Euclid

Teacher

NEEC New England International Education Consulting

Introduction to Euclid Mathematical Academic Activities

The Euclid Mathematics Competition is a global mathematics competition hosted by the Centre for Mathematics and Computational Education (CEMC) at the University of Waterloo, Canada. Founded in 1963, it has a history of over 60 years and, thanks to its rigorous question design, widespread international recognition, and precise assessment of mathematical thinking abilities, has become one of the most influential competitions in the field of mathematics for high school students worldwide, often referred to as an "introductory-level academic certification in mathematics."

Competition value

The Euclid competition is highly prestigious and globally recognized as an authoritative certification of mathematical ability. Top North American universities, such as the University of Waterloo, use its scores as a priority admission criterion for mathematics and engineering programs, and students scoring 80 or above (Honour Roll) may receive scholarships or early admission opportunities. The University of Toronto and MIT also highly value it, considering it key evidence of logical thinking and problem-solving skills. For students applying to UK G5 universities, excellent scores can boost their chances in mathematics-related interviews, demonstrating their potential for university studies. Furthermore, the competition covers over 100 countries worldwide, allowing students to compare their level with international peers. Its assessment of knowledge transfer and comprehensive application skills lays a foundation for subsequent STEM studies, making it a core competition for enhancing academic background.

Competition Instructions

Examination content

Euclid Mathematics Academic Activities:

Equations, systems of equations, inequalities, elementary functions, polynomial functions (roots of cubic equations, remainder theorem and factor theorem), exponential and logarithmic functions, trigonometric functions (graphs, properties, sine and cosine theorems), number sequences and summation, permutation and combination problems, basic number theory, geometry (plane geometry, analytic geometry), etc.