1. The problem asks to find the side lengths of polygon ABCDE and the angle measures of polygon FGHIJ after certain transformations. 2. First, note that rotating a figure 360 degrees around any point (here center D) results in the figure returning to its original position, so side lengths and angles remain unchanged. 3. Translating a figure 6 units to the left and 3 units up shifts the figure's position but does not change side lengths or angle measures. 4. Therefore, the side lengths of ABCDE remain the same as the original figure, and the angle measures of FGHIJ remain the same as the original polygon. 5. Without specific numeric values or coordinates given for the sides or angles, we cannot compute exact lengths or angle measures. 6. The key takeaway is that rotations by 360 degrees and translations do not alter side lengths or angle measures. Final answers: $$AB = AB_{original}$$ $$BC = BC_{original}$$ $$CD = CD_{original}$$ $$DE = DE_{original}$$ $$EA = EA_{original}$$ $$m\angle F = m\angle F_{original}$$ $$m\angle G = m\angle G_{original}$$ $$m\angle H = m\angle H_{original}$$ $$m\angle I = m\angle I_{original}$$ $$m\angle J = m\angle J_{original}$$