Math Problem Statement
Solve this
Solution
Solution to Each Rotation:
First Diagram
- Shape A to B:
- The shape has been rotated 90° clockwise.
- Center of rotation: (0, 0).
Second Diagram
- Shape A to B:
- The shape has been rotated 90° counterclockwise.
- Center of rotation: (0, 0).
Third Diagram
- Shape A to B:
- The shape has been rotated 180°.
- Center of rotation: (0, 0).
Answers to Fill:
- First Diagram:
- Centre: (0, 0)
- Angle: 90c
- Second Diagram:
- Centre: (0, 0)
- Angle: 90a
- Third Diagram:
- Centre: (0, 0)
- Angle: 180
Would you like detailed explanations on how I identified the rotation for each? Let me know if you have any questions.
Related Questions:
- How can you identify the center of rotation for shapes in different diagrams?
- What is the difference between clockwise and counterclockwise rotations?
- How can 180° rotations be verified geometrically on a grid?
- How do you test if the rotation is accurate without plotting it?
- What tools can you use to practice visualizing rotations?
Tip:
Always check the orientation of the shape after rotation to determine the correct angle and direction.
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Math Problem Analysis
Mathematical Concepts
Rotation
Geometry
Coordinate Grids
Formulas
Rotation of a point (x, y) around the origin using 90°, 180°, etc.
Theorems
Rotation preserves distances and orientation (for specified angles).
Suitable Grade Level
Grades 6-8
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