Discrete Structure (DS) MCQs with answers Page - 7

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Q. If A and B be sets and AC and Bc denote the complements of the sets A and B, then set (A — B) ∪ (B — A) ∪ (A ∩ B) is equal to

  • (A) Ac ∪ Bc
  • (B) Ac ∩ Bc
  • (C) A ∪ B
  • (D) A ∩ B

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Q. Number of proper subsets of a set of order three

  • (A) 3
  • (B) 6
  • (C) 8
  • (D) 9

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Q. If A be a finite set of size n, then number of elements in the power set of A x A is

  • (A) 22^n
  • (B) 2n^2
  • (C) (2n)2
  • (D) none

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Q. Which of the following set (s) are empty ?

  • (A) {x : x = x}
  • (B) {x : x ≠ x}
  • (C) {x : x = x2}
  • (D) {x : x ≠ x2}

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Q. n a Venn diagram , the overlap between two circles represents:

  • (A) the union of two sets
  • (B) the intersection of two sets
  • (C) the elements that are in either of two sets
  • (D) the difference between the number of elements in two sets

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Q. Which of these subsets are equal: A = {r.t.s} B = {s,t,r,s} C = {t,s,t,r} D = {s,r,s,t}

  • (A) A and B
  • (B) A and C
  • (C) B and D
  • (D) all are equal

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Q. Determine the total number of subsets of the following set: {h,i, j, k, l, m, n}

  • (A) 128
  • (B) 64
  • (C) 32
  • (D) 14

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Q. If B is a Boolean Algebra, then which of the following is true

  • (A) B is a finite but not complemented lattice
  • (B) B is a finite, complemented and distributive lattice
  • (C) B is a finite, distributive but not complemente d lattice
  • (D) B is not distributive lattice

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Q. The statement ( p^q) _ p is a

  • (A) Contingency
  • (B) contradiction
  • (C) tautology
  • (D) None

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Q. 1. Let m = “Juan is a math major,” c = “Juan is a computer science major,” g = “Juan’s girlfriend is a literature major,” h = “Juan’s girlfriend has read Hamlet,” and t = “Juan’s girlfriend has read The Tempest.” Which of the following expresses the statement “Juan is a computer science major and a math major, but his girlfriend is a literature major who hasn’t read both The Tempest and Hamlet.”

  • (A) c ∧ m ∧ (g ∨ (∼h ∨ ∼t))
  • (B) c ∧ m ∧ g ∧ (∼h ∧ ∼t)
  • (C) c ∧ m ∧ g ∧ (∼h ∨ ∼t)
  • (D) c ∧ m ∧ (g ∨ (∼h ∧ ∼t))

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