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Table of Content
Pre RMO Syllabus 2022-2023 |
Pre RMO Syllabus 2022-2023: Key Points |
Books to Refer |
Pre RMO Syllabus 2022-2023
At each level of the Maths Olympiad exam, the level of difficulty increases. The syllabus for Pre regional Mathematical olympiad includes the syllabus of Classes 8 to 12. There are multiple topics included in the Pre RMO Syllabus 2022-2023. These are as follows-- System of linear equations
- Number theory
- Arithmetic of integers
- Probability theory
- Elementary graph theory
- Inequalities
- Geometry
- Trigonometry
- Factorization of Polynomials
- Trigonometry
- Permutations and combination
- Finite series and complex numbers
- Coordinate Geometry
- Quadratic equations and expressions
Also read:
Pre RMO Registration
Pre RMO Exam Dates
Pre RMO Eligibility Criteria
Pre RMO Exam Pattern
Pre RMO Syllabus 2022-2023: Key Points
- Calculus and Statistics are not the part of Pre RMO Syllabus.
- Major chapters for the preparation of the Pre regional Mathematical olympiad are number theory, Algebra, combinations, and Geometry.
- You should solve the practice question paper as much as possible to get an idea of the types of questions s that may appear in the exam.
Also read:
Pre RMO Registration
Pre RMO Eligibility Criteria
Pre RMO Syllabus
Pre RMO Exam Dates
Pre RMO Exam Results
International Mathematical Olympiad (IMO)
International English Olympiad (IEO)
National Science Olympiad (NSO)
National Cyber Olympiad (NCO)
International General Knowledge Olympiad (IGKO)
What books should you refer to prepare for Pre RMO?
Once you know the syllabus, you may seek relevant and helpful books to prepare yourself for the Pre-RMO exam 2022-2023. Don’t worry; here is a list of books that can help get you ready for the Mathematical Olympiad.Books | Author |
An Excursion in Mathematics | M R Modak, S A Katre and V V Acharya and V M Sholapurkar |
Challenge and Thrill of Pre-College Mathematics | V Krishnamurthy, C R Pranesachar, K N Ranganathan and B J Venkatachala |
Functional Equations | B J Venkatachala |
Problem Solving Strategies | Arthur Engel |
Mathematical Circles | Fomin and others |
Inequalities an approach through problems | B J Venkatachala |
Problem Primer for the Olympiads | C R Pranesachar, B J Venkatachala and C S Yogananda |