1.
(02.01 MC)
Triangle STU is located at S (2, 1), T (2, 3), and U (0, −1). The triangle is then transformed using the rule (x−4, y+3) to form the image S'T'U'. What are the new coordinates of S', T', and U'? (10 points)

Given that STU is a triangle located at S (2, 1), T (2, 3), and U (0, −1).

The triangle is then transformed using the rule to form the image S'T'U'.

We need to determine new coordinates of S', T', and U'

Coordinates of S':

The coordinates of S' can be determined by substituting the coordinate (2,1) in the transformation rule

Thus, we have;

Substituting the coordinate (2,1), we get;

Therefore, the coordinates of the point S' is (-2,4)

Coordinates of T':

The coordinates of T' can be determined by substituting the coordinate (2,3) in the transformation rule

Thus, we have;

Substituting the coordinate (2,1), we get;

Therefore, the coordinates of the point T' is (-2,6)

Coordinates of U':

The coordinates of U' can be determined by substituting the coordinate (0,-1) in the transformation rule

Thus, we have;

Substituting the coordinate (2,1), we get;

Therefore, the coordinates of the point U' is (-4,2)

Hence, the coordinates of S'T'U' are (-2,4), (-2,6) and (-4,2)

first one is a: renaming a fraction. second one is c: de-c

step-by-step explanation:

my explanation is that these were the answers on edg : )