Write pseudocode to find all pairs shortest paths using the technique used in Bellman-Ford's algorithm so that it will produce the same matrices like Floyd-Warshall algorithm produces. Also provide the algorithm to print the paths for a source vertex and a destination vertex.

Can you give me the java code for the following

Carry out all the steps in the the Euclidean algorithm for 78 and 64 as we did in class. This means find the greatest common divisor according to this algorithm. If you get a zero at some point do not leove it out. Each line should be a complete mothematical equation. Use same format ond conventions for each equation as shown in the previous problem.

The bisection of a graph of a graph is defined as the smallest number of crossing edges when dividing the vertices of the graph into two sets of equal size (there is no connectivity requirements for the sets). Write an integer program that computes the bisection of a graph with even number of vertices.

Use python

"Dijkstra's single-source shortest path algorithm returns a results grid that contains the lengths of the shortest paths from a given vertex [the source vertex] to the other vertices reachable from it. Develop a pseudocode algorithm that uses the results grid to build and return the actual [shortest] path, as a list of vertices, from the source vertex to a given [target] vertex. (Hint: This algorithm starts with a given vertex [the target vertex] in the grid's first column and gathers ancestor [parent] vertices, until the source vertex is reached.)" *For your algorithm, assume that grid is the name of the results grid produced by Dijkstra's single-source shortest path algorithm. *Each vertex is identified by its label/name, which is in column 1 of grid. *As the first step of your algorithm, find the name of the source vertex. *Next, get the name of the target vertex from the user. Pseudocode should avoid details through broad-stroke statements. However, it must give enough information…

Write a Java program for Dijkstra’s algorithm for the shortest path.  Input Vertices and Edges from user and Find the shortest path from the first node as the source to all other nodes as destinations. Run the program and display output samples

Suppose you have a graph with 100 nodes and 500 edges and you want to find the shortest path between two nodes using Dijkstra's algorithm. What is the time complexity of this operation?