For ISI M.Math, IIT JAM, TIFR, and Subject GRE
Advanced topics in mathematics such as group theory, real analysis, vector calculus and linear algebra.
For college students and graduates.
Taught by researchers
++ One on One class for every student
++ Group Class every week
++ Always – On doubt clearing – helpline
College Mathematics Program
The higher mathematics program caters to advanced college and university students. It is useful for I.S.I. M.Math Entrance, GRE Math Subject Test, TIFR Ph.D. Entrance, I.I.T. JAM.
The program is problem driven. We work with candidates who have a deep love for mathematics. This program is also useful for adults continuing who wish to rediscover the world of mathematics.
Get Started with
Trial class
Cheenta classes are special …
Group class + One-on-One
Brilliant mathematics … personalized
One on One class
Every week student meets a faculty for one-on-one session. These sessions are homework workshops. They are also great for personalized doubt clearing.
- One – on – One
- Live and interactive
Group classes on Advanced Topics
Group Classes (in addition to the One on One classes) are great to learn particular topics like Number Theory, Geometry, Algebra, Combinatorics and Calculus.
Homework and Doubt Clearing
Cheenta support desk is active round the clock. Student doubts are addressed systematically in-class and beyond.
The homework system includes daily dose of problems, monthly tests and mock examinations.
Start with a Trial class
Curriculum
Abstract Algebra
Rings, Fields, Sylow’s Theorem, Lagrange Theorem, Galois Theory, Isomorphism Theorems
Real Analysis
Sequences, Limit, Continuity, Uniform Continuity, Heine Borel Theorem, Convergence Tests
Vector Calculus
Vector fields, Multivariable calculus, Tangent Spaces, Gradients and Jacobian, Green’s Theorem, Stoke’s Theorem.
Complex Analysis*
Field of complex numbers, Geometric Interpretation, Cauchy Riemann Equation, Complex Integrals
Linear Algebra
Vector Spaces, Linear Transformations, Matrices, Eigen Values, Eigen vectors, Spectral Theory
Topology*
Point Set Topology, Metric Spaces, Compactness, Connectedness, Completeness