Triangle ABC, with vertices A (3, 0), B (2, 4), and C (4, 2), undergoes a transformation to form triangle A′B′C′, with vertices A′ (3, 0), B′ (2, - 4), and C′ (4, - 2). The type of transformation that triangle ABC undergoes is a. If triangle A′B′C′ undergoes a transformation to form triangle A″B″C″, with vertices A″ (-3, 0), B″ (-2, - 4), and C″ (-4, - 2), then the type of transformation that triangle A′B′C′ undergoes is a.

Question

Mathematics

Maddison Harris

17 January, 07:04

Triangle ABC, with vertices A (3, 0), B (2, 4), and C (4, 2), undergoes a transformation to form triangle A′B′C′, with vertices A′ (3, 0), B′ (2, - 4), and C′ (4, - 2). The type of transformation that triangle ABC undergoes is a. If triangle A′B′C′ undergoes a transformation to form triangle A″B″C″, with vertices A″ (-3, 0), B″ (-2, - 4), and C″ (-4, - 2), then the type of transformation that triangle A′B′C′ undergoes is a.

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Paul · Answer 1

Reflection

Step-by-step explanation:

This transformation maps the triangle on the other side of the quadrant.

The size of the triangle did not change

and it was not rotated, because its position did not change

therefore

it underwent

a reflection