Let Tsp be the tree of shortest paths of the below graph (G1) starting from vertex A and let TMST be a minimum spanning tree of (G1). Circle the only assertion that is FALSE 24 18. A 14 19 30 15 20 16...


Let Tsp be the tree of shortest paths of the below graph (G1) starting from vertex A<br>and let TMST be a minimum spanning tree of (G1). Circle the only assertion that is<br>FALSE<br>24<br>18.<br>A<br>14<br>19<br>30<br>15<br>20<br>16<br>Both Tsp and TMST Contain the two edges of weight 6<br>Tsp and TMST have the same number of edges<br>O Tsp and TMST have six edges in common<br>The shortest path between A and H uses exactly 4 edges<br>

Extracted text: Let Tsp be the tree of shortest paths of the below graph (G1) starting from vertex A and let TMST be a minimum spanning tree of (G1). Circle the only assertion that is FALSE 24 18. A 14 19 30 15 20 16 Both Tsp and TMST Contain the two edges of weight 6 Tsp and TMST have the same number of edges O Tsp and TMST have six edges in common The shortest path between A and H uses exactly 4 edges
Both Tsp and TMST Contain the two edges of weight 6<br>Tsp and TMST have the same number of edges<br>Tsp and TMST have six edges in common<br>The shortest path between A and H uses exactly 4 edges<br>For graph G1 and starting from vertex A, the order in which vertices join the<br>cloud in Dijkstra algorithm and in Prim-Jarnik algorithm is NOT the same<br>

Extracted text: Both Tsp and TMST Contain the two edges of weight 6 Tsp and TMST have the same number of edges Tsp and TMST have six edges in common The shortest path between A and H uses exactly 4 edges For graph G1 and starting from vertex A, the order in which vertices join the cloud in Dijkstra algorithm and in Prim-Jarnik algorithm is NOT the same

Jun 06, 2022
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