27 LIVE: Introduction
Ma/Mi/J/V/L 1–2pm de 7/12 (hora del Este de EE. UU.)
El curso de LIVE tiene un total de 20 horas de formación de video en vivo (~20/hora), más 1 año de acceso a los videos pregrabados del curso del Prof. Loh.
Calendario
Las clases se darán en las fechas resaltadas. Haz clic en cualquier fecha para ver los temas del día.
Clave de color:
Lección de un tema nuevo
Analiza el examen asignado como tarea
Plan de estudios
Los 20 encuentros del curso se dividen en 16 lecciones (llamadas Día 1 hasta Día 16) y 4 horas para analizar los exámenes de tarea. Cada encuentro para analizar un examen es luego de 4 lecciones.
Día 1
Geometry: areas of plane figures; congruent triangles; Pythagorean Theorem
Día 2
Algebra; Geometry; Number Theory: area and volume of 3-D solids; prime numbers; prime factorization; systems of equations; transforming equations; square roots
Día 3
Combinatorics: permutations; exclusion; complementary counting
Día 4
Probability: counting; permutations; symmetry
Día 5
Logic; Algebra; Statistics: equations in one variable; arithmetic series; the substitution method; average; word problems
Día 6
Geometry: volume; similar figures; ratio and proportion; proportional lengths
Día 7
Number Theory: least common multiple; prime numbers; unique factorization
Día 8
Combinatorics: combinations; binomial coefficient identities; the multiplication principle
Día 9
Algebra: rate-time-distance problems; problem-solving using diagrams
Día 10
Geometry: circumference of a circle; irrational numbers; the distributive property; using equations to solve problems
Día 11
Probability: percents with applications; decimals; conditional probability; sets; total probability; equations in one variable
Día 12
Number Theory: word problems; parity; number of factors; prime factorization
Día 13
Geometry: angles of a polygon; sum of angles of a polygon; properties of parallel lines; interior and exterior angles;
Día 14
Algebra: reciprocals; sequences and series; factoring integers; least common denominator
Día 15
Combinatorics: counting; permutations; problem-solving using diagrams; linear recurrence relations; Fibonacci sequences
Día 16
Number Theory: Integers modulo m; square numbers; number sense techniques; variables
Co-Estrellas
ERIC ZHAN
National MATHCOUNTS competitor for Washington • 2022 USAJMO winner • Likes to swim
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MICHAEL BUDD
National MATHCOUNTS competitor for Illinois • 3-time AIME qualifier • Plays piano & basketball • Member of his HS student government
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