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Discrete Mathematics
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Course Name
BCA (Bachelor of Computer Application)
Subject Code BC0039 (Discrete Mathematics)
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PART - A
PART - B
PART - C
Subject : Discrete Mathematics
BC0039 : PART - A
| Q. 1 | { } IS CALLED AS WHICH TYPE OF SETS |
| | A) | SINGLETON SET |
| B) | NULL SET | | C) | NON-EMPTY SET | | D) | NONE OF THE ABOVE | | | | | Q. 2 | IF A DIGRAPH CONTAINS A DIRECTED EDGE FROM A TO B AND FROM B TO C, THEN IF THERE IS DIRECTED EDGE CONNECTING A TO C, THEN THE RELATION IS |
| | A) | TRANSITIVE RELATION |
| B) | EQUIVALENCE RELATION | | C) | REFLEXIVE RELATION | | D) | IRREFLEXIVE RELATOIN | | | | | Q. 3 | IF A={ X / X2-5X+6=0} B={2,4} C={4,5} FIND (A-B) x (B-C) |
| | A) | {(3,2)} |
| B) | {(2)} | | C) | {(2),(3)} | | D) | NONE OF THE ABOVE | | | | | Q. 4 | IF A=(X / X IS A POSITIVE PRIME. THERE ARE NO NEGATIVE PRIMES < 8}
B={6,7,8} C={7,8,9} FIND (A∩B) x (B∩C) |
| | A) | {(7,7),(7,8)} |
| B) | {(7),(7,8)} | | C) | {(7,8)} | | D) | NONE OF THE ABOVE | | | | | Q. 5 | TABULAR METHOD IS ALSO KNOWN AS |
| | A) | RULE METHOD |
| B) | SET BUILDER METHOD | | C) | ROSTER METHOD | | D) | NONE OF THE ABOVE | | | | | Q. 6 | A SIMPLE IN WHICH EVERY VERTEX IS JOINED TO EVERY OTHER VERTEX EXACTLY BY ONE EDGE IS CALLED |
| | A) | SIMPLE DIGRAPHS |
| B) | ASYMMETRIC DIGRAPHS | | C) | SYMMETRIC DIGRAPHS | | D) | COMPLETE DIAGRAPHS | | | | | Q. 7 | A COMPLETE SYMMETRIC DIGRAPHS OF N VERTICES CONTAINS |
| | A) | N (N-1) / 2 EDGES |
| B) | N (N-1) EDGES | | C) | N / 2 EDGES | | D) | NONE OF THE ABOVE | | | | | Q. 8 | A BOOLEAN FUNCTION WHICH CAN BE EXPRESSED AS SUM OF MINIMAL BOOLEAN FUNCTIONS IS CALLED |
| | A) | DISJUNCTIVE NORMAL FORM |
| B) | MINTERM NORMAL FORM | | C) | CANONICAL FORM | | D) | ALL OF THE ABOVE | | | | | Q. 9 | THE VERTICES OF EVERY PLANAR GRAPH CAN BE PROPERLY COLORED WITH HOW MANY DIFFERENT COLORS |
| | A) | FOUR |
| B) | FIVE | | C) | SIX | | D) | NONE OF THE ABOVE | | | | | Q. 10 | WHAT IS ACROYMN FOR US, UG |
| | A) | UNIVERSAL SPECIFICATION, UNIVERSAL GENERALIZATION |
| B) | UNIVERSE SPECIFICATION, UNIVERSE GENERALIZATION | | C) | UNIVERSAL SPECIFICATIONAL, UNIVERSAL GENERALIZATIONAL | | D) | UNIVERSE SPECIFICATIONAL, UNIVERSE GENERALIZATIONAL | | | |
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