1. Mr. Pollin wants to define a transformation (or series of transformations) using only rotations, reflections, or translations that takes Figure ABCD to Figure A'B'C'D'. YA -6 -4 2 D' A' B' -6- Which statement about the transformation that Mr. Pollin wants to define is true? A It can be defined with one translation and one reflection. B It can be defined with two translations. C It cannot be defined because Figure ABCD and Figure A'B'C'D' are not congruent. D It cannot be defined because the angles of Figure ABCD do not correspond to the angles of Figure A'B'C'D'.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.4: Linear Transformations
Problem 15EQ
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1. Mr. Pollin wants to define a transformation (or serles of transformations) using only rotations,
reflections, or translations that takes Figure ABCD to Figure A'B'C'D'.
YA
-6
B
4.
7 Mr. Pollin w
reflections
D'
Draw bradd im
rer
A'
B'
-6
Which statement about the transformation that Mr. Pollin wants to define is true?
Which state
A It can be defined with one translation and one reflection.
A It can be
B It can be defined with two translations.
B It can be
C It canno
C It cannot be defined because Figure ABCD and Figure A'B'C'D' are not congruent.
D It canno
D It cannot be defined because the angles of Figure ABCD do not correspond to the angles
of Figur
of Figure A'B'C'D'.
->
OOOO
Transcribed Image Text:1. Mr. Pollin wants to define a transformation (or serles of transformations) using only rotations, reflections, or translations that takes Figure ABCD to Figure A'B'C'D'. YA -6 B 4. 7 Mr. Pollin w reflections D' Draw bradd im rer A' B' -6 Which statement about the transformation that Mr. Pollin wants to define is true? Which state A It can be defined with one translation and one reflection. A It can be B It can be defined with two translations. B It can be C It canno C It cannot be defined because Figure ABCD and Figure A'B'C'D' are not congruent. D It canno D It cannot be defined because the angles of Figure ABCD do not correspond to the angles of Figur of Figure A'B'C'D'. -> OOOO
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