Compound Transformations

Auteur :Lynn Martineau, Chris Hayden, Wendy Sanchez

Compound Transformation 1

Compound transformations are two (or more) transformations that happen to the same shape. There are t total of 3 transformations, and after each, you will describe the moves you took to transform A onto B. Show that A is congruent to B by transforming A to B in a combination of transformations.

#1

How did you map Figure A onto Figure B?

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A
reflection over the x-axis, then translation by <2, 1>
B
reflection over the x-axis, then translation by <2, -1>
C
reflection over the x-axis, then translation by <-1, 2>
D
reflection over the x-axis, then translation by <1, 2>

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Compound Transformation 2

Show that A is congruent to B by transforming A to B in a combination of transformations.

#2

How did you map Figure A onto Figure B?

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A
reflection over the y-axis, then translation by <1, 5>
B
reflection over the y-axis, then translation by <5, 1>
C
reflection over the y-axis, then translation by <-1, -5>
D
reflection over the y-axis, then translation by <-5, -1>

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Compound Transformaton #3

Show that A is congruent to B by transforming A to B in a combination of transformations.

#3

Which one of these will NOT result in a mapping of figure A onto figure B?

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A
a rotation about the origin
B
a rotation about the point ()
C
a reflection over the x-axis, then the y-axis, and then a translation by <1, -1>
D
a reflection over the y-axis, then the x-axis, and then a translation by <1, -1>
E
a reflection over the x-axis, then the y-axis, and then a translation by <-1, 1>
F
a reflection over the y-axis, then the x-axis, and then a translation by <-1, 1>

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Compound Transformations

Compound Transformation 1

#1

Compound Transformation 2

#2

Compound Transformaton #3

#3

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