Let there be two circles, circle A and circle B.
2. There exists a translation that can be per...
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Mathematics, 26.05.2020 03:57, kbuhvu
Let there be two circles, circle A and circle B.
2. There exists a translation that can be performed on circle A such that it will have the same center as circle B.
3.
4. Thus, there exists a sequence of transformations that can be performed on circle A in order to obtain circle B.
5. Therefore, circle A is similar to circle B.
6. Since circle A and circle B can be any circles, all circles are similar.
Which statement could be step 3 of the argument?
There exists a reflection that can be performed on circle A the same radius as circle B.
B
There exists a dilation that can be performed on circle A the same radius as circle B.
C
There exists a reflection that can be performed on circle B the same center as circle A.
D
There exists a dilation that can be performed on circle B the same center as circle A.
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Answers: 1
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