Question

Use the graph and the translation left parenthesis x comma y right parenthesis right arrow left parenthesis x plus 5 comma y minus 3 right parenthesis to answer parts a and b below.
0
0
-5
10
0
0
-10
10
x
y
R
S
T
V



x y graph
Question content area bottom
Part 1
a. Enter the image of each vertex as an ordered pair.
Upper R right arrow Upper R prime nothing
  
​(Type an ordered​ pair.)
Upper S right arrow Upper S prime nothing
  
​(Type an ordered​ pair.)
Upper T right arrow Upper T prime nothing
  
​(Type an ordered​ pair.)
Upper V right arrow Upper V prime nothing
  
​(Type an ordered​ pair.)

Answer 1

Based on the translation provided, which is given by the formula \( (x, y) \rightarrow (x + 5, y - 3) \), this means that for each vertex, we will add 5 to the x-coordinate and subtract 3 from the y-coordinate.

To determine the images of each vertex after the translation, we first need the coordinates of the original vertices R, S, T, and V. Unfortunately, since the graph is not visible here, I'll demonstrate how to perform the translations assuming some generic points:

Let's assume the vertices have the following coordinates:

- \( R = (x_1, y_1) \)
- \( S = (x_2, y_2) \)
- \( T = (x_3, y_3) \)
- \( V = (x_4, y_4) \)

Using the translation:

1. **Vertex R:**
\[
R' = (x_1 + 5, y_1 - 3)
\]

2. **Vertex S:**
\[
S' = (x_2 + 5, y_2 - 3)
\]

3. **Vertex T:**
\[
T' = (x_3 + 5, y_3 - 3)
\]

4. **Vertex V:**
\[
V' = (x_4 + 5, y_4 - 3)
\]

To provide specific images of these vertices, please supply the original coordinates for vertices R, S, T, and V.