0% Plagiarism Guaranteed & Custom Written

QUESTION 1 Write the adjacency-matrix representation of the graph below. Upload a file with your solution. QUESTION 2 Let G = (V, E) be a directed, weighted graph which has |V| = 1000 and |E| = 100. Which data structure should be used to represent the gra

18 / 01 / 2019 Networking

This paper circulates around the core theme of QUESTION 1 Write the adjacency-matrix representation of the graph below. Upload a file with your solution. QUESTION 2 Let G = (V, E) be a directed, weighted graph which has |V| = 1000 and |E| = 100. Which data structure should be used to represent the gra together with its essential aspects. It has been reviewed and purchased by the majority of students thus, this paper is rated 4.8 out of 5 points by the students. In addition to this, the price of this paper commences from £ 168. To get this paper written from the scratch, order this assignment now. 100% confidential, 100% plagiarism-free.

QUESTION 1 Write the adjacency-matrix representation of the graph below. Upload a file with your solution.
QUESTION 2 Let G = (V, E) be a directed, weighted graph which has |V| = 1000 and |E| = 100. Which data structure should be used to represent the graph G?
•    we cannot represent such a graph G
•    Binary Search Tree representation
•    adjacency-matrix graph representation
•    adjacency-list graph representation
QUESTION 3The transpose of a direct graph G = (V, E) is the graph GT = (V, ET) where  
Thus GT is G with all the edges reversed. Write the pseudocode of an algorithm that computes GT from G using adjacency-matrix graph representation. What is the running time?
Upload a file with your solution
QUESTION 4 Show how breadth-first search (BFS) works on the graph below, where vertex a  is the source.
o    (7 pts) Show the d and π values that result from running BFS.
o    (1 pt) Show the elements in the queue Q, similar with the examples run in class.
o    (2 pts) Show the breadth-first tree obtained after running BFS algorithm.
Follow the example in the notes. Upload a file with your solution


100% Plagiarism Free & Custom Written


International House, 12 Constance Street, London, United Kingdom,
E16 2DQ

Company # 11483120

STILL NOT CONVINCED?

We've produced some samples of what you can expect from our Academic Writing Service - these are created by our writers to show you the kind of high-quality work you'll receive. Take a look for yourself!

View Our Samples

Benefits You Get

  • Free Turnitin Report
  • Unlimited Revisions
  • Installment Plan
  • 24/7 Customer Support
  • Plagiarism Free Guarantee
  • 100% Confidentiality
  • 100% Satisfaction Guarantee
  • 100% Money-Back Guarantee
  • On-Time Delivery Guarantee