Question: I'm working on another problem from Unit 8 involving weighted graphs and spanning trees. The graph includes six vertices (a-f) and several weighted edges. A

I'm working on another problem from Unit 8 involving weighted graphs and spanning trees. The graph includes six vertices (a-f) and several weighted edges. A spanning tree is highlighted in red, and the question asks for the total weight of that tree. What I've done so far is identify the red edges that form the spanning tree- these are the connections from a to c (weight 2), c to d 4, d to e 1, d to b 5, and e to f 5). I added up the weights 2 + 4 +1 +5 +5 = 17. t I'm confident in my arithmetic, but unsure whether this subset of edges truly qualifies as a spanning tree. I know a spanning tree must connect all vertices without forming cycles, but I'msecond-guessingwhetherIr i missed a cycle or left out a vertex

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