Skills · Geometry · Rigid Motions
Reflections
Printable practice with an answer key the engine computes, at three levels, in as many versions as you need.
Problem types
- over the x-axis or the y-axis: A(3, −2) over the x-axis: A′
- over y = x or y = −x: A(3, −2) over y = x: A′
- over a line like y = 2 or x = −1: A(3, 5) over y = 2: A′
- a triangle reflected, one vertex asked: △ABC over the y-axis: C′
- which line, from a point and its image: A(3, 4) to A′(3, −4): the x-axis
Sample Sheet · Level 1
Reflect A over the x-axis. Find A′.
Reflect A over the line y = x. Find A′.
Reflect A over the y-axis. Find A′.
Reflect A over the line y = x. Find A′.
Reflect A over the x-axis. Find A′.
Reflect A over the line y = x. Find A′.
Reflect A over the y-axis. Find A′.
Reflect A over the line y = x. Find A′.
Answer key
- (1, −2)
- (−2, −3)
- (3, −4)
- (3, −5)
- (−5, −1)
- (−1, −4)
- (2, 5)
- (−3, 1)
Sample Sheet · Level 3
- Reflect A(−1, −2) over the line x = −2. Find A′.
Reflect △ABC over the x-axis. Find A′.- Reflect A(4, 3) over the line x = 4. Find A′.
Reflect △ABC over the line y = −1. Find A′.- Reflect A(−3, −1) over the x-axis. Find A′.
- Reflect A(4, 2) over the line y = −x. Find A′.
- Reflect A(−5, 6) over the y-axis. Find A′.
- Is A′(5, 6) the reflection of A(−5, 6) over the x-axis, the y-axis, y = x, y = −x, or none of them?
Answer key
- (−3, −2)
- (5, 3)
- (4, 3)
- (2, −6)
- (−3, 1)
- (−2, −4)
- (5, 6)
- the y-axis
Make your own
Pick the count, the level and the version, and print it with work space and the key on its own page. The same skill also makes an I Do, We Do, You Do lesson, a Mosaic, a Decoder and more.