We think you have liked this presentation. If you wish to download it, please recommend it to your friends in any social system. Share buttons are a little bit lower. Thank you!
Presentation is loading. Please wait.
Published byZane Gains
Modified over 2 years ago
Write equation or Describe Transformation
Write the effect on the graph of the parent function down 1 unit1 2 3 Stretch by a factor of 2 right 1 unit Compressed by a factor of left 5units up 4 units
Write the effect on the graph of the parent function Reflection over x-axis 4 left 3 units 5 6 Reflection over x-axis left 4 units Up 5 units Compressed by a factor of Down 6 units
Write the equation for the following Start with 1 2 Shift 2 units right and 4 units up Reflect over x-axis, compress by factor of shift down 3 units
Write the equation for the following Start with 1 2 Shift 3 units left and 2 units down Reflect over x-axis, shift up 3 units
Write the equation for the following Start with 1 2 Reflect over x-axis, Stretch by factor of 3 Move right 2 units Shift down 4 units shift up 3 units
Write an equation from the given graph. Identify the Domain and Range. 1 domain range All real numbers
Write an equation from the given graph. Identify the Domain and Range. 2 domain range
Write an equation from the given graph. Identify the Domain and Range. 3 domain range
Square Root Function Graphs Do You remember the parent function? D: [0, ∞) R: [0, ∞) What causes the square root graph to transform? a > 1 stretches vertically,
Your Transformation Equation y = - a f(-( x ± h)) ± k - a = x-axis reflection a > 1 = vertical stretch 0 < a < 1 = vertical compression -x = y-axis reflection.
6.5 - Graphing Square Root and Cube Root
EXAMPLE 1 Compare graph of y = with graph of y = a x 1 x 1 3x3x b. The graph of y = is a vertical shrink of the graph of. x y = 1 = y 1 x a. The graph.
Section 9.3 Day 1 Transformations of Quadratic Functions
Algebra 2 5-R Unit 5 – Quadratics Review Problems.
Order of function transformations
Graphing Absolute Value Without a Calculator Objective: You should be able to graph absolute value functions (including their changes) without a calculator.
Section 3-2: Analyzing Families of Graphs A family of graphs is a group of graphs that displays one or more similar characteristics. A parent graph is.
Unit 1 part 2 Test Review Graphing Quadratics in Standard and Vertex Form.
Graphing Exponential function parent function: y = 2 x X is the exponent!!! What does this look like on a graph? In the parent function the horizontal.
With Ms. Fleming $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400.
Parent Functions General Forms Transforming linear and quadratic function.
Section 2.5 Transformations of Functions. Overview In this section we study how certain transformations of a function affect its graph. We will specifically.
3.6 Graph Rational Functions Part II. Remember Rational functions have asymptotes To find the vertical asymptote, set the denominator = 0 and solve for.
Objectives: Explore features of the absolute-value function. Explore basic transformations of the absolute-value function. Standards Addressed: O:
Section 3.5 Graphing Techniques: Transformations.
Relations and Functions Linear Equations Vocabulary: Relation Domain Range Function Function Notation Evaluating Functions No fractions! No decimals!
4-1 Quadratic Functions Unit Objectives: Solve a quadratic equation. Graph/Transform quadratic functions with/without a calculator Identify function.
7.5 Graphs Radical Functions
© 2017 SlidePlayer.com Inc. All rights reserved.