A regular dodecagon has 12 sides, which means it can be rotated onto itself by any multiple of \( \frac{360°}{12} = 30° \).
To find two different degrees of rotation less than 75° but greater than 0° that will turn the dodecagon onto itself, we can use the multiples of 30°:
- \( 30° \) (1 x 30°)
- \( 60° \) (2 x 30°)
Therefore, a regular dodecagon will turn onto itself after a \( 30° \) rotation and a \( 60° \) rotation.