Please answer: Using Krusdal\'s algorithm, the first edge not added to the tree

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Using Krusdal's algorithm, the first edge not added to the tree is: | Using Prim's algorithm, with the start vertex Minneapolis, the order of addition to the minimal spanning tree are: True or False: Prim's Algorithm is faster than Kruskal's algorithm for sparse matrices. Which Algorithm is this: [To determine a minimum spanning tree in a nontrivial connected weighted (p, q) graph G.] Initialize T to have no vertices. Let v be an arbitrary vertex of G and T - v. Let e be an edge of minimum weight joining a vertex of T and a vertex not in T. and T - T + e. if |E(T)| = p - 1. then output T: otherwise return to Step 2. Chicago - Louisville 262 Minneapolis-Chicago. Chicago-Milwaukee. Chicago-St. Louis. St. Louis-Louisville, Louisville-Cincinnati, Louisville-Nashville, Cincinnati-Detroit False Prim Louisville-Detroit 206 Louisville-Milwaukee 348 Chicago-Milwaukee, Chicago-St. Louis, St. Louis-Louisville, Louisville-Cincinnati, Louisville-Nashville, Cincinnati-Detroit, Minneapolis- Chicago True Kruskal Dijkstra

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