Основно съдържание
Math
Kansas Math
Algebra: Seeing Structure in Expressions
Interpret the structure of expressions.
A.SSE.1a
Fully covered
- Analyzing structure word problem: pet store (1 of 2)
- Analyzing structure word problem: pet store (2 of 2)
- Factor polynomials: common factor
- Intro to factors & divisibility
- Intro to factors & divisibility
- Polynomials intro
- Polynomials intro
- Reasoning about unknown variables
- Reasoning about unknown variables: divisibility
- Structure in rational expression
- Taking common factor: area model
- The parts of polynomial expressions
A.SSE.1b
Fully covered
- Analyzing structure word problem: pet store (1 of 2)
- Analyzing structure word problem: pet store (2 of 2)
- Interpreting expressions with multiple variables
- Interpreting expressions with multiple variables: Cylinder
- Interpreting expressions with multiple variables: Resistors
- Reasoning about unknown variables
- Reasoning about unknown variables: divisibility
- Structure in rational expression
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 using structure
- Factor polynomials: common factor
- 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: 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 using the perfect square 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
- Reasoning about unknown variables
- Reasoning about unknown variables: divisibility
- 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
- Worked example: Rewriting expressions by completing the square
- Zeros of polynomials (factored form)
- Zeros of polynomials (with factoring)
Write expressions in equivalent forms to solve problems.
A.SSE.3a
Fully covered
- Comparing features of quadratic functions
- Difference of squares
- Features of quadratic functions
- Features of quadratic functions: strategy
- Finding features of quadratic functions
- Finding the vertex of a parabola in standard form
- Forms & features of quadratic functions
- Graph parabolas in all forms
- Graph quadratics in standard form
- Graphing quadratics review
- Graphing quadratics: standard form
- Interpret quadratic models
- Interpret quadratic models: Factored form
- Quadratic equations word problem: box dimensions
- Quadratic equations word problem: triangle dimensions
- Quadratic word problems (standard form)
- Quadratics by factoring
- Quadratics by factoring (intro)
- Solve equations using structure
- Solving quadratics by factoring
- Solving quadratics by factoring
- Solving quadratics by factoring review
- Solving quadratics by factoring: leading coefficient ≠ 1
- Solving quadratics using structure
- Worked examples: Forms & features of quadratic functions
A.SSE.3b
Fully covered
- Comparing maximum points of quadratic functions
- Completing the square
- Completing the square
- Completing the square (intermediate)
- Completing the square (intro)
- Completing the square review
- Features of quadratic functions
- Features of quadratic functions: strategy
- Finding the vertex of a parabola in standard form
- Graph parabolas in all forms
- Graph quadratics in standard form
- Graphing quadratics review
- Graphing quadratics: standard form
- Interpret quadratic models
- Interpret quadratic models: Vertex form
- Quadratic word problems (standard form)
- Solving quadratics by completing the square
- Solving quadratics by completing the square: no solution
- Vertex & axis of symmetry of a parabola
- Worked example: Completing the square (intro)
- Worked example: completing the square (leading coefficient ≠ 1)
- Worked example: Rewriting & solving equations by completing the square
- Worked example: Rewriting expressions by completing the square
- Worked examples: Forms & features of quadratic functions
A.SSE.3c
Fully covered
- Equivalent forms of exponential expressions
- Equivalent forms of exponential expressions
- Interpret change in exponential models
- Interpret change in exponential models: changing units
- Interpret change in exponential models: with manipulation
- Interpret time in exponential models
- Interpreting change in exponential models
- Interpreting change in exponential models: changing units
- Interpreting change in exponential models: with manipulation
- Interpreting time in exponential models
- Rewrite exponential expressions
- Rewriting exponential expressions as A⋅Bᵗ