Analysis of Algorithm chapter 9 : Algorithm on Graph

Analysis of Algorithm chapter 9 : Algorithm on Graph

University

9 Qs

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Analysis of Algorithm chapter 9 : Algorithm on Graph

Analysis of Algorithm chapter 9 : Algorithm on Graph

Assessment

Quiz

Mathematics

University

Practice Problem

Hard

Created by

วัชรศักดิ์ ศิริเสรีวรรณ

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9 questions

Show all answers

1.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

Which ones are the types of graph representation

Adjacency Matrix

Adjacency List

Edge List

Vertex List

2.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

Which statements about Graph Traversal are TRUE ?

Stack is usually applied on implementing Depth-First Search

Stack is usually applied on implementing Breadth-First Search

Priority Queue is usually applied on implementing Breadth-First Search

Kahn's Algorithm uses DFS to find the topological sorting

3.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

Media Image

Which one is not Topological sorting of this graph

D-B-A-C-E

D-A-B-C-E

A-B-C-D-E

B-C-D-A-E

4.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

Which statements about Topological sorting are true?

Kahn's algorithm starts on the node with zero in-degree

The order of removing in-degree comes from the queue

Sorting from DFS and Kahn's are usually same.

Kahn's algorithm is a Greedy algorithm

It is possible to find alternative sorting if some preferences in algorithm is changed

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Media Image

Based on Prim's algorithm, if the current spanning tree consists of node a and e, which edge will be added to the spanning tree next ?

ab

df

ef

af

6.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

which ones are the correct initializations of Dijkstra's algorithm if the starting node is X

D[i] = 0 for all node i except X

D[X] = 0

prev[X] = 0

visited[i] = FALSE for all node[i]

7.

MULTIPLE SELECT QUESTION

45 sec • 1 pt

To find the shortest path start from node s on the graph with n nodes, which statement are True

There are n rounds for Dijkstra's algorithm

The maximum number of round for Bellman-Ford algorithm is n - 1

The minimum number of round for Bellman-Ford algorithm is 1

The relaxation occurs when d[i] < d[s] + w[s, i]

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