Introduction to Belarus Maths Olympiad 1995 A Simple Functional Equation Problem
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Belarus Maths Olympiad 1995 A Simple Functional Equation Problem Comprehensive Overview
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Summary & Highlights for Belarus Maths Olympiad 1995 A Simple Functional Equation Problem
- I go over this
- Latex: Find all functions $f: \mathbb R \to \mathbb R$ such that\[ f( xf(x) + f(y) ) = f^2(x) + y \]for all $x,y\in \mathbb R$.
- Let f be a function that maps real number inputs to real number outputs, then f satisfies the following
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- In this video, we are going to learn to solve
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