Course curriculum

    1. Lecture 1 Preview Notes

    2. Lecture Video

      FREE PREVIEW

    3. Assignment 1

    4. Homework Video

    1. Lecture 2 Preview Notes

    2. Lecture Video

    3. Assignment 2

    4. Homework Video

    1. Lecture 3 Preview Notes

    2. Lecture Video

    3. Assignment 3

    4. Homework Video

    1. Lecture 4 Preview Notes

    2. Lecture Video

    3. Homework Video

    4. Assignment 4

    1. Lecture 5 Preview Notes

    2. Lecture Video

    3. Assignment 5

    4. Homework Video

    1. Lecture 6 Preview Notes

    2. Lecture Video

    3. Assignment 6

    4. Homework Video

About this course

  • $650.00
  • 57 lessons
  • 25.5 hours of video content

Course Description

This course is specially designed for highly motivated students who are either qualified for AIME or are on the verge of achieving qualification. Our intensive program focuses on providing students with the essential tools to enhance their problem-solving skills in algebra and number theory, with the goal to excelling in the AMC 10/12 and AIME exams.

  • Prerequisite

    To benefit fully from this course, we recommend that students have completed the introductory level courses in algebra and number theory (e.g., AoPS “Introduction to Algebra” and “Introduction to Number Theory). oPS Intermediate Algebra and Basic trigonometry knowledge is recommended.

  • Recommended Textbook and Course Materials

    Lecture notes by Dr. Shi, AoPS Intermediate Algebra (and Solution Manual), AoPS Precalculus (and Solution Manual), Awesomemath 108/111, and past AMC 10/12 and AIME tests.

  • Targeted Level

    Algebra and number theory are both most important topics in AIME as well as AMC 10/12 exams. Algebra provides a systematic way of solving problems. It helps in formulating and solving problems, making it a powerful tool for addressing a wide range of math problems. Number theory also serves as a foundational area, providing the basis for many other mathematical concepts and theories. The difficulty level of this course is comparable to that of problems 18-25 in AMC 10/12, and problems 1-12 in AIME.

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