6 5 4 3 2 1 -6 -5 -3 -2 3 -1 -2 -3 -4 -5 The graph above is a transformation of the function x² Write an equation for the function graphed above g(x) =
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- What is the advantage of knowing how to recognizetransformations of the graph of a parent functionalgebraically?Describe a) the parent function b) the transformation /shifts that happen g(x) = -2(x-2)2+4 |State the transformations that have been applied to the function g(x)=-[2(x-4)]^3 -5 (Reflections, translations etc)
- State the transformations in the order in which they occur. After you have found your transformations, graph your new function. Function F(x)=-(x-2 )43 Transformation FG)=-Ixl-S f(x) = – (x+3)³ f(x) = - Tx-H +I f(x) =Graph the function f (x)=(x+1)^2-4 by starting with the graph of y=x^2 and using transformations (shifting, stretching/compressing, and/or reflecting).4. Parent function: Transformation: х -2 a 3. 8/3 5/2 -2 -1 1 2) -/3 d. Graph both the parent function and the transformation function, clearly showing the key points from the tables.
- 2. Consider the following transformed function y=-2 Sin [2(x-45°)] + 1 a) Graph the five key points of Parent function on the provided grid. b) State the following for the transformed function Amplitude= period= Horizontal Phase shift = Equation of axisDescribe how the function f(x) = -(x+6)2-4 can can be graphed using the graph of y=x and a sequence of transformations. The function f(x) = -(+6)2-4 can be graphed by reflecting y = z² about the y = x² to the Click for List Number unit and Click for List Click for List Number units. shiftingWhat equation represents the transformed function g (x) that is formed by shifting the graphed of  f(x) = |x| right 2 units and up 5 units. 
- Explain the order of the 3 transformations represented by the notation: -f(x+3)-5 Include an example graph using the quadratic equation f(x) = -(x+3)² - 5 1. The order and description of each transformation including direction, number of units, and any possible objects of reflection 2. One graph showing the 4 curves that represent each of the 4 steps beginning with the parent graphf(x)= (-1)/(3(x+1))+1 Domain and range? Transformations? Name of Graph?How do you find the new domain of a function after a transformation has been performed? (Without graphing)
