Math137a Final Exam, June 9Th, 2022 1. Show That If A Connected Graph On N Vertices Has N + 1 Edges, Then It Must Have At Least Two Cycles.2. Draw All Graphs (Up To Isomorphism) With 5 Vertices And 5 Edges.3. For The Graph Below, find A Minimum Spanning Tree. Then Use This To find A Hamiltonian Cyc
2024/6/10 11:33:07
Math137a Midterm - April 29Th, 2022 1. (A) Draw A Single Simple Graph That Simultaneously Has The Following Properties:I. Is Planar.Ii. Has Two Edge-Disjoint Hamiltonian Cycles.Iii. Is Not Eulerian.(B) For Your Answer In Part (A), Label The Vertices 1, 2, . . . , N (Where N Is The Number Of Ver
2024/5/11 16:04:27