9 Rational Numbers Access Answers to Maths NCERT Solutions for Class 7 Chapter 9 – Rational Numbers Exercise 9.1 Page: 182 1. List five rational numbers between: (i) -1 and 0 Solution:- The five rational numbers between -1 and 0 are, -1, – 35 So, (-32/20) > (- 35/20) Hence, -8/5 [>] -7/4 (v) 1/-3 [ ] -1/4 Solution:- The LCM of the denominators 3 and 4 is 12 ∴ (-1/3) = [(-1 × 4)/ (3 × 4)] = (-4/12) And (-1/4) = [(-1 × 3)/ (4 × 3)] = ...

NCERT Solutions Class 7 Maths Chapter 9 Rational Numbers Arithmetic starts when we start referring to things around us in terms of numbers. The numbers that we generally use for counting objects around us are called counting or natural numbers. Including a zero gives rise to the whole numbers while including the negatives to integers. The NCERT solutions for Hence, from the NCERT solutions class 7 maths chapter 9 Rational Numbers, students must remember the basic definition of • • NCERT Solutions for Class 7 Maths Chapter 9 PDF Arithmetic can be considered as a product of the fundamental action of counting. Considering that the numbers assist us in communicating the quantity or measure by counting, it makes the NCERT solutions class 7 maths chapter 9 Rational Numbers all the more useful for learning about numbers. The pdf format of the NCERT file can be found below : ☛ Download Class 7 Maths NCERT Solutions Chapter 9 Rational Numbers NCERT Class 7 Maths Chapter 9 Download PDF NCERT Solutions for Class 7 Maths Chapter 9 Rational Numbers Counting, strangely, is nothing more than the creation of new numbers from previous ones, resulting in an infinite succession of integers, which are classified as Rational numbers, Chapter 9 Rational Numbers Class 7 Maths • Class 7 Maths Chapter 9 Ex 9.1 - 10 Questions • Class 7 Maths Chapter 9 Ex 9.2 - 4 Questions ☛ Topics Covered: The Total Questions: The class 7 maths chapter 9 Rational Numbers chapter 9 has 14 questions in total. All of ...

NCERT Solutions for Class 7 Maths Chapter 9 Exercise 9.1 - Rational Numbers Chapter 9 on Rational Numbers has two exercises. In Ex 9.1, we learn all about a rational number and how it differs from a fraction. The exercise has sums on stating the rational numbers between two integers. These can be negative or positive integers. The exercise also has sums on finding sets of equivalent rational numbers. Exercise 9.1 Question 1. List five rational numbers between: (i) ̶ 1 and 0 (ii) ̶ 2 and ̶ 1 (iii) ̶ 4/5 and ̶ 2/3 (iv) ̶ 1/2 and 2/3 Solution (i) The five rational numbers between ̶ 1 and 0 are: ̶ 4/5, ̶ 5/6, ̶ 6/7, ̶ 7/8, ̶ 8/9 (ii) The five rational numbers between ̶ 2 and ̶ 1 are: ̶ 3/2, ̶ 5/3, ̶ 8/5, ̶ 10/7, ̶ 9/5 (iii) The five rational numbers between ̶ 4/5 and ̶ 2/3 are: ̶ 13/12, ̶ 14/13, ̶ 15/14, ̶ 16/15, ̶ 17/16 (iv) The five rational numbers between ̶ 1/2 and 2/3 are: ̶ 1/3, ̶ 1/4, 0, 1/3, 1/2 Question 2. Write four more rational numbers in each of the following patterns: (i) ̶ 3/5, ̶ 6/10, ̶ 9/15, ̶ 12/20, ….. (ii) ̶ 1/4, ̶ 2/8, ̶ 3/12, ….. (iii) ̶ 1/6, 2/ ̶ 12, 3/ ̶ 18, 4/ ̶ 24 ….. (iv) ̶ 2/3, 2/ ̶ 3, 4/ ̶ 6, 6/ ̶ 9 ….. Solution (i) The pattern followed by the given rational numbers is: ( ̶ 3 × 1)/(5 × 1), ( ̶ 3 × 2)/(5 × 2), ( ̶ 3 × 3)/(5 × 3), ( ̶ 3 × 4)/(5 × 4) Then, next four rational numbers will be: ( ̶ 3 × 5)/(5 × 5), ( ̶ 3 × 6)/(5 × 6), ( ̶ 3 × 7)/(5 × 7), ( ̶ 3 × 8)/(5 × 8) = ̶ 15/25, ̶ 18/30, ̶ 21/35, ̶ 24/40 (ii) The pattern followed by the given rationa...