RD Sharma Class 9 Solutions: Comprehensive 2026 Guide

Read more: RD Sharma — Complete Guide

RD Sharma Class 9 Solutions Chapter 13 MCQs: Looking for comprehensive RD Sharma Class 9 solutions chapter 13 MCQs for your 2026 board exam preparation? You’ve come to the right place! These expertly solved multiple-choice questions on Linear Equations in Two Variables will help you master this crucial chapter. Our detailed solutions are designed to boost your confidence and improve your problem-solving skills for the upcoming academic session.

• RD Sharma Class 9 Maths Solutions

Chapter 13 of RD Sharma Class 9 covers Linear Equations in Two Variables, which is a fundamental topic in algebra. This chapter introduces students to the concept of linear equations with two variables and their graphical representation. The MCQs provided here are carefully curated to test your understanding of key concepts like:

• Understanding linear equations in two variables
• Finding solutions to linear equations
• Graphical representation of linear equations
• Properties of quadrilaterals and their applications
• Relationship between different types of quadrilaterals

These RD Sharma Class 9 solutions chapter 13 MCQs are aligned with the CBSE syllabus for 2026 and follow the latest examination pattern. Each question comes with a detailed solution and explanation to help you understand the underlying concepts better.

Complete MCQ Solutions for Chapter 13

Yahan pe aapko sabse important MCQs mil rahe hain jo frequently exams mein aate hain. Har question ka detailed solution diya gaya hai taaki aap concept clearly samajh sako.

Question 1.
The opposite sides of a quadrilateral have
(a) no common point
(b) one common point
(c) two common points
(d) infinitely many common points
Solution:
The opposite sides of a quadrilateral have no common point. Opposite sides kabhi intersect nahi karte, isliye unka koi common point nahi hota. (a)

Question 2.
The consecutive sides of a quadrilateral have
(a) no common point
(b) one common point
(c) two common points
(d) infinitely many common points
Solution:
The consecutive sides of a quadrilateral have one common point. Consecutive sides ek vertex par milte hain, jo unka common point hota hai. (b)

Question 3.
PQRS is a quadrilateral, PR and QS intersect each other at O. In which of the following cases, PQRS is a parallelogram?
(a) ∠P = 100°, ∠Q = 80°, ∠R = 100°
(b) ∠P = 85°, ∠Q = 85°, ∠R = 95°
(c) PQ = 7 cm, QR = 7 cm, RS = 8 cm, SP = 8 cm
(d) OP = 6.5 cm, OQ = 6.5 cm, OR = 5.2 cm, OS = 5.2 cm
Solution:
PQRS is a quadrilateral, PR and QS intersect each other at O. PQRS is a parallelogram if ∠P = 100°, ∠Q = 80°, ∠R = 100°. Parallelogram mein opposite angles equal hote hain, aur adjacent angles supplementary hote hain. (a)

Question 4.
Which of the following quadrilateral is not a rhombus?
(a) All four sides are equal
(b) Diagonals bisect each other
(c) Diagonals bisect opposite angles
(d) One angle between the diagonals is 60°
Solution:
A quadrilateral is not a rhombus if one angle between the diagonals is 60°. Rhombus mein diagonals hamesha 90° par intersect karte hain, 60° par nahi. (d)

Question 5.
Diagonals necessarily bisect opposite angles in a
(a) rectangle
(b) parallelogram
(c) isosceles trapezium
(d) square
Solution:
Diagonals necessarily bisect opposite angles in a square. Square mein diagonals opposite angles ko bisect karte hain kyunki ye rhombus ki properties bhi satisfy karta hai. (d)

Question 6.
The two diagonals are equal in a
(a) parallelogram
(b) rhombus
(c) rectangle
(d) trapezium
Solution:
The two diagonals are equal in a rectangle. Rectangle mein dono diagonals equal length ke hote hain. (c)

Question 7.
We get a rhombus by joining the mid-points of the sides of a
(a) parallelogram
(b) rhombus
(c) rectangle
(d) triangle
Solution:
We get a rhombus by joining the midpoints of the sides of a rectangle. Rectangle ke sides ke midpoints join karne se rhombus banta hai. (c)

