What is the translation image of (5, -3) under the translation (x, y)→ (x-6, y+ 2)?

Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter12: Conic Sections
Section12.CR: Chapter Review
Problem 6CC
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in opposite
directions forever.
G-CO.A.2 Represent and describe transformations in the plane as functions that take points in the
plane as inputs and give other points as outputs. Compare transformations that preserve
distance and angle to those that do not.
6) What is the translation image of (5, -3) under the translation (x, y)→ (x-6, y +2)?
7) a. Find the coordinates of A' if AABC
is reflected across the x-axis.
C(1, 4)
b. If AABC is reflected over the x-axis,
what would be the length of A'B'?
(0f-2)
(4,-2)
8) There are four transformations below. Circle the one(s) that are rigid motions and put a box around
one(s) that are similarity transformations.
Translation
Dilation
Reflection
Rotation
0L Fach transformation below is a reflection in coordinate notation. Write a rule for each reflection in words
(x,y)-(-x,y)
(x.y) (x, -y)
(x, y)- (y, x)
Page 2 of 8
Geometry Final Exam Review
Revised 12/2020
Transcribed Image Text:in opposite directions forever. G-CO.A.2 Represent and describe transformations in the plane as functions that take points in the plane as inputs and give other points as outputs. Compare transformations that preserve distance and angle to those that do not. 6) What is the translation image of (5, -3) under the translation (x, y)→ (x-6, y +2)? 7) a. Find the coordinates of A' if AABC is reflected across the x-axis. C(1, 4) b. If AABC is reflected over the x-axis, what would be the length of A'B'? (0f-2) (4,-2) 8) There are four transformations below. Circle the one(s) that are rigid motions and put a box around one(s) that are similarity transformations. Translation Dilation Reflection Rotation 0L Fach transformation below is a reflection in coordinate notation. Write a rule for each reflection in words (x,y)-(-x,y) (x.y) (x, -y) (x, y)- (y, x) Page 2 of 8 Geometry Final Exam Review Revised 12/2020
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