Olympiad Challenge | AIME 2000 Problem | Math Olympiad Preparation | PRMO | No Calculator | A-Maths

Olympiad Challenge | AIME 2000 Problem | Math Olympiad Preparation | PRMO | No Calculator | A-Maths

"This tutorial demonstrates "How to solve a Nonlinear equation for Pre Regional Mathematics Olympiad, a junior math olympiad problem with solution"
I will share tips and Tricks to solve an olympiad math question in a simple way and you will be able to solve a math olympiad problem fast after this math olympiad training.

"A-Maths" is dedicated to helping middle school, high school, and community college students who need to learn algebra and calculus. Topics include how to solve linear equations, quadratic equations, square root equations, rational equations, exponential equations, logarithmic equations, and more, factoring techniques, derivatives, chain rule, integration, by parts method and techniques belongs to math olympaid.

#amaths #challengingmathproblems #matholympiad #matholympics #radical #olympics #mathematicalolympiad

[Zbigniew-bu]

...można prościej : podstawiamy x^91 = t => t + 1/t = -1 => t^2 + t + 1 = 0 => mamy dwa sprzężone pierwiastki t = (-1 +/_ i *sqrt(3) i po podstawieniu do t + 1/t otrzymujemy -1 cnd.