A triangle is reflected across line L and then across line m. If the lines intersect, what kind of isometry is this composition of reflections?
translation
rotation
reflection
glide reflection*****?
After a glide reflection, the point x is mapped to the point x' (3, -2). The translation part of the glide reflection is (x, y) ---> (x + 3 + y), and the line of reflection is y = -1. What are the coordinates of the original point x?
(6, 0)
(-1, 1)
(-2, -2)
(0, 0)
#1 I'm not sure on. I can never solve questions like #2. And in #2, the "--->" is a right arrow. Thanks
9 answers
it was b and c
for the second question it is (0,0)
Sam is correct
P(2,3)ā> Pā by a glide reflection with the given translation and line of reflection. What are the coordinates of P? 8. (X,y)ā>(x+3,y-2);y=0
9.(x,y)ā>(x-4,y+2);x=0
9.(x,y)ā>(x-4,y+2);x=0
it is b rotation for the first one
Sam was right....
The full answers are:
1. D) Reflections and Glide Reflections
2. A) Translation
3. B) Rotation
4. C) Reflection
5. D) (0,0)
But I'm in honors so it might be different ^w^ Hope it helps anyway!
1. D) Reflections and Glide Reflections
2. A) Translation
3. B) Rotation
4. C) Reflection
5. D) (0,0)
But I'm in honors so it might be different ^w^ Hope it helps anyway!
... good
... is still right!!