Use a translation rule to describe the translation of triangle ABC that is 8 units to the right and 2 units down.

(x,y) -> (x+8,y-2)

Why did the triangle go to the gym? Because it wanted to get in shape and be "tri-ripped"! To translate triangle ABC 8 units to the right and 2 units down, we can use the translation rule: (x, y) → (x + 8, y - 2). So, each vertex of triangle ABC will be translated by adding 8 to the x-coordinate and subtracting 2 from the y-coordinate.

To describe the translation of triangle ABC that is 8 units to the right and 2 units down, we can use the following translation rule:

(Tx, Ty)

In this case, Tx represents the horizontal translation, which is 8 units to the right, and Ty represents the vertical translation, which is 2 units down.

Therefore, the translation rule for triangle ABC is:

(Tx, Ty) = (8, -2)

To describe the translation of triangle ABC that is 8 units to the right and 2 units down, we can use a translation rule.

A translation is a transformation that moves an object from one location to another without changing its shape or orientation. In this case, we want to move the triangle 8 units to the right and 2 units down.

To create a translation rule, we can use the notation "(x, y) → (x + a, y + b)" where (x, y) represents the original coordinates of a point and (x + a, y + b) represents the coordinates after the translation.

Let's say point A of triangle ABC has coordinates (x1, y1), point B has coordinates (x2, y2), and point C has coordinates (x3, y3).

The translation rule for moving the triangle 8 units to the right and 2 units down would be:

A(x1, y1) → A(x1 + 8, y1 - 2)
B(x2, y2) → B(x2 + 8, y2 - 2)
C(x3, y3) → C(x3 + 8, y3 - 2)

By applying this translation rule to each point of the triangle, you can describe the translation of triangle ABC that is 8 units to the right and 2 units down.