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This level is designed for students in grades 4–5 who are new to math competitions or just beginning to explore problem-solving beyond the classroom. Students will build a strong foundation in arithmetic, basic geometry, and logical reasoning while developing confidence in tackling non-routine problems. Emphasis is placed on understanding concepts, recognizing patterns, and learning strategies commonly seen in contests such as Math Kangaroo and Noetic Learning Math Contest. The goal is to nurture curiosity and establish core skills in a supportive, engaging environment.
Aimed at students in grades 4–5 with some prior exposure to competition-style math, this level deepens problem-solving skills and introduces more challenging topics such as multi-step word problems, fractions, basic combinatorics, and introductory number theory. Students will practice applying strategies efficiently and clearly explaining their reasoning. Preparation focuses on competitions like Math Kangaroo and Mathleague.org Elementary, helping students transition from foundational understanding to more structured and strategic problem solving.
This level targets highly motivated students in grades 5–6 who demonstrate strong mathematical ability and prior competition experience. Students will tackle advanced topics including complex word problems, deeper number theory, advanced geometry, and logical puzzles. Emphasis is placed on speed, accuracy, and creative problem-solving techniques. The curriculum prepares students for higher-level elementary contests and serves as a bridge toward middle school competitions such as Mathleague.org Middle and introductory AMC 8 concepts.
Designed for students in grades 5–7 who are new to middle school math competitions, this level introduces the structure and style of contests such as AMC 8 and MathCounts. Students will review key topics including ratios, percentages, integers, basic algebra, and geometry, while learning foundational problem-solving strategies. The focus is on building confidence, understanding common problem types, and developing a systematic approach to solving competition problems.
This level is intended for students with some competition experience who are ready to strengthen their skills and expand their mathematical toolkit. Students will explore intermediate topics such as counting techniques, probability, algebraic manipulation, and geometric reasoning. Greater emphasis is placed on efficiency, pattern recognition, and flexible thinking. Practice will mirror the style of AMC 8, MathCounts, and Mathleague.org Middle contests, helping students refine their approach and improve accuracy under time constraints.
The advanced level is for experienced and high-performing students aiming for top scores in competitions like AMC 8 and MathCounts. Students will engage with challenging problems involving advanced number theory, combinatorics, algebra, and geometry. The program emphasizes deep conceptual understanding, creative strategies, and elegant solutions. Students will practice solving complex, multi-layered problems quickly and accurately, preparing them for competitive success and future advancement into higher-level contests such as AMC 10.