1. Prove by induction that a graph with n vertices has at most n(n-1)/2 edges. 2 10 12 5 2 1 A 6. 8. 3 E 3. 3 4 11 10 2. For the undirected weighted graphs shown above: a. Represent the graphs using...


1. Prove by induction that a graph with n vertices has at most n(n-1)/2 edges.<br>2<br>10<br>12<br>5 2<br>1<br>A<br>6.<br>8.<br>3<br>E<br>3.<br>3<br>4<br>11<br>10<br>2.<br>For the undirected weighted graphs shown above:<br>a. Represent the graphs using the adjacency matrix representation<br>b. Represent the graphs using the adjacency list representation.<br>If a pointer requires four bytes, a vertex label requires two bytes, and an edge weight requires two<br>С.<br>bytes, which representation requires more space for each graph?<br>B.<br>

Extracted text: 1. Prove by induction that a graph with n vertices has at most n(n-1)/2 edges. 2 10 12 5 2 1 A 6. 8. 3 E 3. 3 4 11 10 2. For the undirected weighted graphs shown above: a. Represent the graphs using the adjacency matrix representation b. Represent the graphs using the adjacency list representation. If a pointer requires four bytes, a vertex label requires two bytes, and an edge weight requires two С. bytes, which representation requires more space for each graph? B.

Jun 06, 2022
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