3
С
2
In the similarity
transformation of AABC
to ADEF, AABC was dilated by
a scale factor of [?], reflected
across the [ ], and moved
through the translation [ ]
1
B
A
-2
-4
-10
O
1
2
3
5
4
6
+
m,
D
2
-3
F
B. 1/2
A. 2
C. 3
D. 1/3

In the similarity transformation of ABC to DEF, ABC was dilated by a scale factor of [2], reflected across the [x-axis], and moved through the translation [(x-5, y+1)]

How to complete the similarity transformation?

From the figure, we can see that the side lengths of the triangle DEF are twice the side lengths of ABC

This means that ABC must be dilated by a scale factor of 2

Also, both triangles are on either sides of the x-axis.

This means that ABC must be reflected across the x-axis

Lastly, the triangle must be translated 5 units left and 1 unit up

3 С 2 In the similarity transformation of AABC to ADEF, AABC was dilated by a scale factor of [?], reflected across the [ ], and moved through the translation [ ] 1 B A -2 -4 -10 O 1 2 3 5 4 6 + m, D 2 -3 F B. 1/2 A. 2 C. 3 D. 1/3

Respuesta :

How to complete the similarity transformation?

Otras preguntas

3
С
2
In the similarity
transformation of AABC
to ADEF, AABC was dilated by
a scale factor of [?], reflected
across the [ ], and moved
through the translation [ ]
1
B
A
-2
-4
-10
O
1
2
3
5
4
6
+
m,
D
2
-3
F
B. 1/2
A. 2
C. 3
D. 1/3