Question

Helpp

Answer 1

ill try to help :P

Answer 2

idk >_<

Answer 3

The series of transformations results in a congruent image if it is not scaled at all. Any transformation (x,y) -> (a*x, a*y) scales the image unless a is 1 or -1. So, looking at each of the series of transformations, look for ones without a scaling step.

Answer 4

so you're saying that every number that has a 1 or -1 its is wrong? @BTaylor

Answer 5

@Michele_Laino

Answer 6

what do you tink it is?

Answer 7

think*

Answer 8

I don't know

Answer 9

when an image is congruent to a pre-image?

Answer 10

is is = to the pre image

Answer 11

I think that we get such congruence with traslations, rotations, and reflections, and \(not\) with dilations
now the subsequent transformation:
\[\Large \left( {x,y} \right) \to \left( {0.5x,0.5y} \right)\]
is a dilation, so it is not the requested transformation

Answer 12

so, the right options, are the options which don't contain dilations

Answer 13

furthermore, also this transformation:
\[\Large \left( {x,y} \right) \to \left( {9x,9y} \right)\]
is a dilation

Answer 14

so, what can you conclude?

Answer 15

C is a dilation

Answer 16

so, option C is wrong

Answer 17

A is the correct answer

Answer 18

yes!

Answer 19

Thank you

Answer 20

please wait, there is another correct option

Answer 21

B

Answer 22

B is wrong, since it contains a dilation
\[\left( {x,y} \right) \to \left( {0.5x,0.5y} \right)\]

Answer 23

D

Answer 24

that's right!

Answer 25

Thank you

Answer 26

:)