Prove : A graph Fis Eulerian graph if every set of vertices (edges) of r can...

  
 

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Prove : A graph Fis Eulerian graph if every set of vertices (edges) of r can be partitioned into cycles Type the Ansewer det us Consider r be an bilerian raph. teve have to 8how thet rCon be þartitioned Into ycles now ue use the methemati'cel Undechion as numbe * Vertices alledf. Edges how let f hes a gele p. As ile houe d(2) 2+VEV ECC) hes basibly a idiscomected Then we haue freph& lhose Each Compormentsare- %3D f it has an buendepmee seutimplies Kaf. tlt nust by Gulizeay so iusing methirakical Jncleuchion dlicsetly dele geh- Pi is dijeinl unlog of ayeles g r Gan. be decompoted Onte egueles LCan yueles. Prove : A graph Fis Eulerian graph if every set of vertices (edges) of r can be partitioned into cycles Type the Ansewer det us Consider r be an bilerian raph. teve have to 8how thet rCon be þartitioned Into ycles now ue use the methemati'cel Undechion as numbe * Vertices alledf. Edges how let f hes a gele p. As ile houe d(2) 2+VEV ECC) hes basibly a idiscomected Then we haue freph& lhose Each Compormentsare- %3D f it has an buendepmee seutimplies Kaf. tlt nust by Gulizeay so iusing methirakical Jncleuchion dlicsetly dele geh- Pi is dijeinl unlog of ayeles g r Gan. be decompoted Onte egueles LCan yueles.

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Let us Consider be an Eulerian graph we have to show that can be partitioned into cycles Now we ... View the full answer