Quadratic Functions

Quadratic relationships

Identify key features of quadratics

Interpret key features of quadratic graphs

Graph basic quadratics

Transformations on quadratic graphs

Transformations on quadratic equations

Graph fully factored quadratics

Solve by factoring

Solve by completing the square I

Graph quadratics in vertex form

Use vertex formula

Find the vertex and intercepts

Solve using the quadratic formula

Solve applications of quadratics

Quadratic Angry Birds (Investigation)

Solve quadratics using various methods

Catapult Quadratics (Investigation)

Non-monic quadratic equations (a not 1)

Solving by completing the square II

Graph quadratics in general form

Discriminant of a quadratic

Applications of quadratics using graphs

Further applications

Rocket Quadratics (Investigation)

Quadratic graphing

Domain and range of quadratic functions

Solve for coefficients using quadratic identities

Maximum and minimum values of quadratics

Applications of maximization and minimization

Grade 11

Solve by completing the square I

Interactive practice questions

Determine the value of $c$c, the constant that should be added to $x^2-2x$x2−2x to make it a perfect square expression.

Easy

< 1min

Find the missing values in this perfect square:

Easy

< 1min

Complete the square by finding the missing values.

Easy

1min

Complete the following so that it forms a perfect square

Easy

< 1min

Outcomes

11M.A.2.8

Express the equation of a quadratic function in the vertex form f(x) = a(x – h)^2 + k, given the standard form f(x) = ax^2 + bx + c, by completing the square, including cases where is a simple rational number (e.g., , 0.75), and verify, using graphing technology, that these forms are equivalent representations

What is Mathspace

About Mathspace