The maximal flow solution algorithm allows the user to choose a path through the network from the origin to the destination by any criteria.

The source node is the input node in a maximal flow problem.Group of answer choicesTrueFalse

In the context of the maximum flow problem in a network graph, what does the Ford-Fulkerson algorithm typically use to find the maximum flow?Select one:a. It finds the longest path from the source to the sink and determines the flow based on this path.b. It calculates the minimum capacity of all edges in the network and uses that as the maximum flow.c. It divides the graph into equal halves and calculates the flow for each half separately.d. It uses augmenting paths to increase the flow until no more augmenting paths are found.

A traffic system could be represented as a network in order to determine bottlenecks using the maximal flow network algorithm.

A shipping company manager wants to determine the best routes for trucks to take to reach their destinations. This problem can be solved using which network model?Group of answer choicesmaximal flowminimal spanning treenone of the options are correctshortest route

The diagram below shows an input network for the minimum-cost flow problem, and the flow (shown in red) in this network at the end of the 2-nd iteration of the Successive Shortest Path algorithm. During the computation, whenever there is a choice of a vertex, the algorithm selects the vertex which is first in the lexicographical order. (This means, for example, that during the first iteration, the algorithm selected vertex p1 from the two available supply vertices, and selected vertex r1 from the two available demand vertices.) Complete the following statements by dragging and dropping appropriate options.There was  Blank 1 Question 1 path from p2 to r1 in the residual network at the beginning of the 2-nd iteration.At the end of the 2-nd iteration, the flow saturates  Blank 2 Question 1 edges.At the beginning of the 3-rd iteration, the residual supply at vertex p2 is  Blank 3 Question 1 .In the residual network constructed in the 3-rd iteration,  Blank 4 Question 1 vertices are reachable from vertex p2.The cost of the path selected in the residual network in the 3-rd iteration is  Blank 5 Question 1 .The flow in the input network computed by the end of the 3-rd iteration  Blank 6 Question 1 satisfy all supply and demand.