A walk in a graph G is a sequence IV := Uglvl . . . Ug_1gvg= whose terms are alternately yertices and edges of G [not necessarily distinct)= such that Uni1 and vi are the ends of Bi: 1 <_: i l. a closed walk is that starts from and ends on the same vertex. so an eulerian cycle traversed each edge exactly once we also call it tour. cautions not cycle. re that5 by definition: should be connected graph whose yertices are all of degree say if contains know has no odd degree. let g eulerian. prove for two cycles with edges in con they disjoint. please show set can partitioned into sets corresponding to edchdisjoint>