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Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter3: Linear And Nonlinear Functions

Section3.5: Transformations Of Linear Functions

Problem 62PFA

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I need help identifying the transformation

4
X
-4
4
Identify the parent function.
Oy= x
Oy= Vx
Oy = |x|
Oy =
Identify the transformation represented by the graph. (Select all that apply.)
V vertical shift of 1 units upward
reflection about the x-axis
vertical stretch
vertical shift of 1 units downward
V horizontal shift of 1 units to the right

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A function h(x) is a transformation on the parent function k(x). Define h(x), in terms of the parent function k, where the transformations include: - A horizontal reflection - A horizontal shift to the right by 2 - A vertical stretch by a factor of 8 - A vertical shift down by 5.
Given a function of the form y = a[k(x – d)]n + c, where k > 0, the transformation that occurs by changing the value of k is a reflection in the x-axis a horizontal stretch or compression a vertical stretch or compression a vertical translation
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Suppose a transformation T(x,y)=9x+3,y-7) is applied to the graph of y=1/x . What are the equations of the asymptotes to the image under the transformation?
Given the function f(x)=2^x alomg with its graph below complete the following: a)Express the new function h(x)=2^x+4 in terms of the original function of f(x)= 2^x b) Transform the graph of f(x)=2^x to get the graph of h(x)=2^x+4 Use the y-intercept of h to verify that your transformation is correct. y intercept = (0,16)
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A function f is given, and the indicated transformations are applied to its graph (in the given order). Write the equation for the final transformed graph f(x)=|x|; shift 8 units to the left and shift downward 7 units. y = f(x) = |x| ; reflect in the x-axis, shift 7 units to the right, and shift upward 4 units y= f(x)=x^ 2 stretch vertically by a factor of 8, shift downward 8 units, and shift 4 units to the right y=

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