Consider the Active Time Diagram defined below. The rows, \( a \) to \( e \), represent the nodes of a network. The columns, 1 to 10, represent the star and ending times of the nodes during a given DFS Algorithm, which starts at node \( a \) and proceeds through the network. So, the horizontal bar at row \( a \) indicates that node \( a \) has starting time 1 and ending time 10, delimiting the time it is active, and so on for the others.
- Edges \( d \rightarrow c \) and \( e \rightarrow d \) are cross-edges.
- Edges \( a \rightarrow c \) and \( a \rightarrow e \) are forward-edges.
- Edge \( c \rightarrow a \) is a backward-edge.
Given the above statements, which of them are true:
- I and II.
- I and III.
- II and III.
- I, II and III.
- None of the above.
Original idea by: Fábio Assunção.
No comments:
Post a Comment