Hlavní obsah
Math
- Number and Quantity - The Real Number System
- Number and Quantity – Quantities
- Algebra - Seeing Structure in Expressions
- Algebra - Arithmetic with Polynomials and Rational Expressions
- Algebra - Creating Equations
- Algebra - Reasoning with Equations and Inequalities
- Functions - Interpreting Functions
- Functions - Building Functions
- Functions - Linear, Quadratic, and Exponential Models
- Statistics and Probability - Interpreting Categorical and Quantitative Data
- Number and Quantity - The Real Number System
- Number and Quantity - The Complex Number System
- Algebra - Seeing Structure in Expressions
- Algebra - Arithmetic with Polynomials and Rational Expressions
- Algebra - Creating Equations
- Algebra - Reasoning with Equations and Inequalities
- Functions - Interpreting Functions
- Functions - Building Functions
- Functions - Linear, Quadratic, and Exponential Models
- Functions - Trigonometric Functions
- Statistics and Probability - Interpreting Categorical and Quantitative Data
- Statistics and Probability - Making Inferences and Justifying Conclusions
- Statistics and Probability - Conditional Probability and the Rules of Probability
- Number and Quantity - The Complex Number System
- Number and Quantity - Vector and Matrix Quantities
- Algebra - Arithmetic with Polynomial and Rational Expressions
- Algebra - Reasoning with Equations and Inequalities
- Functions - Interpreting Functions
- Functions - Building Functions
- Functions - Trigonometric Functions
- Geometry - Similarity, Right Triangles, and Trigonometry
- Geometry – Circles
- Geometry - Expressing Geometric Properties with Equations
- Geometry - Geometric Measurement and Dimension
- Statistics and Probability - Interpreting Categorical and Quantitative Data
- Statistics and Probability - Conditional Probability and the Rules of Probability
- Statistics and Probability - Using Probability to Make Decisions
New York Math
Algebra I: Algebra - Seeing Structure in Expressions
Interpret the structure of expressions.
AI-A.SSE.1.a
Fully covered
AI-A.SSE.1.b
Fully covered
(Content unavailable)
AI-A.SSE.2
Fully covered
- Difference of squares
- Difference of squares intro
- Difference of squares intro
- Equivalent forms of exponential expressions
- Factor higher degree polynomials
- Factor monomials
- Factor polynomials: common factor
- Factor polynomials: special product forms
- Factoring by grouping
- Factoring difference of squares: analyzing factorization
- Factoring difference of squares: leading coefficient ≠ 1
- Factoring difference of squares: shared factors
- Factoring higher degree polynomials
- Factoring higher-degree polynomials: Common factor
- Factoring monomials
- Factoring perfect squares
- Factoring perfect squares: 4th degree polynomial
- Factoring perfect squares: missing values
- Factoring perfect squares: negative common factor
- Factoring perfect squares: shared factors
- Factoring polynomials by taking a common factor
- Factoring quadratics as (x+a)(x+b)
- Factoring quadratics in any form
- Factoring quadratics: common factor + grouping
- Factoring quadratics: Difference of squares
- Factoring quadratics: leading coefficient = 1
- Factoring quadratics: leading coefficient ≠ 1
- Factoring quadratics: negative common factor + grouping
- Factoring quadratics: Perfect squares
- Factoring using the difference of squares pattern
- Factoring with the distributive property
- Factorization with substitution
- Factorization with substitution
- GCF factoring introduction
- Identify quadratic patterns
- Identifying perfect square form
- Identifying quadratic patterns
- Intro to grouping
- Perfect square factorization intro
- Perfect squares
- Perfect squares intro
- Polynomial special products: difference of squares
- Polynomial special products: difference of squares
- Polynomial special products: perfect square
- Polynomial special products: perfect square
- Solve equations using structure
- Solving quadratics using structure
- Strategy in factoring quadratics (part 1 of 2)
- Strategy in factoring quadratics (part 2 of 2)
- Taking common factor from binomial
- Taking common factor from trinomial
- Taking common factor: area model
- Which monomial factorization is correct?
- Worked example: finding missing monomial side in area model
- Worked example: finding the missing monomial factor
Write expressions in equivalent forms to reveal their characteristics.
AI-A.SSE.3.c
Not covered
(Content unavailable)