write the coordinates of the vertices after a translation 8 units down.\nb( , )\nc( , )\nd( , )\ne( , )
write the coordinates of the vertices after a translation 8 units down.\nb( , )\nc( , )\nd( , )\ne( , )
Answer
Explanation:
Step1: Find original coordinates
- For point (B): (x = - 7), (y = 5)
- For point (C): (x = 4), (y = 5)
- For point (D): (x = 4), (y = 7)
- For point (E): (x = - 7), (y = 7)
Step2: Apply translation rule
Translation (8) units down means subtract (8) from (y)-coordinate.
- For (B'): (x=-7), (y = 5 - 8=-3)
- For (C'): (x = 4), (y=5 - 8=-3)
- For (D'): (x = 4), (y=7 - 8=-1)
- For (E'): (x=-7), (y=7 - 8=-1)
Answer:
(B'(-7,-3)) (C'(4,-3)) (D'(4,-1)) (E'(-7,-1))