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(Solved): thats all i have Show that if \( G \) is outerplanar (see tutorial 11 for the definition) with \( v ...




Show that if \( G \) is outerplanar (see tutorial 11 for the definition) with \( v(G) \geq 2 \) then \( e(G) \leq 2 v(G)-3 \)
graph is outerplanar if it is planar and has a drawing with all vertices on the boundary of the infinite face. Dr, put differ

thats all i have
Show that if \( G \) is outerplanar (see tutorial 11 for the definition) with \( v(G) \geq 2 \) then \( e(G) \leq 2 v(G)-3 \) For \( G \) a graph, let graph is outerplanar if it is planar and has a drawing with all vertices on the boundary of the infinite face. Dr, put differently, there is a drawing with all the vertices on a circle and all edges (do not intersect and) stay nside the circle.


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