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Let G be a simple graph with the vertex set V = {v1, v2, V3, v4, U5, U6}. Which of the following statements is certainly true about G? %3D Select one or more: Oa. Ghas at most 15 edges. Ob. IfG contains a vertex of degree 5, then G has no isolated vertex. O. IfG is a complete graph, then it has 30 edges. Od. G contains a cycle. Oe. IfG is bipartite, then it has at least 5 edges. Of. Ghas at least 5 edges. Og. If G is bipartite, then it has at most 8 edges.

Let G be a simple graph with the vertex set V = {v1, v2, V3, v4, U5, U6}. Which of the following statements is certainly true about G? %3D Select one or more: Oa. Ghas at most 15 edges. Ob. IfG contains a vertex of degree 5, then G has no isolated vertex. O. IfG is a complete graph, then it has 30 edges. Od. G contains a cycle. Oe. IfG is bipartite, then it has at least 5 edges. Of. Ghas at least 5 edges. Og. If G is bipartite, then it has at most 8 edges.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Let G be a simple graph with the vertex set V = {v1, v2, v3, v4, V5, v6}. Which of the following statements is certainly true about G? Select one or more: O a. G has at most 15 edges. O b. If G contains a vertex of degree 5, then G has no isolated vertex. O c. If G is a complete graph, then it has 30 edges. O d. G contains a cycle. O e. If G is bipartite, then it has at least 5 edges. O f. G has at least 5 edges. Og. If G is bipartite, then it has at most 8 edges.
Transcribed Image Text:Let G be a simple graph with the vertex set V = {v1, v2, v3, v4, V5, v6}. Which of the following statements is certainly true about G? Select one or more: O a. G has at most 15 edges. O b. If G contains a vertex of degree 5, then G has no isolated vertex. O c. If G is a complete graph, then it has 30 edges. O d. G contains a cycle. O e. If G is bipartite, then it has at least 5 edges. O f. G has at least 5 edges. Og. If G is bipartite, then it has at most 8 edges.
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