The math topic covered in these problems engages learners with coordinate reflection across the diagonal on a Cartesian grid. This skill introduces students to understanding how a point's position changes when it is reflected over a diagonal line, typically the line y=x. Each problem provides a specific point and the students must identify the correct reflected coordinates from a set of options. This topic is part of a broader unit on Cartesian grid transformations, providing foundational knowledge in handling coordinate manipulation and transformation in a two-dimensional space.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
morePractice:
Reflection of Point (Coordinates to Coordinates) across Diagonal
Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.
Reflect point (-4,-2) across the diagonal
(-4,-2)
Earned ?
Cartesian Grid - Reflection of Point (Coordinates to Coordinates) across Diagonal Worksheet
| Math worksheet on 'Cartesian Grid - Reflection of Point (Coordinates to Coordinates) across Diagonal (Level 1)'. Part of a broader unit on 'Cartesian Grid Transformations - Intro' Learn online: app.mobius.academy/math/units/cartesian_grid_transformations_intro/ |
| Reflect point (-2,1) across the diagonal |
| (-2,1) |
| (1,-2) |
| (-2,-1) |
| Reflect point (1,4) across the diagonal |
| (1,4) |
| (-4,1) |
| (4,1) |
| Reflect point (-2,3) across the diagonal |
| (-2,3) |
| (3,2) |
| (-3,2) |
| Reflect point (1,2) across the diagonal |
| (1,2) |
| (-1,-2) |
| (-2,-1) |
| Reflect point (-4,-2) across the diagonal |
| (-4,-2) |
| (4,2) |
| (-2,-4) |
| Reflect point (-1,4) across the diagonal |
| (-1,4) |
| (-4,1) |
| (1,4) |
| Reflect point (3,0) across the diagonal |
| (3,0) |
| (3,-0) |
| (0,3) |