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Vocabulary/Formulas 1. Quadratic function definition: 2. Standard form of a quadratic function: 3. Axis of symmetry: the line in which all parabolas are symmetric to
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Title of Lesson:Quadratic Functions
Section: 2.1 Pages: 92-102
My Learning Goals
1. Be able to analyze the the components of a quadratic function.
2. Be able to convert between the different quadratic forms.
3. Use quadratically modeled functions to solve minimum/maximum problems.
Vocabulary/Formulas
1. Quadratic function definition:
2. Standard form of a quadratic function:
3. Axis of symmetry: the line in which all parabolas are symmetric to.
4.
5.
Prerequisite Skills with Practice
1. Complete the square. 2. Solve for real numbers.
Notes
Dissecting a quadratic functions in the form
Vertex:Axis of symmetry:Concavity:x – intercept(s): (factoring or quadratic formula?)y – intercept:
Notes
Dissecting a quadratic functions in the form
Vertex:Axis of symmetry:Concavity:x – intercept(s): (factoring or quadratic formula?)y – intercept:
Notes
Building the standard form of quadratic function.Vertex:Axis of symmetry:Concavity:x – intercept(s): (factoring or quadratic formula?)y – intercept:
Notes
Building an equation based on a vertex and a point.
Write the standard form of the equation of the parabola whose vertex is (1,2) and goes through the point (3,-6).
Notes
Using properties of quadratics to solve problems.
A baseball is hit point 3 feet above the ground at a 100 feet per second at a 45 degree angle with respect to the ground. The path of the baseball is modeled by the function
where h is height in feet and t is time in seconds.
Homework
Assignment:Pg. 99 (1-4) all (7-25) odd
(29-33) odd (53-56) all 65,66