A directory of Objective Type Questions covering all the Computer Science subjects. Here you can access and discuss Multiple choice questions and answers for various compitative exams and interviews.

121. '
a. A
b. B
c. C
d. D
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Answer: (a).A

122. Let X and Y be finite sets and f: X -> Y be a function. Which one of the following statements is TRUE?
a. A
b. B
c. C
d. D
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Answer: (d).D

123. Consider the below diagram:
a. 3m
b. 3n
c. 2m + 1
d. 2n + 1
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Answer: (b).3n

124. The following is the Hasse diagram of the poset [{a, b, c, d, e}, ≤] . The poset is
a. not a lattice
b. a lattice but not a distributive lattice
c. a distributive lattice but not a Boolean algebra
d. a Boolean algebra
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Answer: (b).a lattice but not a distributive lattice

125. The binary operator ≠ is defined by the following truth table. Which one of the following is true about the binary operator ≠?
a. Both commutative and associative
b. Commutative but not associative
c. Not commutative but associative
d. Neither commutative nor associative
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Answer: (a).Both commutative and associative

126. Suppose L = {p, q, r, s, t} is a lattice represented by the following Hasse diagram.
For any x, y ∈ L, not necessarily distinct, x ∨ y and x ∧ y are join and meet of x, y respectively. Let L^3 = {(x,y,z): x, y, z ∈ L} be the set of all ordered triplets of the elements of L. Let pr be the probability that an element (x,y,z) ∈ L^3 chosen equiprobably satisfies x ∨ (y ∧ z) = (x ∨ y) ∧ (x ∨ z). Then
a. Pr = 0
b. Pr = 1
c. 0 < Pr ≤ 1/5
d. 1/5 < Pr < 1
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Answer: (d).1/5 < Pr < 1

127. Fill in the blanks:
a. 1
b. 2
c. 3
d. 4
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Answer: (b).2

128. Which one of the following does NOT equal to
a. A
b. B
c. C
d. D
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Answer: (a).A

129. Let A be the 2 × 2 matrix with elements a11 = a12 = a21 = +1 and a22 = −1. Then the eigen values of the matrix A^19 are
a. A
b. B
c. C
d. D
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Answer: (d).D

130. Consider the matrix as given below. Which one of the following options provides the CORRECT values of the eigenvalues of the matrix?
a. 1, 4, 3
b. 3, 7, 3
c. 7, 3, 2
d. 1, 2, 3
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Answer: (a).1, 4, 3