Question
Download Solution PDFThe number of independent loops for a network with n nodes and b branches is:
Answer (Detailed Solution Below)
Detailed Solution
Download Solution PDFThe correct answer option 3): b - n + 1
Concept:
- A loop is a closed path formed by starting at a node, passing through a set of nodes, and returning to the starting node without passing through any node more than once
- A loop is said to be independent if it contains at least one branch which is not a part of any other independent loop
- For any circuit or network,
- M = B - n + 1
Where,
M = Number of mesh (independent loop)
B = number of branches
n = number of nodes
Last updated on Jul 18, 2025
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