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Discrete Mathematics
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Course Name
MSc IT (Master of Science in Information Technology)
Subject Code MT0043 (Discrete Mathematics)
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PART - A
PART - B
PART - C
Subject : Discrete Mathematics
MT0043 : PART - A
| Q. 1 | IN WHICH YEAR GEORGE BOOLE WAS APPOINTED AS PROFESSOR OF MATHEMATICS AT QUEEN’S COLLEGE, CORK, IRELAND |
| | A) | 1849 |
| B) | 1854 | | C) | 1848 | | D) | 1864 | | | | | Q. 2 | 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. 3 | DIGRAPHS IN WHICH FOR EVERY EDGE (A,B) THERE IS ALSO AN EDGE (B,A). |
| | A) | SIMPLE DIGRAPHS |
| B) | ASYMMETRIC DIGRAPHS | | C) | SYMMETRIC DIGRAPHS | | D) | COMPLETE DIAGRAPHS | | | | | Q. 4 | IN WHICH YEAR DOES GEORGE BOOLE HAD INVENTOR OF SYMBOLIC LOGIC |
| | A) | 1815 – 1864 |
| B) | 1816 – 1864 | | C) | 1815 – 1865 | | D) | 1816 – 1865 | | | | | Q. 5 | ~P v ( P v Q ) IS ALWAYS |
| | A) | TAUTOLOGY |
| B) | CONTRADICTION | | C) | LOGICAL EQUIVALENCE | | D) | NONE OF THE ABOVE | | | | | Q. 6 | 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 | | | | | Q. 7 | { } IS CALLED AS WHICH TYPE OF SETS |
| | A) | SINGLETON SET |
| B) | NULL SET | | C) | NON-EMPTY SET | | D) | NONE OF THE ABOVE | | | | | Q. 8 | WHO INVENTED THE VENN DIAGRAMS, IN WHICH YEAR |
| | A) | JOHN VENN ( 1834 – 1923 ) |
| B) | JOHN VENN ( 1834 – 1924 ) | | C) | JOHN VENNEN( 1834 – 1923 ) | | D) | JOHN VENNEN ( 1834 – 1924 ) | | | | | Q. 9 | IF (A,B) IS A RELATED PAIR, i.e. (A,B) ε R THESE TWO NODES LABELED A AND B ARE CONNECTED WITH AN ARROW FROM A TO B. THIS ARROW IS CALLED |
| | A) | DIRECTED EDGE |
| B) | UNDIRECTED EDGE | | C) | SELF LOOP | | D) | NONE OF THE ABOVE | | | | | Q. 10 | A COMPOUND PROPOSITION WHICH IS ALWAYS FALSE WHATEVER BE THE TRUTH VALUES OF ITS COMPONENTS IS CALLED |
| | A) | TAUTOLOGY |
| B) | CONTRADICTION | | C) | LOGICAL EQUIVALENCE | | D) | NONE OF THE ABOVE | | | |
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