McLeod's Math Tools

Three tabbed foldable includes step by step instructions on how to convert the standard form of a quadratic equation to vertex form by completing the square for both a=1 and a>1.

This foldable contains the following theorems with examples: --Intersecting chords theorem --Secant and Tangent Theorem --Intersecting Secants Theorem

This foldable covers the following properties of a parabola: -vertex -axis of symmetry -domain and range -intercepts -interpreting intercepts Instructions: Print front and back turing paper on the short side. Cut along the dotted lines fold to create a tabbed foldable and staple at the top.

This graphic organizer compares the characteristics (domain, range, x-intercepts, y-intercept, end behavior, asymptote, and even, odd, or neither) of linear, quadratic, and exponential functions.

Breaks down Standard, Intercept, and Vertex forms of quadratic equations. Directions: Print on both sides of paper--if you have to do this manually flip on the short side.

Explains the what imaginary and complex numbers are. Gives examples of how to use them with the Quadratic Equation along with additional examples.

Provides function notation and example of each of the following function operations: -Addition f(x)+g(x) -Subtraction f(x)-g(x) -Multiplication f(x) x g(x) -Division f(x)/g(x)

This foldable includes formulas and examples of: - Central Angles - Inscribed Angles - Angles Formed by Two Intersecting Chords - Tangent Chord Angles