Cartesian Gri

Rotation of Point (Grid to Coordinates) around Point on Axis (Level 1)

This math topic focuses on practicing the skill of rotating points on a Cartesian grid. The problems involve different rotations, including 90 degrees clockwise, 90 degrees counter-clockwise, and 180 degrees both clockwise and counter-clockwise. Each question specifies a rotation around a particular point on the axis, such as the origin, (-1,0), (0,-2), etc. The task is to determine the new coordinates after these rotations. These problems cater to beginners as they are marked 'Level 1' within a broader unit on Cartesian Grid Transformations.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Rotation of Point (Grid to Coordinates) around Point on Axis

Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.


Rotate this point by 180° counter-clockwise about point (-2,0)

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Cartesian Grid - Rotation of Point (Grid to Coordinates) around Point on Axis Worksheet

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Math worksheet on 'Cartesian Grid - Rotation of Point (Grid to Coordinates) around Point on Axis (Level 1)'. Part of a broader unit on 'Cartesian Grid Transformations - Intro' Learn online: app.mobius.academy/math/units/cartesian_grid_transformations_intro/
1
An svg image showing a math problem
Rotate this point by 90° clockwise about point (-1,0)
a
(1,-4)
b
(-4,-1)
2
An svg image showing a math problem
Rotate this point by 180° counter-clockwise about point (-1,0)
a
(-1,-1)
b
(0,0)
3
An svg image showing a math problem
Rotate this point by 180° clockwise about point (0,-2)
a
(2,-4)
b
(-2,-4)
4
An svg image showing a math problem
Rotate this point by 180° counter-clockwise about point (0,-2)
a
(-1,-2)
b
(1,-2)
5
An svg image showing a math problem
Rotate this point by 90° counter-clockwise about point (0,-2)
a
(1,0)
b
(-0,-1)
6
An svg image showing a math problem
Rotate this point by 90° clockwise about the origin
a
(-2,3)
b
(-3,2)
7
An svg image showing a math problem
Rotate this point by 90° counter-clockwise about point (-2,0)
a
(0,-1)
b
(1,-0)