Exercise 7.1 Question 1: In quadrilateral PQRS, PR = PQ and PQ bisects (look at the fig.). Show that the . What can you say about QR and QS? Solution: In and , we have PR = PS (PQ bisects ) PQ = PQ (common) (By SAS congruence) Hence Proved. Therefore, QR = QS (CPCT) […]

**NCERT Solutions for Class 9 Maths**

The NCERT Solutions for Class 9th Math includes all the questions provided in the NCERT textbook that is prescribed for class 9th CBSE schools. The importance of NCERT solutions is that it provides the students with an advantage over the others as most of NCERT questions occur in the CBSE exams.

Byju’s provide NCERT solutions for CBSE class 9 Math in a well-structured format along with its solutions solved by expert teachers. Students having trouble solving tough Math problems can refer to these NCERT solutions given or can call our mentors for more guidance and doubt clearance. Solving these exercises in each chapter will assure positive results as NCERT textbooks can be very helpful for students to achieve maximum marks in their examinations. Therefore, students who want to score well in their CBSE Exam should prepare by using the NCERT books.

Chapter Wise Solutions For CBSE Class 9 Maths:

Chapter 1 – Number System

Chapter 2 – Polynomial

Chapter 3 – Coordinate Geometry

Chapter 4 – Linear Equations in Two Variables

Chapter 5 – Introduction to Euclid’s Geometry

Chapter 6 – Lines and Angles

Chapter 7 – Triangles

Chapter 8 – Quadrilaterals

Chapter 9 – Areas of Parallelograms

Chapter 10 – Circles

Chapter 11 – Constructions

Chapter 12 – Heron’s Formula

Chapter 13 – Surface Areas and Volumes

Chapter 14 – Statistics

Chapter 15 – Probability

#### Chapter 7: Triangles

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#### Chapter 14: Statistics

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#### Chapter 1: Number Systems

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#### Chapter 8: Quadrilaterals

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#### Chapter 3: Coordinate Geometry

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## Posts in category Ncert solution class 9 maths

## Chapter 14: Statistics

Exercise 1 Q1) Give 5 scenarios of day to day life from which any type of data can be collected. Solution: Daily life activities from where data can be collected are as follows: (i) Daily household expenditure (ii) Rainfall happening in your area (iii) Electricity bill of monthly (iv) Voting results or survey that the […]

## Chapter 1: Number Systems

1) Prove that zero as a rational number. Write zero in p/q, where p and q are integers and q ≠ 0? Answer: Yes. Zero is a rational number and it can be represented as . 2) In between 3 and 4, find six rational numbers. Answer: There are an infinite number of rational numbers between the numbers 3 and 4. They […]

## Chapter 8: Quadrilaterals

Q1. The angles of quadrilateral are in the ratio . Find the angles of the quadrilateral. Solution: Let the common ratio between the angles be x. We know that the ‘Sum of the interior angles of the quadrilateral’ = Now, Therefore the Angles of the quadrilateral are: Q2. If the diagonals of a parallelogram […]

## Chapter 3: Coordinate Geometry

Exercise 3.1 Q1. How will you describe the position of a mobile phone kept on the study table to another person? Solution: For describing the position of a mobile phone kept on the study table, we take two lines, a perpendicular and a horizontal line. Considering the table as a plane(x and y axis) and […]

## Chapter 2 : Polynomials

Exercise – 1 Q.1.Which of the following expressions are polynomials in one variable and which are not? State reasons for your answer: (i) Answer: It is a polynomial in one variable. (ii) Answer: It is a polynomial in one variable. (iii) Answer: It is not a polynomial since the power of the variable […]

## Chapter 5 : Introduction to Euclid...

Exercise 5:1 Question 1 : State true or false for the following statements mentioned below with the reason: a: Through a single point only one line can be passed. b: Through two distinct lines there are infinite number of lines that can be passed. c: A line that is terminated can be produced indefinitely on […]

## Chapter 11: Constructions

Question-1 Construct an angle of at the initial point of a given ray and justify the construction. Solution: Given a ray OA. Required: To construct an angle of at 0 and justify the construction. Steps of Construction: Taking 0 as centre and some radius, draw an arc of a circle, which intersects OA, say at […]

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