1. Given the graph of g(x) graph the stated transformations?2. Given the graph of f(x), graph g(x) on the axis 3. Graph the parent funtion f(x) list the transformations on f(x) to get g(x) and then graph the transformed graph g(x)a. f(x)=x2 ;g(x)=(x-3)2-4b. f(x)=x2 ;g(x)=-2(x-3)2-4c. f(x)=|x|; g(x)=-1/2|x-2|+1d. f(x)=sqrt(x); g(x)=4sqrt(x+3)-2 8. Transformations (1).pdfTrans:Q(-2,-2)(1,0)(0, -2)164%2.Given the graph of f(x), graph g(x) on the same set of axes. Describe (in words) the transformationsand show what happens to the four labeled points. Label the four "new" points on each graph.a. g(x) = 2f(x) + 1c.g(x) = 2f(-x + 3) +1b. g(x) = f(x + 1) − 4O(3,1)53 / 431Trans:TT(-2,-2)(1,0)5(0, -2)d. g(x) = -2f(x + 1) - 4टे(3, 1)Sep 1703:46US: 8. Transformations (1).pdf-10Trans:g(x):(-6, 0)-501. Given the graph of g(x), graph the stated transformations on the same set of axes. List the type oftransformation(s) you apply to the graph. For example, the first one is "down 3."a. j(x) = g(x) — 310-y8-64(0, 2) 2(-4, -3)-2²(-2,-4)-61 Q 174%-8-10-C(3, 3)531X101 / 4ⒸB3-10b, j(x) = g(x − 3)g(x):TT(-6, 0)Trans:8-510.y8+6(0, 2) 20(-4,-3)-2-(-2,-4)--6---8-Dè**5(3, 3)40)5EJX10Sep 1703:45US@X:

Answered: Given the graph of g(x) graph the…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Related questions

Question

1. Given the graph of g(x) graph the stated transformations?

2. Given the graph of f(x), graph g(x) on the axis

3. Graph the parent funtion f(x) list the transformations on f(x) to get g(x) and then graph the transformed graph g(x)

a. f(x)=x² ;g(x)=(x-3)²-4

b. f(x)=x² ;g(x)=-2(x-3)²-4

c. f(x)=|x|; g(x)=-1/2|x-2|+1

d. f(x)=sqrt(x); g(x)=4sqrt(x+3)-2

8. Transformations (1).pdf
Trans:
Q
(-2,-2)
(1,0)
(0, -2)
164%
2.
Given the graph of f(x), graph g(x) on the same set of axes. Describe (in words) the transformations
and show what happens to the four labeled points. Label the four "new" points on each graph.
a. g(x) = 2f(x) + 1
c.
g(x) = 2f(-x + 3) +1
b. g(x) = f(x + 1) − 4
O
(3,1)
5
3 / 4
31
Trans:
TT
(-2,-2)
(1,0)
5
(0, -2)
d. g(x) = -2f(x + 1) - 4
टे
(3, 1)
Sep 17
03:46
US
:

8. Transformations (1).pdf
-10
Trans:
g(x):
(-6, 0)
-5
0
1. Given the graph of g(x), graph the stated transformations on the same set of axes. List the type of
transformation(s) you apply to the graph. For example, the first one is "down 3."
a. j(x) = g(x) — 3
10-
y
8-
6
4
(0, 2) 2
(-4, -3)-2²
(-2,-4)
-6
1 Q 174%
-8
-10-
C
(3, 3)
5
31
X
10
1 / 4
Ⓒ
B3
-10
b, j(x) = g(x − 3)
g(x):
TT
(-6, 0)
Trans:
8
-5
10.
y
8+
6
(0, 2) 20
(-4,-3)-2-
(-2,-4)
--6-
--8-
Dè
**
5
(3, 3)
40)
5
EJ
X
10
Sep 17
03:45
US
@X
:

Expert Solution

Step 1

As per the guidelines I am supposed to do the first question among multiple questions. So here I am doing question number 1. To get the solution to the remaining question please repost it separately as another question. Thank you.

Given: the graph of $g (x)$ :

To Find: graph the transformed function

$j (x) = g (x) - 3$ .
$j (x) = g (x - 3)$

Concept used:

Transformation Rule
Function	Type of Transformation	Change to Coordinate Point
$g (x) - k$	Vertical shift down k units	$(x, y) \to (x, y - k)$
$g (x - k)$	Horizontal shift right k units	$(x, y) \to (x + k, y)$