What is the shortest path from node 1 to node 11

(a) What is the shortest path from node 1 to node 11? Support your response; report the length of
this path as well as the path.

(b) Suppose the weight from node 1 to node 5 changes from 3 to 5. The change in weight changes the shortest
path from node 1 to node 11. Verify this
by reporting the new path with its total weight. Why does the path change? Explain.

From

To

Distance (in hours)

1

2

1

1

5

3

1

6

11

2

3

5

2

4

1

3

4

2

3

7

5

4

5

2

4

8

14

5

6

7

5

9

15

6

10

12

6

11

27

7

8

4

7

12

12

8

9

6

8

12

7

9

10

5

10

11

14

10

13

8

11

13

5

12

13

11

.cs.jmu.edu/bernstdh/web/cs460/study-aids/network.png” 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”>

 

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