Introduction to Korean Mathematical Olympiad Final Round 1994 Problem 2
Exploring Korean Mathematical Olympiad Final Round 1994 Problem 2 reveals several interesting facts. Showing a classic inequality holding for angles of a triangle. We use calculus to establish that our function is convex, which allows ...
Korean Mathematical Olympiad Final Round 1994 Problem 2 Comprehensive Overview
Alternate Solution using inversion is here: https://www.youtube.com/watch?v=bqcVH2DWk2c&t. Solving a polynomial congruence. This Checking when the sum of consecutive powers of primes can be a perfect square. This
Solving yet another functional equation from the Swiss
Summary & Highlights for Korean Mathematical Olympiad Final Round 1994 Problem 2
- Finding the argument at which a function attains its minimum. This
- Showing an asymmetric inequality in three variables. My solution is not very clever, it relies on brutal algebraic calculations and ...
- Math
- Using the law of cosines to find the measure of an angle. This
- A nice and easy divisibility
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