A) Is there a path in West Malaysia, where starting from one state, a person can travel and cross all borders only once (But you can visit the same state multiple times)? Similarly is there a path where starting from one state, a person can travel and cross all borders only once and end up in the starting state? Both of these paths have special names, state them with their definitions. If your answer is yes, show the paths in G2. If your answer is No, then can you find subgraphs of G2(V,E) defined as H = (W, F), where W V and F E that has such paths? ⊆ ⊆ Show only one of your answers.

B) This question is similar (but different) to the previous one. Is there a path in West Malaysia, where starting from one state, a person can visit all of the states only once? Similarly is there a path where starting from one state, except for the starting state, a person can visit all states only once and return to the starting state? Both of these paths have a special name, state them and their definitions. If your answer is Yes, show the paths.
 

Transcribed Image Text:

Sabah Kota Kinabalu Sarawak Kuching Sabah Kota Kinabalu Sarawak Kuching

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