Expert-Led Topic Mastery

Master Number Theorywith Aarti Agarwal

The queen of mathematics — prime numbers, divisibility, HCF/LCM, and patterns. Foundation for competitive math olympiads and advanced problem solving.

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What You'll Learn

Prime numbers

Divisibility rules

HCF and LCM

Modular arithmetic

Number patterns

Real numbers

Why Number Theory Matters

Number theory is the foundation of mathematical thinking. Olympiad questions heavily rely on number theory concepts, and it develops deep logical reasoning.

Key Formulas

a = bq + r (Division algorithm)

Euclid's division lemma

HCF × LCM = Product of numbers

HCF-LCM relationship

a ≡ b (mod n)

Modular congruence

Every composite number = product of primes

Fundamental theorem of arithmetic

Number Theory Across Class Levels

Class 6-8: Factors, multiples, HCF, LCM, divisibility

Class 9-10: Real numbers, irrational numbers, Euclid's algorithm

Olympiad: Modular arithmetic, Fermat's little theorem

Need Help with Number Theory?

Whether you're struggling with basics or preparing for competitive exams, Aarti Ma'am tailors each session to your level and goals.

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