The options for blank 1 are dilate, reflect, rotate, translate The options for blank 2 are across the x-axis, by a scale factor of k=3 centered at the origin, by 180 degrees clockwise about the origin, down 3 units In the triangles below, ZA 2 F, AC = FD, and AB - FE.3C2B-2-13456--1-2-E-3-Gaja wants to determine if there is a series of rigid transformationthat can be used to show AABC = AFED. Select an optionfrom each dropdown menu to correctly complete Gaja's line ofreasoning.If AABC = AFED, then I canO AABCO to map ZA onto ZF, AC onto FD, andAB onto FE.

Explanation of the answer is as follows

In the triangles below, ZA ZF, AC = FD, and AB FE. C 2 -2 -1 4 5 6 -1- D -2 E -3 Gaja wants to determine if there is a series of rigid transformation that can be used to show AABC AFED. Select an option from each dropdown menu to correctly complete Gaja's line of reasoning. Η ΔΑBC ΔFED, thenI can O AABC * to map LA onto ZF, AC onto FD, and AB onto FE. 3.

In the triangles below, ZA ZF, AC = FD, and AB FE. C 2 -2 -1 4 5 6 -1- D -2 E -3 Gaja wants to determine if there is a series of rigid transformation that can be used to show AABC AFED. Select an option from each dropdown menu to correctly complete Gaja's line of reasoning. Η ΔΑBC ΔFED, thenI can O AABC * to map LA onto ZF, AC onto FD, and AB onto FE. 3.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Question

The options for blank 1 are dilate, reflect, rotate, translate The options for blank 2 are across the x-axis, by a scale factor of k=3 centered at the origin, by 180 degrees clockwise about the origin, down 3 units

In the triangles below, ZA 2 F, AC = FD, and AB - FE.
3
C
2
B
-2
-1
3
4
5
6
--1
-2-
E
-3-
Gaja wants to determine if there is a series of rigid transformation
that can be used to show AABC = AFED. Select an option
from each dropdown menu to correctly complete Gaja's line of
reasoning.
If AABC = AFED, then I can
O AABC
O to map ZA onto ZF, AC onto FD, and
AB onto FE.

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