Advanced High School Math Standards
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Introduction

    This page of MATHguide will inform you as to what could be the proficient high school math standards. Here are the sections within this page:




    To acquire the level of advanced, students have to first master the minimum and proficient standards. Follow these links to learn about the minimum and proficient high school mathematics standards in our framework.

    MATHguide Link: Minimum High School Mathematics Standards
    MATHguide Link: Proficient High School Mathematics Standards

    In addition to meeting the minimum and proficient standards, students must also master the following content to reach a level of advanced within our framework.


    These are geometry topics that every high school student must master.

    esson: Matrices
    esson: Inverse Matrices
    esson: Partial Fraction Decomposition
    esson: Modulus or Absolute Value of Complex Numbers


    These are functions topics that every high school student must master.

    esson: Exponential Functions
    esson: Logarithmic Functions
    esson: Solving Logarithmic Functions
    esson: The Law of Sines
    esson: The Law of Cosines
    esson: Trigonometric Expressions
    esson: Sum and Difference Angle Formulas (Sine, Cosine)
    esson: Sum and Difference Angle Formula (Tangent)
    esson: Double Angle Formulas
    esson: Half Angle Formulas
    esson: Solving Trigonometric Equations
    esson: Limits


    These are coordinate geometry topics that every high school student must master.

    esson: Conic Sections
    esson: Parametric Equations
    esson: Polar Coordinates


    These are probability topics that every high school student must master.

    esson: Complex Counting
    esson: Placement Counting


    These are modeling topics that every high school student must master.

    esson: Arithmetic Sequences and Series
    esson: Geometric Sequences and Series
    esson: Sigma Notation
    esson: Word Problems (Distance/Rate/Time, Chemistry, Mixture, & Work)
    esson: The Binomial Theorem
    esson: Polynomial Models
    esson: Vectors