Question: Find the shortest route from Node 1 to Node 5. From Node To Node Distance 1 2 200 1 3 150 2 3 50 2

Find the shortest route from Node 1 to Node 5.

From

Node

To

Node

Distance

1

2

200

1

3

150

2

3

50

2

4

300

3

4

250

3

5

200

4

5

150

(Points : 1)

350

400

450

600

Question 2. 2. Pipeline fluid flows are indicated below. Determine the maximum flow from Node 1 to Node 4.
From Node To Node Fluid Flow
1 2 400
2 1 0
1 4 200
4 1 200
1 3 200
3 1 0
2 4 200
4 2 200
3 4 300
4 3 300
(Points : 1)
200 300 600 700

Question 3. 3. Find the least amount of cable that will allow Jack's Cable Company to connect the following nodes (houses).

From

Node

To

Node

Distance

1

2

250

1

3

150

1

4

400

2

3

50

2

4

100

3

4

200

(Points : 1)
250 400 350 300

Question 4. 4. The shortest-route technique would best be used to ________(Points : 1)
determine the number of units to ship from each source to each destination. determine the amount of LAN network wiring within a building. minimize the amount of traffic flow on a busy highway. determine the path for a truck making frequent but repeatable drops.

Question 5. 5. Find the shortest route from Node 1 to Node 6.

From

Node

To

Node

Distance

1

1

2

100

2

1

4

215

3

2

3

70

4

2

4

200

5

2

5

110

6

3

4

320

7

4

5

200

8

4

6

200

9

5

6

200

(Points : 1)
total distance = 350 total distance = 410 total distance = 270 total distance = 520

Question 6. 6. When using the shortest-route technique, the first step is to(Points : 1)
connect the nearest node that minimizes the total distance to the origin. trace the path from the warehouse to the plant. determine the average distance traveled from source to end. find the nearest node to the origin and put a distance box by the node.

Question 7. 7. Given the following distances between destination nodes, what is the minimum distance that connects all the nodes?

From

To

Distance

1 2 300
2 3 150
1 3 200
(Points : 1)
450 150 350 650

Question 8. 8. Solve the minimal-spanning tree problem defined below:
Branch Start Node End Node Cost
1 1 3 5
2 1 2 1
3 2 4 3
4 2 5 4
5 3 4 6
6 4 6 2
(Points : 1)
total cost = 13 total cost = 15 total cost = 17 total cost = 11

Question 9. 9. Which of the following techniques is not discussed in Chapter 7?(Points : 1)
shortest-route maximal-flow minimal-flow minimal-spanning tree

Question 10. 10. A point in the network, that is at the beginning or end of an arc is called a(n) ________.(Points : 1)
arc branch line node

Question 11. 11. A technique that allows a manager to determine the greatest amount of material that can move through a network is called(Points : 1)
maximal-flow. maximal-spanning. shortest-route. maximal-tree.

Question 12. 12. All the nodes must be connected in which of the following techniques?(Points : 1)
maximal-spanning tree shortest-route maximal-flow minimal-spanning tree

Question 13. 13. Given the following distances between destination nodes, what is the minimum distance that connects all the nodes?
From To Distance
1 2 100
1 3 50
2 3 200
2 5 325
1 4 50
3 4 350
3 5 400
4 5 450
(Points : 1)
300 525 675 1925

Question 14. 14. Pipeline fluid flows are indicated below. Determine the maximum flow from Node 1 to Node 3.
From Node To Node Fluid Flow
1 3 400
3 1 100
1 2 300
2 1 0
2 3 100
3 2 100
(Points : 1)
100 400 500 700

Question 15. 15. Pipeline fluid flows are indicated below. Determine the maximum flow from Node 1 to Node 4.

From

Node

To

Node

Fluid

Flow

1

3

200

3

1

0

1

2

150

2

1

50

2

3

100

3

2

100

3

4

150

4

3

50

(Points : 1)
100 150 200 50

Question 16. 16. A line in a network that may represent a path or a route is called a(n) ________.(Points : 1)
arc path line sink

Question 17. 17. Given the following distances between destination nodes, what is the minimum distance that connects all the nodes?
From To Distance
1 2 100
2 4 150
1 3 200
2 3 50
3 4 175
4 5 250
3 5 300
(Points : 1)
100 150 550 1225

Question 18. 18. The shortest-route technique would best be used to(Points : 1)
plan the routes for a vacation driving tour. plan the route for a school bus. determine the path for a truck making frequent runs from a factory to a warehouse. All of the above

Question 19. 19. Given the following distances between destination nodes, what is the minimum distance that connects all the nodes?

From

To

Distance

1

2

100

1

3

200

2

3

100

2

4

150

2

5

200

3

4

150

3

5

300

4

5

250

4

6

200

5

6

100

(Points : 1)
900 650 400 1200

Question 20. 20. Given the following distances between destination nodes, what is the minimum distance that connects all the nodes?

From

To

Distance

1

2

120

2

3

100

1

3

200

2

4

150

3

5

90

4

5

170

(Points : 1)
290 310 620 460

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