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Discrete Mathematics |
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Problems Discussed in this chapter
Question 1: Find a minimal
spanning tree for the connected weighted graph using
(i) Kruskal's method
(ii) Prim's Method
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Question 2: Apply Dijkastra's algorithm
to find shortest path from the vertex s to vertex t.
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Question 3: A committee is to selected from
five candidates a, b, c, d and e. The selection must satisfy all
the following conditions.
(i) Either a or b must be included but not both.
(ii) Either c or e both must be included.
(iii) If d is included, then b must be included.
(iv) Either both a and c are included or neither is included.
(v) If e is included, then c and d must be included.
How should the selection be made?
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Question 4 : Enumerate various steps,
which can be useful in translating statements or arguments in
English to corresponding statements or arguments in formal
language like Propositional Calculus or First Order Predicate
calculus (FOPC). Further translate the following arguments in
English to corresponding arguments in a Formal Language (only
PC/FOPC) and check in PC/FOPC the validity of argument:
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[ Kruskal Method ] [ Prim's Method ] [ Dijkastra’s algorithm ] [ Selection ] [ Predicate Calculus ] |
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