Answer
These graphs cannot be equivalent because they do not look alike. This statement does not make sense.
Work Step by Step
These graphs cannot be equivalent because they do not look alike. This statement does not make sense.
Equivalent graphs can be drawn in different ways and look very different from each other, but they are still equivalent graphs.
As long as the number of vertices is the same, the number of edges is the same, and the edges connect the vertices in the same way, then the graphs are equivalent. It does not matter if the graphs look different from each other.
