DISCRETE STRUCTURES ( CODE:BTCS 302) -NOTES 3-IMPORTANT & EXPECTED QUESTIONS FOR PTU/KUK EXAMS
DISCRETE STRUCTURES ( CODE:BTCS 302)
( IMPORTANT & EXPECTED QUESTIONS FOR PTU/KUK)
SHORT ANSWER TYPE QUESTIONS (2 MARKS EACH):
Q51. What is meant by Ring with Unity? Give example.
Q52. Define a Field.
Q53. Prove that (A-B)∩B=ΙΈ
Q54. What are Partial Order Relations?
Q55. Find the Multiplication table for G={1,2,3,4,5,6} under multiplication Modulo 7.
Q56. Make a table of all Boolean functions of Degree 2.
Q57. Give an example of Linear homogeneous recurrence relation of degree 2.
Q58. Is the set Z of Integers with the binary operation of subtraction a Semi-group. Justify
Q59. Define a Simple path in a Graph.
Q60. Give an example of a Connected Graph.
Q61. Prove that there exists a Semi-group which is not a Monoid.
Q62. Define a Partial order on the set N of all natural numbers.
Q63. Give an example each of a commutative ring with identity and a field.
Q64. Give an equivalence relation on a Set.
Q65. Find the Chromatic number of Complete Bipartite Graph K3,4.
Q66. Prove that intersection of any two left ideals of a ring is also a left ideal of a ring.
Q67. Define one-one and onto function. Give example
Q68. Define Function and Relation with example.
Q69. Find 'n', if P (n,2)=72
Q70. what is Eulerian Graph. Give an example
Q54. What are Partial Order Relations?
Q55. Find the Multiplication table for G={1,2,3,4,5,6} under multiplication Modulo 7.
Q56. Make a table of all Boolean functions of Degree 2.
Q57. Give an example of Linear homogeneous recurrence relation of degree 2.
Q58. Is the set Z of Integers with the binary operation of subtraction a Semi-group. Justify
Q59. Define a Simple path in a Graph.
Q60. Give an example of a Connected Graph.
Q61. Prove that there exists a Semi-group which is not a Monoid.
Q62. Define a Partial order on the set N of all natural numbers.
Q63. Give an example each of a commutative ring with identity and a field.
Q64. Give an equivalence relation on a Set.
Q65. Find the Chromatic number of Complete Bipartite Graph K3,4.
Q66. Prove that intersection of any two left ideals of a ring is also a left ideal of a ring.
Q67. Define one-one and onto function. Give example
Q68. Define Function and Relation with example.
Q69. Find 'n', if P (n,2)=72
Q70. what is Eulerian Graph. Give an example
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