Cut three circles of paper or cardboard whose diameters are 8 $10,$ and $12 \mathrm{cm} .$ Punch a hole in the middle of each and fasten them together through their centers. Fill in a circle near the edge of the $10-\mathrm{cm}$ disk that extends across the visible portion of this disk onto the two other disks. This dot represents a large region of star formation. To model the differential rotation of our Galaxy, assume the disks rotate with a "flat rotation curve." If the 8 -cm disk makes half a rotation, estimate how much the other two disks will have rotated in the same time. Draw how the star-forming region has become distorted. How does this relate to ideas for spiral structure in galaxies?