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Exam Highlights
  • Exam Name
    Maths Olympiad IIT Bombay Exam
  • Mode of Conduction
    Online
  • Exam Duration
    2 hours
  • Official Website
    math.iitb.ac.in.
Eligibilty Criteria

To be eligible, the aspirants have to be students of schools with recognised boards. They can belong to any part of India. The event is going to be conducted online this year and thus the candidates can participate from anywhere.

  • Level 1- Students from standards VIII, IX and X of any recognised board.
  • Level 2- Students from standards XI and XII of any recognised board.
Exam Pattern

Mathematics Olympiad has two levels- Level 1 and Level 2. Level 1 is for classes VIII-X while Level 2 is for classes XI-XII. The candidates appearing for the exam must check the sample questions for both levels.

Syllabus

The following syllabus is a rough set of topics asked in each level. It is not a comprehensive and complete list.

MO 2022 Level 1

The Level 1 is conducted for students from classes VIII-X and consists of question from the following topics.

Chapters Topics
Arithmetic Basic Arithmetic, Ratio and Proportion, Profit and Loss, Time and Distance, Time and Work
Algebra Basic Algebra, Simultaneous/ Quadratic Equations, Logarithms, Surds, Indices
Geometry Basic Geometry, Area and Volume, Mensuration, Triangle, Quadrilateral, Circle, Trigonometry
Number Theory Integers, Permutation and Combinations, Basic Probability, Divisibility, Counting, Sequences and Series

MO 2022 Level 2

The Level 2 of Olympiad is more difficult as it is conducted for high school students. Some topics may be similar to Level 1 but the difficulty level is definitely higher.

Chapters Topics
Arithmetic Basic Arithmetic, Ratio and Proportion, Profit and Loss, Time and Distance, Time and Work
Algebra Basic Algebra, Polynomials and Equations, Logarithm, Surds, Indices, Complex Numbers
Geometry Basic Geometry, Area and Volume, Mensuration, Polygons, Trigonometry, 2-Dimensional and 3-Dimensional Coordinate Geometry
Number Theory Permutations and Combinations, Basic Probability, Divisibility, Counting, Sequences and Series, Mathematical Induction
Calculus Functions, Differentiability, Differentiation, Limits, Continuity, Integration, Applications of Calculus

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