Multiple choices questions in social network analysis, graph theory. Interview questions on social network analysis, quiz questions for social network analysis answers explained, Exam questions in graph theory, find the number of dyadic pairs in an undirected complete graph of N actors
Social Network Analaysis MCQ  Total number of dyadic pairs in a complete undirected network of N actors
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1. In
an undirected full (complete) network with N actors, the total number of dyadic
pairs will be
a) N(N1)(N1)/2
b) 2N/N!
c) N!/(N2)!
d) N(N1)/2
Answer:
(d) N(N1)/2
In
undirected full networks with N actors, where the direction of relation
between a pair is irrelevant ((because if John marries Amy, Amy also marries
John), the total number of dyadic pairs will be N(N1)/2.
Example:
the given network is a complete network with 4 nodes (actors). Hence, the total
number of dyadic pairs is N(N1)/2 = 4(3)/2 = 6. The dyadic pairs are (1,2),
(1,3), (1,4), (2,3), (2,4), and (3,4).
Dyads
 A dyad consists of a pair of actors and the (possible) tie(s) between them.
Dyadic pairs, pairs of two actors in a network,
are the most important units of analysis in network studies. Dyadic analysis
focus on the properties of pair wise relationships, such as whether ties are
reciprocated or not, or whether specific types of multiple relationships tend
to occur together.
Undirected
network – An undirected network is a
network in which there is no differentiation between the directions of flows.
Undirected network has nodes that do not distinguish between sender and receiver.
Undirected complete network – an undirected network in which
every node is adjacent to every other node is a complete network. In other
words, every node has unique edge to every other node in that network.

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What is dyad?
What is dyadic pairs?
Degree of a node in graph theory
What is undirected graph/network?
What is undirected complete network?
How to find the total number of dyadic pairs in an undirected complete graph?
Solved Q and A in social network analysis and graph theory
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