Respuesta :

Answer:

A)   (x, y) → (x + 6, y - 3)

Explanation:

From inspection of the given diagram, the vertices of the pre-image ΔPQR are:

  • P = (-1, 4)
  • Q = (-1, 2)
  • R = (3, 1)

The vertices of the image ΔP'Q'R' are:

  • P' = (5, 1)
  • Q' = (5, -1)
  • R' = (9, -2)

To find the translations that map ΔPQR onto ΔP'Q'R' find the differences between the x-values and y-values of the corresponding vertices.

[tex]\implies \sf x_{P'}-x_{P}=5-(-1)=6[/tex]

[tex]\implies \sf y_{P'}-y_{P}=1-4=-3[/tex]

Therefore, the translations are:

  • x + 6 and y - 3

Therefore, the mapping rule that maps ΔPQR onto ΔP'Q'R'is:

  • (x, y) → (x + 6, y - 3)
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