Programs

Two tracks. One daily habit.

Every student starts where the diagnostic places them. Cohorts are grouped by level — not by age — so the room moves at one pace.

Find my track — take the diagnostic →

	Core	Advanced
Grade	Grades 6–7	Grades 7–8
Target contest	AMC 8	AMC 8 Honor Roll · AMC 10 bridge
Daily problem	5–8 min · AMC 8 style	10–15 min · AMC 10 style
Format	12 weeks · 2 × 60-min sessions/wk	12 weeks · 2 × 60-min sessions/wk

Core · Grades 6–7

Core

For students new to competition math through solid AMC 8. Builds fundamentals and core AMC 8 technique, week by week.

Who it's for

✓ Grade 6 students new to contest math
✓ Grade 7 students preparing for AMC 8
✓ Students who need fundamentals before speed
✓ Anyone the diagnostic places in Core

12-week sample sequence

1 Fractions, percents & part-whole reasoning

2 Ratios, proportions & rates

3 Linear equations & word problems

4 Counting I: principles & casework

5 Counting II: permutations & combinations

6 Number theory I: divisibility, primes, GCD/LCM

7 Number theory II: modular arithmetic basics

8 Geometry I: angles & triangles

9 Geometry II: area, perimeter & the Pythagorean theorem

10 Probability I: basics & complementary counting

11 Sequences & patterns

12 AMC 8 mock & test strategy

Sample problem · Core

How many two-digit positive integers have digits that add up to 9?

Hint: try fixing the tens digit — what must the units digit be to make the digits sum to 9?

Advanced · Grades 7–8

Advanced

For students past AMC 8 basics, bridging to AMC 10. Target: AMC 8 Honor Roll and the AMC 10 bridge.

Who it's for

✓ Grade 8 students serious about AMC 10
✓ Grade 7 students past AMC 8 basics
✓ Students targeting AMC 8 Honor Roll
✓ Anyone the diagnostic places in Advanced

12-week sample sequence

1 Linear systems & mixture/rate problems

2 Advanced counting: casework, complement & stars-and-bars

3 Number theory depth: divisors, modular arithmetic & bases

4 Geometry: similarity, special right triangles & area ratios

5 Probability & expected value

6 Invariants & symmetry

7 Quadratics: factoring & solving

8 Quadratics: Vieta's & the discriminant

9 Functions & transformations

10 Sequences & series

11 Advanced probability

12 AMC 8 / AMC 10 mock + strategy

Sample problem · Advanced

A three-digit number N is exactly 19 times the sum of its digits. How many such N exist?

Hint: write N = 100a + 10b + c and set it equal to 19(a + b + c) — what simpler equation in a, b, c falls out?

For enrolled families

The full week-by-week curriculum lives in the Student Portal.

Every week has its lesson, ten practice problems, and homework — plus a parent view so you can follow along. Enrolled families get their own private login.

Take a look inside →