Math for the Evergreen State WAMO: Uniting Washington’s math minds through challenge, community, and creativity.

Projects

WAMO contests are designed to challenge and inspire math students. From creative problem-solving to rigorous proofs, each competition offers a unique opportunity for students to test their skills and deepen their love for mathematics. Whether you're new to contests or a seasoned competitor, WAMO events foster a supportive community and a spirit of curiosity.
New
WASHCOUNTS March 4th, 2026
WAMT Fall 2026
WAIME January 27th, 2026
WAMC 8 January 17th, 2026
2025 WAMC 10/12 October 30th, 2025 to November 13th, 2025
WAMO 3 April 12th, 2025 to April 26th, 2025
WAMO 2.1 January 17th, 2025
2024 WAMC 10/12 October 21st, 2024 to November 3rd, 2024
WAMO 2 August 5th, 2024 to August 12th, 2024
WAMO 1 May 30th, 2024 to June 12th, 2024

High Quality Problems

Every WAMO problem is written by experienced competitors who have solved thousands of contest problems. Before publication, each problem is test-solved by at least 3 independent solvers, revised for clarity, and checked to ensure its difficulty is appropriate. For our mocks, we aim to perfectly replicate the style and difficulty of the official contests, providing an authentic experience for our participants.
A rectangle of dimensions \(4\sqrt{3}\) by \(4\) has a point \(P\) chosen uniformly at random inside it. James folds each vertex onto \(P\), forming four crease lines that partition the rectangle. The expected number of regions formed by those lines is \(a-\dfrac{b\pi}{c\sqrt{d}}\) where \(a,b,c,d\) are positive integers, \(\gcd(b,c)=1\), and \(d\) is squarefree. Find \(a+b+c+d\).

Source: WAIME Problem 15

Why WAMO?

Our Vision

We want to create an exquisite contest experience for young middle school students in Washington, something that stands out from every other competition they'll encounter. Our contests should be challenging, inspiring, and genuinely fun to solve. When a student finishes a WAMO contest, we want them to leave excited about math instead of being exhausted or discouraged.

What Sets Us Apart

  • We run contests for all levels, from AMC 8 to AIME, so people of all skill levels can enjoy solving our problems.
  • As AoPS notes, math contests' greatest asset is community. We aim to foster a community where every participant feels recognized, through thoughtful communication, transparency, and a motivating competitive environment.

Our Expertise

  • We are a team of successful competitors who truly understand the structure and style of math competitions
  • We also have experience writing problems for many different competitions (JMPSC, MM, and more)
  • We have experienced mentors providing high-quality problems and guidance

What we've accomplished

12+
USA(J)MO Qualifications
28+
AMC 10 DHRs
50+
AIME Qualifications
1000+
Past Participants

Join the WAMO Community

Join the WAMO Discord server to connect with a vibrant community of like-minded individuals, engage in lively discussions, and stay up-to-date on all things WAMO. It's the perfect place to share your thoughts, make new friends, and be part of the WAMO experience!

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