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Berkeley Math Tournament Past Papers & Practice Problems
Practice with Berkeley Math Tournament (BMT) past papers, problems, solutions, and tiebreaker questions from previous competitions. Explore individual, team, relay, Guts, subject, puzzle, final, and specialized BMT rounds to build competition experience and strengthen advanced mathematical problem-solving skills.
Individual & Puzzle Rounds
April BMT individual, puzzle, relay, and team practice resourcesWork through previous Berkeley Math Tournament individual problems and specialized April rounds to become familiar with the style, difficulty, and problem-solving approaches used in BMT competition.
November Subject Rounds
Algebra, Calculus, Discrete Mathematics, Geometry, General, and Power roundsPrepare for BMT subject rounds with previous problems, solutions, and tiebreaker practice across multiple areas of advanced mathematics.
BMT Guts Round
Previous Guts round problems and solutionsPractice the Berkeley Math Tournament Guts round using previous competition problems and solutions. Guts practice can help students improve speed, accuracy, and strategic problem selection.
Earlier BMT Competition Resources
Individual, puzzle, team, speed, and specialized round archivesExplore additional BMT practice resources from earlier competitions, including individual, puzzle, team, specialized, and subject-based archives.
Earlier Subject & Specialized Mathematics
Algebra, analysis, calculus, geometry, discrete, number theory, power, and team subject resourcesAccess additional historical BMT subject-round resources covering specialized mathematical topics and earlier competition formats.
Practice with Berkeley Math Tournament Past Problems
Use these BMT past papers and practice problems to prepare for individual, team, relay, Guts, puzzle, algebra, geometry, calculus, discrete mathematics, general mathematics, power, number theory, analysis, and other specialized rounds. Reviewing previous BMT solutions can help students understand problem-solving strategies, identify recurring mathematical ideas, and prepare for the style and difficulty of Berkeley Math Tournament competitions.
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