Which rule describes the composition of transformations that maps ABC to A"B"C"?
O T-6.-2°rx-axis(x, y)
O rx-axis° T-6 -2(x, )
O T-6.-2°Ro, 90°(x,y)
O RO, 90° T -6, -2(x, y)

Answer:

The rule describes the composition of transformations that maps Δ ABC to Δ A"B"C" is rx-axis, T(x - 6, y - 2) ⇒ B

Step-by-step explanation:

Let us revise some rules of transformation

Look at the graph and list the vertice of each triangle

∵ A = (5, -5) and A' = (5, 5)

∵ B = (1, -2) and B' = (1, 2)

∵ C = (1, -5) and C' = (1, 5)

→ The signs of y-coordinates of all vertices of ΔABC are opposite

   in ΔA'B'C'

∴ Δ ABC is reflected across the x-axis

∴ The rule is rx-axis (x, y) → (x, -y)

∵ A' = (5, 5) and A" = (-1, 3)

∵ -1 - 5 = -6 and 3 - 5 = -2

∵ B' = (1, 2) and B" = (-5, 0)

∵ -5 -1 = -6 and 0 - 2 = -2

∵ C' = (1, 5) and C" = (-5,3)

∵ -5 - 1 = -6 and 3 - 5 = -2

→ That means every x-coordinate in Δ A'B'C' added by -6 and every

   y-coordinate add by -2

∴ Δ A'B'C' is translated 6 units to the left and 2 units down

∴ The rule is T (x, y) → (x - 6, y - 2)

The rule describes the composition of transformations that maps Δ ABC to Δ A"B"C" is rx-axis, T(x - 6, y - 2)

Transformation involves changing the position of a shape.

The transformation rule is (b) rx-axis° T-6 -2(x, y

First, triangle ABC is rotated across the x-axis.

The rule of this transformation is represented as: rx

Next, the resulting shape (i.e. triangle A'B'C') is translated 6 units left and 2 units down.

Using the coordinates of A as a guide, we have:

[tex]\mathbf{A = (5,-5)}[/tex]

Apply the first transformation: Rotate across the x-axis

[tex]\mathbf{A' = (5,5)}[/tex]

Apply the second transformation: Translate 6 units left, and 2 units down

[tex]\mathbf{A" = (5 - 6,5-2)}[/tex]

[tex]\mathbf{A" = (- 1,3)}[/tex]

Hence, the transformation rule is (b)

Read more about transformation at:

https://brainly.com/question/11707700

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