'H units' presentation slideshows

Conic Sections

Conic Sections. Parabola. Conic Sections - Parabola. The intersection of a plane with one nappe of the cone is a parabola. Conic Sections - Parabola.

1.19k views • 92 slides

SECTION 2.4

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Chapter 2 Functions and Graphs

Chapter 2 Functions and Graphs. Section 2 Elementary Functions: Graphs and Transformations. Identity Function. Domain: R Range: R. Square Function. Domain: R Range: [0, ?). Cube Function. Domain: R Range: R. Square Root Function. Domain: [0, ?) Range: [0, ?).

218 views • 19 slides

1.3 - New Functions From Old Functions

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Absolute Value

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5-8 Graphing absolute value functions

5-8 Graphing absolute value functions. Objective: graph an absolute value fn and translate the graph of an absolute value fn. 5-8 Graphing absolute value functions. Absolute value has a graph that is v shaped an opens up or down.

502 views • 10 slides

Quadratic Functions

Quadratic Functions. Unit Objectives: Solve a quadratic equation. Graph/Transform quadratic functions with/without a calculator Identify function attributes: domain, range, vertex, line of symmetry, number and nature of roots, maximum/minimum values.

487 views • 9 slides

Lesson 11.1

Lesson 11.1. Areas of Parallelograms. Objectives. Find perimeters and areas of parallelograms. Determine whether points on a coordinate plane define a parallelogram. Areas of Parallelograms. A parallelogram is quadrilateral with both pairs of opposite sides ll.

90 views • 8 slides

Families of Functions

Families of Functions. Objective: I can understand transformations of functions. Vocabulary. Parent Function Simplest form in a set of functions. Transformation : Change in the size or position of a function Translation : Moves a function horizontally or vertically Reflection:

850 views • 8 slides

7-8 Graphing Radical Functions

7-8 Graphing Radical Functions. (Half-Graphs). A radical equation defines a radical function. f(x) = ?x. Translations: Vertical: The graph of the radical function y = ?x +k is a translation of y = ?x up k units if k is positive and down if k is negative. Ex: y = ?x +2

364 views • 8 slides

8.1 Exponential Functions

232 views • 5 slides