To find the degrees of rotation that will turn a regular dodecagon (12-sided polygon) onto itself, we need to consider the rotation that corresponds to its symmetry.
A regular dodecagon can be rotated by multiples of \( \frac{360°}{12} = 30° \).
Now, we can list the rotations less than 75° but greater than 0° that are multiples of 30°:
- \( 30° \)
- \( 60° \)
So, a regular dodecagon will turn onto itself after a 30° and 60° rotation.