Semester : SEMESTER 1
Subject : Discrete Mathematics
Year : 2016
Term : DECEMBER
Branch : MCA
Scheme : 2016 Full Time
Course Code : RLMCA 103
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C1B002 Total Pages:3
MODULE 5
17. Define (a) Adjacency matrix (b) Incidence matrix. Give Adjacency the matrix and
Incidence matrix of the graph
OR
18. Prove that for a planar
v—e+r=2,where | | = v;|E| = e;r = number of regions
MODULE 6
19. Prove that 7 (P ५ ©) is a valid conclusion from the premises 140,05௩,
P—M, 1M.
OR
20. Show the validity of following argument(A— 3) A (ಗಿಲಿ, 1(BAC), DV A =>D
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