What are the vertices of AA'B'C produced by T-3, 6) ((ABC) = AA'B'C?Ty421А х4-12O200C сO A. A'(0,6), B'(0,4), C'(-3,3)OB. A'(6,6), B'(6,4), C' (3, 3)OC. A'(0-6), B'(0, -8), C'(-3,9)D. A'(6, -6). B'(6, -8), C (39)

What are the vertices of AABC produced by T3 6 ABC AABCTy421А х412O200C сO A A06 B04 C33OB A66 B64 C 3 3OC A06 B0 8 C39D A6 6 B6 8 C 39 class=

Respuesta :

Answer:

A. A'(0,6), B'(0,4), C'(-3,3)

Step-by-step explanation:

The triangle has the following vertices:

A(3,0), C(0,-3), B(3,-2)

We make the following transformation:

T(-3,6), which means that:

(x,y) -> (x-3, y+6)

Applying the transformation to the vertices:

A(3,0) -> A'(3-3,0+6) -> A'(0,6)

B(3,-2) -> B'(3-3,-2+6) -> B'(0,4)

C(0,-3) -> C'(0-3, -3+6) -> C'(-3,3)

The new coordinates are:

A. A'(0,6), B'(0,4), C'(-3,3)

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