1. Recall the 5 bridge problem you studied in this lesson. As you saw, any path
which uses each bridge once and only once had to start at the points B or D since
there were three lines connected to them.
A. List all possible paths which use each bridge once and only once.
B. Can you add one bridge so that there is no possible path which uses each bridge only once? If so, give one example.
C. Can you add one bridge so that it is still possible to find a path which uses each bridge only once? If so, give one example.