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Shapes rotate by fixed angles across rows or columns.
Rotation patterns involve shapes turning by consistent angles (90°, 180°, 270°) as you move across rows or down columns. The shape type remains the same, but its orientation changes predictably.
Each cell's rotation = base_rotation + (position × rotation_step)
- Triangle pointing up → right → down → left across a row
- Square rotated 45° in column 1, 90° in column 2, 135° in column 3
- All shapes rotated by the same constant angle
How to recognize it
- Same shape appears in different orientations
- Rotation follows a regular pattern (90° increments)
- Check both rows and columns for rotation progressions
Common mistakes
- Confusing rotation with different shapes
- Missing subtle rotation differences
- Not considering all four rotation states
Step-by-step walkthrough
In a 3x3 matrix, triangles rotate 90 degrees clockwise across each row. Row 3 shows: triangle pointing up, triangle pointing right, ?. What orientation comes next?
- Identify the rotation pattern
- Track the sequence: up (0 degrees), right (90 degrees)
- Apply the next 90-degree rotation
- The triangle rotates to point downward
Answer: Triangle pointing down