Question 8.
The bisectors of any two adjacent angles of a parallelogram intersect at
(a) 30°
(b) 45°
(c) 60°
(d) 90°
Solution:
The bisectors of any two adjacent angles of a parallelogram intersect at 90°. Parallelogram mein adjacent angles supplementary hote hain, isliye unke bisectors 90° par intersect karte hain. (d)

Question 9.
The bisectors of the angle of a parallelogram enclose a
(a) parallelogram
(b) rhombus
(c) rectangle
(d) square
Solution:
The bisectors of the angles of a parallelogram enclose a rectangle. Angle bisectors se jo figure banta hai vo rectangle hota hai. (c)

Question 10.
The figure formed by joining the mid-points of the adjacent sides of a quadrilateral is a
(a) parallelogram
(b) rectangle
(c) square
(d) rhombus
Solution:
The figure formed by joining the mid-points of the adjacent sides of a quadrilateral is a parallelogram. Ye Varignon’s theorem ke according hota hai. (a)

Question 11.
The figure formed by joining the mid-points of the adjacent sides of a rectangle is a
(a) square
(b) rhombus
(c) trapezium
(d) none of these
Solution:
The figure formed by joining the mid-points of the adjacent sides of a rectangle is a rhombus. Rectangle ke sides ke midpoints se rhombus banta hai. (b)

Question 12.
The figure formed by joining the mid-points of the adjacent sides of a rhombus is a
(a) square
(b) rectangle
(c) trapezium
(d) none of these
Solution:
The figure formed by joining the mid-points of the adjacent sides of a rhombus is a rectangle. Rhombus ke sides ke midpoints se rectangle banta hai. (b)

Question 13.
The figure formed by joining the mid-points of the adjacent sides of a square is a
(a) rhombus
(b) square
(c) rectangle
(d) parallelogram
Solution:
The figure formed by joining the mid-points of the adjacent sides of a square is a square. Square ke sides ke midpoints se chota square banta hai. (b)

Question 14.
The figure formed by joining the mid-points of the adjacent sides of a parallelogram is a
(a) rectangle
(b) parallelogram
(c) rhombus
(d) square
Solution:
The figure formed by joining the mid-points of the adjacent sides of a parallelogram is a parallelogram. Parallelogram ke sides ke midpoints se parallelogram hi banta hai. (b)

Chapter 13 Overview: Linear Equations in Two Variables

Chapter 13 mein aap linear equations in two variables ke baare mein sikhte hain. Ye topic bahut important hai kyunki iske concepts aage ke classes mein coordinate geometry aur algebra mein use hote hain. Is chapter ke main topics hain:

• Linear Equation Definition: Ax + By + C = 0 form ka equation
• Solution of Linear Equation: Ordered pairs (x, y) jo equation satisfy karte hain
• Graphical Representation: Linear equation ka graph hamesha straight line hota hai
• Quadrilaterals Properties: Different types ke quadrilaterals aur unki properties

RD Sharma book mein ye chapter detail mein explain kiya gaya hai with lots of examples aur practice questions. Board exam mein is chapter se usually 4-6 marks ke questions aate hain.

Study Tips for RD Sharma MCQs

RD Sharma Class 9 solutions chapter 13 MCQs ko effectively solve karne ke liye ye tips follow karo:

1. Concept Clear Karo: Pehle basic concepts samjho, phir MCQs solve karo
2. Regular Practice: Daily 10-15 MCQs solve karo consistency maintain karne ke liye
3. Time Management: Har MCQ ko 1-2 minutes mein solve karne ki practice karo
4. Elimination Method: Wrong options eliminate karke correct answer find karo
5. Formula Revision: Important formulas aur properties regularly revise karo

Ye MCQs NCERT syllabus ke according design kiye gaye hain aur board exam pattern follow karte hain. Practice karne se aapka confidence badhega aur exam mein better performance kar paoge.

We have included all the information regarding CBSE RD Sharma Class 9 Solutions Chapter 13 MCQs for 2026. Ye solutions expert teachers dwara verify kiye gaye hain aur latest curriculum ke according updated hain. If you have any queries feel free to ask in the comment section.

FAQ: RD Sharma Class 9 Solutions Chapter 13 MCQs

Related Articles:

• RD Sharma Class 9 Solutions Chapter 13 Linear Equations
• Complete RD Sharma Class 9 Solutions
• NCERT Solutions Class 9 Maths