Answer:
[tex](-4, -6)[/tex]; [tex](-5,5)[/tex]; [tex](5,-6)[/tex]
Step-by-step explanation:
1. Look at one point on triangle A and triangle B (I used the point at the right angle) and count how many units triangle B was moved from triangle A along the [tex]x[/tex]-axis. In this case, it's 4 units. Since triangle B was moved to the left, or in the negative direction, write down -4. Next, do the same for the [tex]y\\[/tex]-axis. Triangle B is 6 units down from triangle A, so again make the number negative: (-4, -6).
2. Follow the same steps as in step #1 to find that triangle B was moved to the left 5 units on the [tex]x[/tex]-axis, and up 5 units on the [tex]y\\[/tex]-axis. Re-write this as (-5, 5).
3. Follow the same steps as in steps #1 and #2 to find that triangle B was moved to the right 5 units and down 6 units from the original point of triangle A. Re-write this as (5, -6).
