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What series of transformations map triangle △ABC onto △EDF ​ to prove that ABC≅EDF ?

translation 3 units up then a reflection across x-axis

translation 3 units down then a reflection across y-axis

translation 3 units down then a reflection across x-axis

translation 3 units up then a reflection across y-axis

What series of transformations map triangle △ABC onto △EDF ​ to prove that ABC≅EDF-example-1

2 Answers

6 votes
Hello!

The correct answer is A translation 3 units up then a reflection across the x-axis.

Translation: moving/sliding a figure
Reflection: taking a figure and flipping it over a line.
User Quantumbutterfly
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2 votes

Answer:

translation 3 units down then a reflection across x-axis

Explanation:

  • A translation is a kind of rigid motion . It trace a function that maps an object a particular distance.
  • A reflection is a kind of rigid motion . It is mainly a flips of a shape across the line of reflection.

In the given figure, we can see that Δ ABC is vertically 3 units away from the x axis .

So we translate Δ ABC by 3 units down and then reflect it across x axis to get ΔDEF.

User RndmTsk
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5.8k points