vector < vector < int >> printAdjacency(int n, int m, vector < vector < int >> & edges) { // Write your code here. vector < vector < int>> adj_list[n+1]; for (int i=0; i<m; i++){ adj_list[edges[i][0]].push_back(edges[i][1]); adj_list[edges[i][1]].push_back(edges[i][0]); } return adj_list;}
Question
vector < vector < int >> printAdjacency(int n, int m, vector < vector < int >> & edges) { // Write your code here. vector < vector < int>> adj_list[n+1]; for (int i=0; i<m; i++){ adj_list[edges[i][0]].push_back(edges[i][1]); adj_list[edges[i][1]].push_back(edges[i][0]); } return adj_list;}
Solution
It seems like you've posted a piece of code and want me to explain it. This code is written in C++ and it's used to create an adjacency list representation of a graph.
Here's a step-by-step explanation:
-
The function
printAdjacencyis defined with three parameters:n,m, andedges.nis the number of nodes in the graph,mis the number of edges, andedgesis a 2D vector containing the pairs of nodes that are connected by an edge. -
Inside the function, a 2D vector
adj_listis created with a size ofn+1. This will be used to store the adjacency list. Each index of this vector represents a node in the graph, and the vector at each index represents the nodes that the current node is connected to. -
A for loop is used to iterate over all the edges in the
edgesvector. For each edge, the nodes it connects are added to each other's list in the adjacency list. This is done using thepush_backfunction, which adds an element to the end of a vector. -
Finally, the function returns the adjacency list.
Please note that this code will not compile because in C++, you cannot return a local array or a local pointer from a function. The adj_list is a local variable and its scope and lifetime is within the function printAdjacency only. Once the control goes out of the function, there is no adj_list in memory. The solution is to dynamically allocate memory for adj_list or to declare it as a static variable.
Similar Questions
vector < vector < int >> printAdjacency(int n, int m, vector < vector < int >> & edges) { // Write your code here. vector < vector < int>> adj_list[n+1]; for (int i=0; i<m; i++){ adj_list[edges[i][0]].push_back(edges[i][1]); adj_list[edges[i][1]].push_back(edges[i][0]); } return adj_list;}
When using the graphical method for vector addition, how is the resultant vector represented in the diagram?Group of answer choicesAs the longest vector in the diagramAs the vector closest to the x-axisAs the sum of vector magnitudesAs the diagonal connecting the tail of the first vector to the head of the last vector.
Problem StatementImplement a Graph using an Adjacency List. Given the number of vertices (V) and the edges, create an undirected graph using an adjacency list. Print the adjacency list of each vertex.Input format :The first line of input consists of an integer V, representing the number of vertices.The second line consists of an integer E, representing the number of edges.The following E lines consist of the edge information.Output format :The output prints the adjacency list of each vertex.Refer to the sample output for formatting specifications.Code constraints :1 ≤ V ≤ 1001 ≤ E ≤ 100Sample test cases :Input 1 :570 10 41 21 31 42 33 4Output 1 :Adjacency list of vertex 0head -> 1-> 4Adjacency list of vertex 1head -> 0-> 2-> 3-> 4Adjacency list of vertex 2head -> 1-> 3Adjacency list of vertex 3head -> 1-> 2-> 4Adjacency list of vertex 4head -> 0-> 1-> 3Input 2 :671 31 41 52 32 42 54 6Output 2 :Adjacency list of vertex 0head Adjacency list of vertex 1head -> 3-> 4-> 5Adjacency list of vertex 2head -> 3-> 4-> 5Adjacency list of vertex 3head -> 1-> 2Adjacency list of vertex 4head -> 1-> 2-> 6Adjacency list of vertex 5head -> 1-> 2Note :The program will be evaluated only after the “Submit Code” is clicked.Extra spaces and new line characters in the program output will result in the failure of the test case.
Adjacency list requires memory of the order of2 pointsθ(V-E)θ(VE)θ(V/E)θ(V+E)
Which of the following ways can be used to represent a graph?Marks : 1Negative Marks : 0Answer hereAdjacency List, Adjacency Matrix as well as Incidence MatrixNone of theseAdjacency List and Adjacency MatrixIncidence Matrix
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