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Which transformations could be performed to show that △ABC is similar to △A"B"C"?

a reflection over the x-axis, then a dilation by a scale factor of 3
a reflection over the x-axis, then a dilation by a scale factor of One-third
a 180° rotation about the origin, then a dilation by a scale factor of 3
a 180° rotation about the origin, then a dilation by a scale factor of One-third

Which transformations could be performed to show that ABC is similar to ABC a reflection over the xaxis then a dilation by a scale factor of 3 a reflection over class=

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Answer:

D

Step-by-step explanation:

Because I said so

The transformations could be performed to show that △ABC is similar to △A"B"C" is a 180° rotation about the origin, then a dilation by a scale factor of One-third .

What is a transformation of a graph?

Graph transformation is the process by which an existing graph, or graphed equation, is modified to produce a variation of the proceeding graph. It's a common type of problem in algebra, specifically the modification of algebraic equations.

According to the question

In  △ABC

AB = 3 units

BC = [tex]\sqrt{90}[/tex] units

CA = 9 units

In △A"B"C"

A"B" = 1 units

B"C" = [tex]\sqrt{10}[/tex] units

A"C" = 3 units

Now, the transformations could be performed to show that △ABC is similar to △A"B"C"

i > Rotate △ABC 180° about the origin

ii > then a dilation by a scale factor of One-third as we can observe that

each side of △ABC = 3 * each side of  △A"B"C"

Hence, the transformations could be performed to show that △ABC is similar to △A"B"C" is a 180° rotation about the origin, then a dilation by a scale factor of One-third .

To know more about Graph transformation  here:

https://brainly.com/question/11709244

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