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Class 9th Mathematics Chapter 9 Exploring Algebraic Identities – PYQ

Previous year questions (PYQ) with answers for Class 9th Mathematics Chapter 9 Exploring Algebraic Identities, based on the NCERT CBSE syllabus.

Topics covered in Exploring Algebraic Identities

Frequently asked questions

Where can I find previous year questions (PYQ) for Class 9th Mathematics Chapter 9 Exploring Algebraic Identities?

This page lists previous year questions with answers for Exploring Algebraic Identities. Topics covered: Standard algebraic identities, Factorisation using identities, Special products.

Are Exploring Algebraic Identities PYQs free?

Yes, Notebook gives free previous year questions for Class 9 Mathematics.

How to prepare Exploring Algebraic Identities for Class 9 Mathematics exams?

Read the Exploring Algebraic Identities notes first, revise the key topics (Standard algebraic identities, Factorisation using identities, Special products), then practise the important questions and previous year questions (PYQ) for this chapter.

Where can I find Class 9th Mathematics Chapter 9 Exploring Algebraic Identities pyq for quick revision?

You are on the right page: this pyq page for Exploring Algebraic Identities covers Class 9 Mathematics for the CBSE exam 2026-27. Use the tabs on this chapter for notes, important questions and PYQ.

Is Class 9th Mathematics Chapter 9 Exploring Algebraic Identities important for the CBSE exam 2026-27?

Exploring Algebraic Identities is part of the Class 9 Mathematics NCERT CBSE syllabus. Notebook gives notes, important questions and PYQs for it, free.

Also see: Class 9th Mathematics Chapter 9 Exploring Algebraic Identities Notes · Class 9th Mathematics Chapter 9 Exploring Algebraic Identities Important Questions

Exploring Algebraic Identities

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1 Mark CBSE 2023
If two chords of a circle are equal, what can you say about their distances from the centre?
Ans: Equal chords of a circle are equidistant from the centre.
2 Marks CBSE 2022
O is the centre of a circle and ∠AOB = 100°. Find ∠ACB where C is on the major arc.
Ans: ∠ACB = ½ × reflex ∠AOB = ½ × (360°−100°) = ½ × 260° = 130°. (Angle at centre = twice angle at circumference for the same arc.)
5 Marks CBSE 2021
Prove that angles in the same segment of a circle are equal.
Ans: Let AB be a chord in a circle with centre O. Let C and D be two points on the same arc. ∠AOB = 2∠ACB (angle at centre = twice angle at circumference). Similarly ∠AOB = 2∠ADB. Therefore 2∠ACB = 2∠ADB → ∠ACB = ∠ADB. Hence angles in the same segment are equal.
Other chapters in Mathematics · Class 9 View all Mathematics chapters →
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