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See the given 2 graphs are vertex disjoint since the labels used in the 2 graphs for vertices are different .Not a single vertex appears in both graph  G1 and G2 , since for G1  ∩  G2 , we require :

 V1  ∩  V2 for common vertices 

and E1  ∩   E2 for common edges but before that the vertices which are incident on that particular edge should also be common i both the graphs.

So according to the above graph , they are vertex disjoint and for vertex disjoint situation , even graphs do not exist at all but for edge disjoint situation , graph may exist. 

So the above is a vertex disjoint one.

Hence no of edges = no of vertices in G∩ G2 = 0

Hence no of edges in G = 0

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