Describing a rotation
Describing a rotation.
- Match corresponding vertices before describing a transformation.
- Reflection: mirror line. Rotation: centre, angle and direction. Translation: vector.
- Enlargement: centre and scale factor. Apply combined transformations in the stated order.
Example 1
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.
Example 2
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.
Your turn
Describe the single transformation from ABC to A′B′C′.
Check answer
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Check answer
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Check answer
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Check answer
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Check answer
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.
Describe the single transformation from ABC to A′B′C′.
Give the centre, angle and direction. For 180°, either direction gives the same image.