matiahsuer777 matiahsuer777

22-02-2018
Mathematics

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The transformation maps ΔABC to ΔA'B'C'. Which statement is true about the transformation?

It is isometric because not all side lengths and angle measures remained the same.
It is isometric because all side lengths and angle measures remained the same.
It is not isometric because not all side lengths and angle measures remained the same.
It is not isometric because all side lengths and angle measures remained the sa

The transformation maps ΔABC to ΔABC Which statement is true about the transformation It is isometric because not all side lengths and angle measures remained t class=

Respuesta :

Kachenium9360 Kachenium9360

24-03-2021

Answer:

B : It is isometric because all side lengths and angle measures remained the same.

Credits go to the person above me.

;)

Step-by-step explanation:

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Adetunmbiadekunle Adetunmbiadekunle

15-09-2021

It is isometric because all side lengths and angle measures remained the same.

A transformation is isometric if the transformed image has the same shape has the original image

By careful observation of ΔABC and ΔA'B'C':

AC is symmetrical with A'C'

AB is symmetrical with A'B'

BC is symmetrical with B'C'

<A is symmetrical with <A'

<B is symmetrical with <B'

<C is symmetrical with <C'

Since all the sides and angles are symmetrical after transformation, the transformation is isometric

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