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Puerto Rico Team Selection Test, 2023. Day 2

Apr 30, 2023

Problem 5 Six boxes contain apples, bananas, and cucumbers. The number of apples in each...

Puerto Rico Team Selection Test, 2023. Day 1

Apr 30, 2023

Problem 1 A palindrome is a positive integer number that remains the same when its...

Team Selection Test for Centro and Ibero 2022

Aug 22, 2022

Problem 1 Let us call a natural number interesting if any of its two consecutive...

Puerto Rico Team Selection Test, 2022. Day 2

May 1, 2022

Problem 4 The six-pointed star is regular with all the interior angles of the $12$...

Puerto Rico Team Selection Test, 2022. Day 1

Apr 30, 2022

Problem 1 Find all triples $(a,b,c)$ of positive integers such that: $$a + b +...

OMPR 3d Round 2022, High School

Apr 4, 2022

Problem 1 How many sets of integers greater than $1$, with two or more elements,...

OMPR 3d Round 2022, Middle School

Apr 3, 2022

Problem 1 A subset of $10$ elements of the set $\{1,2,3,…,90\}$ is called Boricua if...

Solutions of Swiss Mathematical Olympiad, 2021

Feb 7, 2022

Problem 1 Let $O$ be the center of the circumcircle of an acute triangle $ABC$....

Solutions to the Polish Mathematical Olympiad, 2021

Dec 21, 2021

Problem 1 Positive integers $a$, $b$, $n$ satisfy the equality $$ \frac{a}{b} = \frac{a^2+n^2}{b^2+n^2} $$...

Swiss Mathematical Olympiad, 2021

Nov 29, 2021

Problem 1 Let $O$ be the center of the circumcircle of an acute triangle $ABC$....

Puerto Rico Team Selection Test, 2021. Day 2

Sep 14, 2021

Problem 4 How many numbers $\overline{abcd}$ with different digits satisfy the following property: if we...

Puerto Rico Team Selection Test, 2021. Day 1

Sep 14, 2021

Problem 1 Ana and Beto are playing a game. Ana writes a whole number on...

Selected Problems from Iberoamerican Mathematics Olympiad, 2020

Sep 6, 2021

Problem 1 Let $ABC$ be an acute scalene triangle such that $AB <AC$. The midpoints...

Central American and Caribbean Mathematics Olympiad, 2020 Day 2

Aug 24, 2021

Day 2   Problem 1   Consider a triangle $ABC$ with $BC>AC$. The circle with...

Central American and Caribbean Mathematics Olympiad, 2020 Day 1

Aug 24, 2021

Day 1   Problem 1   A four-digit positive integer is called $virtual$ if it...

Puerto Rico Team Selection Test, 2020

Jun 15, 2021

Problem 1 We have $10,000$ identical equilateral triangles. Consider the largest regular hexagon that can...

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