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41 MB|50 pages

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- Plotting points

- Graphing equations by point plotting

- Graphing equations using graphing calculator

- Determine x and y intercepts

- Interpreting line graphs

- Finding domain and range of a relation

- Determine if a relation is a function

- Determine if equation if a function

- Vertical line test

- Function notation f(x)

- Evaluating a function

- Set builder notation and Interval notation

- Reading graphs to determine function values

- Determine domain and range from graphs of functions

- Quadratic Equations

- Zero-product property

- Solve by factoring

- Solving quadratic equations using a graphing calculator

- Solve quadratic equations using the square root property

- Determine value to add to binomial expression to make it a perfect square trinomial

- Solve a quadratic equation by Completing the square

- Find the value of the discriminant

- Determine number and type of solutions to a quadratic equation

- Solve quadratic equations using the quadratic formula

- Determine method and use it to solve quadratic equations

- Application of quadratic functions

- Matching equations to graphs of quadratic functions

- Transformations of functions

- Graphing transformations of functions

- Vertical and horizontal shifts

- Reflection over x and y axes

- Vertical and Horizontal Stretches and shrinks

- Standard form (vertex form) of quadratics

- Axis, vertex, domain and range of quadratic functions

- Determine quadratic equation for the given graph

- Graph quadratic functions

- General form of quadratics

- Axis, vertex, domain and range of quadratic functions

- Graphing quadratic functions

- Maximum and minimum of quadratic function

- Application of quadratic functions

- Finding Focus, Directrix, Latus Rectum of a parabola

- Using focus, directrix, latus rectum, and vertex to graph parabolas

- Write equation of parabola given its directrix and focus

- When vertex of parabola is at (0 , 0)

- When vertex of parabola is at (h , k)

- Finding and Using focus, directrix, latus rectum, and vertex to graph parabolas when vertex is at (h, k)

- Completing the square to write equation in standard form

- Domain, range, of a parabola and determine if function

- Solve a system of non-linear equations using substitution

- Solve a system of non-linear equations using addition/elimination

- Translate sentence into system of non-linear equations and solve it

- Math XL problems to review CU 3: Quadratic Functions

- Graphing equations by point plotting

- Graphing equations using graphing calculator

- Determine x and y intercepts

- Interpreting line graphs

- Finding domain and range of a relation

- Determine if a relation is a function

- Determine if equation if a function

- Vertical line test

- Function notation f(x)

- Evaluating a function

- Set builder notation and Interval notation

- Reading graphs to determine function values

- Determine domain and range from graphs of functions

- Quadratic Equations

- Zero-product property

- Solve by factoring

- Solving quadratic equations using a graphing calculator

- Solve quadratic equations using the square root property

- Determine value to add to binomial expression to make it a perfect square trinomial

- Solve a quadratic equation by Completing the square

- Find the value of the discriminant

- Determine number and type of solutions to a quadratic equation

- Solve quadratic equations using the quadratic formula

- Determine method and use it to solve quadratic equations

- Application of quadratic functions

- Matching equations to graphs of quadratic functions

- Transformations of functions

- Graphing transformations of functions

- Vertical and horizontal shifts

- Reflection over x and y axes

- Vertical and Horizontal Stretches and shrinks

- Standard form (vertex form) of quadratics

- Axis, vertex, domain and range of quadratic functions

- Determine quadratic equation for the given graph

- Graph quadratic functions

- General form of quadratics

- Axis, vertex, domain and range of quadratic functions

- Graphing quadratic functions

- Maximum and minimum of quadratic function

- Application of quadratic functions

- Finding Focus, Directrix, Latus Rectum of a parabola

- Using focus, directrix, latus rectum, and vertex to graph parabolas

- Write equation of parabola given its directrix and focus

- When vertex of parabola is at (0 , 0)

- When vertex of parabola is at (h , k)

- Finding and Using focus, directrix, latus rectum, and vertex to graph parabolas when vertex is at (h, k)

- Completing the square to write equation in standard form

- Domain, range, of a parabola and determine if function

- Solve a system of non-linear equations using substitution

- Solve a system of non-linear equations using addition/elimination

- Translate sentence into system of non-linear equations and solve it

- Math XL problems to review CU 3: Quadratic Functions

Total Pages

50 pages

Answer Key

Included

Teaching Duration

55 minutes

9 Followers

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