Chemical engineering coursework forced Kelly to get comfortable with the kind of multi-step, no-obvious-formula problem-solving that contest math thrives on — pulling together algebra, geometry, and creative reasoning when brute force won't cut it. She scored a 1410 SAT and holds a 5.0 rating, but w...

Conducting applied math research for the National Science Foundation at Penn State means Frankie regularly tackles problems where standard techniques fall short and creative mathematical reasoning takes over — the same demand contest problems make when they force you to connect number theory to geom...

Cognitive science at Stanford trained David to think about how people solve problems — which turns out to be half the battle in contest math, where recognizing *why* you're stuck matters as much as knowing the math itself. He breaks down AMC and MATHCOUNTS problems by coaching students to notice the...

Chemical and biomolecular engineering at MIT means Natasha's daily work involves chaining together techniques from calculus, combinatorics, and creative modeling — the same skill contest problems test when they force you to combine ideas from different branches of math under a ticking clock. She's p...

Mechanical engineering at Northwestern means Zach regularly faces problems where he has to chain together calculus, geometry, and algebraic tricks before a clean solution emerges — but contest math strips away the engineering context and tests that same creative problem-solving in its purest form. H...

Having taught math across every grade level from first through twelfth, Sarah knows exactly where students' foundational gaps hide — and contest problems are ruthless at exposing them, demanding instant recall of concepts from arithmetic through algebra and geometry simultaneously. Her Secondary Edu...

Economics at Yale means Max spends his days building mathematical models and hunting for hidden structure in data — skills that translate directly to contest problems where the obvious approach is almost never the fastest one. He brings a 1580 SAT and a deep comfort with algebraic manipulation and q...

Three engineering degrees plus applied mathematics training means Rahi has spent years doing exactly what hard contest problems demand — pulling techniques from algebra, geometry, and number theory simultaneously and figuring out which combination actually cracks the problem. He teaches students to ...

Three separate degrees from MIT — Computer Science, Molecular Biology, and Political Science — meant Stephanie spent undergrad constantly translating between formal proofs, experimental reasoning, and argumentative logic, which is the kind of mental versatility that pays off when a contest problem d...

Taking advanced university-level math courses while still in high school — and competing in gifted programs alongside that coursework — gave Kashish early exposure to the kind of problems that don't yield to a single textbook method, which is exactly what AMC and MATHCOUNTS questions demand. She tea...