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Question 2# (a) Draw diagrams for the graphs Gi and G2 with adjacency matrices below: A B C D E F A 0 0 2 0 0 1 B0 0 0 0 21 E
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42 ShouJ be drawnm Ddjaren un dijec qunwciohlc in a matnメ value is 2 thent spec.fes a Pavallel dac 0 I o 0 0 2 C 20 10 0we gel Њу U)ie they have id cal behavi our fo angyaph theoret foi mally SpeakinQ hs G, and G ae Said to be somorphic f there one-one CovCom are not ISomo phic be 62 we see that A= caus when we Compae an an e IS F thEdge is eoein 8 and D Man i and (r would and uOne af graphs G, and 4, aveIm,ophic t。93 orm 52 Given 4our graph qi is 51 8 nd a omparng 63 an These Two Possess Same are dvawn dAleen sA Hen (e

Shortly speaking isomorphic graphs means two graphs with same properties drawn differently with different names.

If two graphs are isomorphic then all properties for both the graphs will be exactly identical.

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