contestada

If the given graphs are isomorphic, then identify the correct mapping (an isomorphism) between the sets of vertices of the two graphs.
a) f(u1) = v1, f(u2) = v2, f(u3) = v4, f(u4) = v5, and f(u5) = v3
b) f(u1) = v1, f(u2) = v2, f(u3) = v3, f(u4) = v4, and f(u5) = v5
c) The two graphs are not isomorphic.
d) f(u1) = v2, f(u2) = v4, f(u3) = v1, f(u4) = v5, and f(u5) = v3

Respuesta :

varshamittal029

The correct mapping (an isomorphism) between the sets of vertices of the two graphs is f(u1) = v1, f(u2) = v2, f(u3) = v4, f(u4) = v5, and f(u5) = v3

The two given graphs are isomorphic in nature

In the firsts graph, the serial order is u1, u2, u3, u4, u5

wherease in the second graph the order is v1, v2, v4, v5, v3

Upon analysis, it can be seen that  the correct mapping (an isomorphism) between the sets of vertices of the two graphs is

f(u1) = v1, f(u2) = v2, f(u3) = v4, f(u4) = v5, and f(u5) = v3

Then the correct mapping (an isomorphism) between the sets of vertices of the two graphs is f(u1) = v1, f(u2) = v2, f(u3) = v4, f(u4) = v5, and f(u5) = v3.

To learn more about isomorphic function refer here

https://brainly.com/question/24779057

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