Part 2) Adjacency-matrix graph representation: Java implementation Adjacency-list graph representation: Java implementation Create two classes Graph, one for each representation. Add variable members, constructors, addEdge, searchEdge (given two nodes return true if adjacent or false otherwise), and Iterable (iterates through adjacent nodes).

Part 2) Adjacency-matrix graph representation: Java implementation Adjacency-list graph representation: Java implementation Create two classes Graph, one for each representation. Add variable members, constructors, addEdge, searchEdge (given two nodes return true if adjacent or false otherwise), and Iterable (iterates through adjacent nodes).

C++ Programming: From Problem Analysis to Program Design

8th Edition

ISBN:9781337102087

Author:D. S. Malik

Publisher:D. S. Malik

Chapter17: Linked Lists

Section: Chapter Questions

Problem 9PE

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In c++, can I get a working code example of a weighted graph set up in an adjacency matrix, preferably as a class?
Write a LISP function, outdegree, of two arguments, a node and the graph, which returns the outdegree of the node. (the outdegree of a node, k, is the number of arcs coming out of the node, i.e. # of arcs that have the node k as a source). The graph is represented by the adjacency list representation.
Java - implement an actual graph that can be outputted using the program requirements shown in the picture. Include both comments and explanations.
C PROGRAMMING Implement dijkstras alorithm Check that the Graph graph, and starting node, id, are valid• Create the set S containing all the networks (vertices) except the source node (you might wantto use an array for this.• Create an array to represent the table D and initialise it with the weights of the edges from thesource node, or infinity if no edge exists. You should use the constant DBL_MAX to representinfinity.• Create an array to represent the table R and initialise it with the next hops if an edge existsfrom the source, or 0 otherwise.• Then repeatedly follow the remaining rules of Dijkstra’s algorithm, updating the values in D andR until S is empty.• Each of the values required to complete the above can be found by calling the variousfunctions (get_vertices(), get_edge(), edge_destination(), edge_weight(), etc.)in the supplied graph library.• Once Dijkstra’s algorithm has run, you will need to create the routing table to be returned byallocating enough memory for the…
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TranposeGraph import java.io.*; import java.util.*; // This class represents a directed graph using adjacency list // representation class ALGraph{ private int vertices; // No. of vertices // Array of lists for Adjacency List Representation private LinkedList adj[]; // Constructor ALGraph(int vertices) { this.vertices = vertices; adj = new LinkedList[this.vertices]; for (int i=0; i getAdjacentList(int v) { return adj[v]; } //Function to add an edge into the graph void addEdge(int v, int w) { adj[v].add(w); // Add w to v's list. } // TODO Transpose graph // If the graph includes zero vertices, return null // Create a new ALGraph // For every vertex, retrieve its adjacent list, make a pass over the list and rewrite each edge (u, v) to be (v, u) and add the u into the adjacent list of v public ALGraph transpose(){…
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Please help with this Java program, and include explanations and comments
The following class definitions to implement the Binary Search Tree is given. class Node ( public: int data; Node* left; Node* right; Node (int key) { data = key; left = NULL; right = NULL; }; class BST{ public: Node* root; BST () { root = NULL; } Node* insert (Node* root, int key); Node* search (Node* root, int key); Node* del (Node* root, int key); Node* findMin (Node* root); Node* findMax (Node* root); void inorder (Node* root); }; A. Write a program named as ProblemA_.cpp that implements the following functions using recursion. Make a menu-based implementation so that you can call each function based on the user input. insert: insert a new node in the BST Node* insert (Node* root, int key); print: prints the values of all items in the tree, using inorder traversal technique void inorder (Node* root); • search: search a node with a value in the BST Node* insert (Node* root, int key); findMinimum: returns the element with the minimum value in the BST Node* findMinimum (Node* root);…
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Using c# , Write a constructor for the binary search tree class that accepts a sorted list L and builds aperfectly balanced binary search tree. Because constructors cannot be recursive, anothermethod called Build must be defined to carry out the actual construction of the tree.