2. Sylvia applies two transformations to WXYZ shownbelow on the coordinate grid. She applies areflection across the y-axis and then a rotation of180° counterclockwise about the origin.y-426-5 -4 -3 -2 -1W1 2 3 4 5 6-2Z-3-4Y-5What are the coordinates of the final vertices of thetwo transformations?coordinates:1.

Answered: Image /qna-images/answer/a511f317-f97b-43d4-bc64-c0bfb31d8226.jpg

Answered: 2. Sylvia applies two transformations…

Elementary Linear Algebra (MindTap Course List)

8th Edition

ISBN:9781305658004

Author:Ron Larson

Publisher:Ron Larson

Chapter6: Linear Transformations

Section6.CR: Review Exercises

Problem 29CR: Use the standard matrix for counterclockwise rotation in R2 to rotate the triangle with vertices...

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Similar questions

A translation in R2 is a function of the form T(x,y)=(xh,yk), where at least one of the constants h and k is nonzero. (a) Show that a translation in R2 is not a linear transformation. (b) For the translation T(x,y)=(x2,y+1), determine the images of (0,0,),(2,1), and (5,4). (c) Show that a translation in R2 has no fixed points.
Use the standard matrix for counterclockwise rotation in R2 to rotate the triangle with vertices (3,5), (5,3) and (3,0) counterclockwise 90 about the origin. Graph the triangles.
In Exercises 1-3, fill in the blanks. A nonrigid transformation of the graph of y=fx represented by gx=cfx is a when c1 and a when 0c1.
What is the image point of (0,-9) after the transformation T(2, -4), R(y=x). PHOTO SHOWN
Apply the transformation T (x, y) = (0.8x − 0.6y, 0.6x + 0.8y) to the scalene triangle whose vertices are (0, 0), (5, 0), and (0, 10). What kind of isometry does T seem to be? Be as specific as you can, and provide numerical evidence for your conclusion.
A. Plot the circles x2+y2=4 and x2+y2=1 on the same coordinate plane. B. Find the image of any point on x2+y2=4 under the transformation (x,y)→(12x,12y). The point (2,0) will go to the ordered pair ( , ) C. What do you notice about x2+y2=4 and x2+y2=1 ? The small circle is a of the larger one using the origin as a center and a scale factor of
Which of the following transformation has the same result as a rotation of 90 degrees clockwise? a) dilation scale factor of 9 b) reflection about a horixontal line c) rotation of 270 degrees counterclockwise d) translation down and to the right
Consider the transformation T, (defined in the uv plane) given by (image) with u>0 and v>0. We can state that: there may be more than one correct option a. T sends horizontal segments in pieces of hyperbolas. b. T sends horizontal segments in line segments passing through the origin. c. T sends vertical segments in pieces of circumferences. d.T sends vertical segments in pieces of parabolas.
Find the Jacobian of the transformation. x = 6u + 5v, y = 7u + 2v ∂(x, y) ∂(u, v)
Decide wether the transformation T is invertible. If yes, find the inverted transformation, and if not, explain why. How do I prove that the inverse exists?
Suppose a linear transformation: T:R2-->R2 is formed by taking a rotation counterclockwise of 180 degrees, followed by a reflection across the x2-axis. Describe the points that will be moved back to their original position by this transformation.
The "cyclic" transformation T is defined by T( v1, v2,v 3) = v( 2, v3, vi). What is T(T(v))? What is T3(v)? What is T100 (v)? Apply Ta hundred times to v.

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