Algebra for Math Contests (AMC, AIME, IMO)

Training Course for National and International Math Olympiads

What you’ll learn
Learn the theory required for Olympiad Maths. The course will cover Algebra for Math Contests.
Practice lots of actual Olympiad problems to test your skills.
Learn some common problem-solving strategies that are employed in solving Olympiad problems.
Do mock tests and quizzes to check your understanding.

Requirements
No pre-requisites are required for the course.

Description
The course covers all the topics in Olympiad Algebra. The entire course is divided into 5 sections. Each section has multiple videos which cover the theory and applications. Most sections also have assignment with problems from various Olympiads. The theory for the course is covered in a total of 25 video lectures, running for almost 20 hours of high-quality content. We discuss hundreds of problems in these 25 lectures while explaining the ideas. Some of the advanced topics covered in the course include – Algebra of Quadratic functions, Advanced Inequalities, Complex Numbers and their properties, extrema of algebraic expressions, Algebraic identities including Lagrange’s identity and Sophie Germain identities, Polynomials, self-reciprocal polynomials and Roots of Polynomials, Irreducibility, Interpolation and Differences of Polynomials etc. We also cover lots of problems on these topics to help you crack the Olympiads.The assignment problems have been specially designed to go from beginner to advanced levels. Any students who face difficulties with the assignments can reach out to the instructor and I shall try and provide more content (video solutions) to help clarify your issues. If you have come across a particular idea or theorem in any Olympiad Algebra context, we have probably covered it in this course! Happy learning and have fun problem-solving!

Who this course is for
The course is targeted for Parents and guardians of students in high school who might be appearing for National and International Math Contests.