Question

give an example of a graph that is not weekly connected

Answer #1

Give an example of a connected undirected graph that contains at
least twelve vertices that contains at least two circuits. Draw
that graph labeling the vertices with letters of the alphabet.
Determine one spanning tree of that graph and draw it. Determine
whether the graph has an Euler circuit. If so, specify the circuit
by enumerating the vertices involved. Determine whether the graph
has an Hamiltonian circuit. If so, specify the circuit by
enumerating the vertices involved.

For each integer i with 1 ≤ i ≤ 4, give an example of a
connected graph Gi of smallest order such that α(G) + α′(Gi) = 5
and α(Gi) = i.

graph theory
give an example or show that no such example exists of a
nonregular graph whose complement is regular.

Exercise 1.9.52. Give an example of a path connected space which is
not locally path connected

Draw an example of a connected bipartite simple graph with 9
vertices and 10 edges that has an Euler tour.

Give an example of an application for using a series circuit
connected to a 6 V DC power source and another example of a
parallel circuit connected to a 12 V DC power source.

Define, show on a graph and give an example of Consumer
Surplus

(a) This exercise will give an example of a connected
space which is
not locally connected. In the plane R2
, let X0 = [0, 1] × {0},
Y0 = {0} × [0, 1], and for each n ∈ N, let Yn = {1/n} × [0,1]. Let
Y = X0 ∪ (S∞
n=0 Yn). as a subspace of R
2 with its usual topology.
Prove that Y is connected but not locally connected. (Note
that
this example also shows that...

Prove that your conjecture will hold for any connected
graph.
If a graph is connected graph, then the number of
vertices plus the number of regions minus two equals the number of
edges

Anyone can give example of trigonometric function with
graph and tangent line equation?

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