Top 350+ Solved Discrete Mathematics MCQ Questions Answer

From 31 to 45 of 338

Q. An Abelian Group satisfies the properties

a. g-i to g-v

b. g-i to r-iv

c. g-i to r-v

d. r-i to r-v

  • a. g-i to g-v

Q. A Ring satisfies the properties

a. r-i to r-v

b. g-i to g-iv

c. g-i to r-v

d. g-i to r-iii

  • d. g-i to r-iii

Q. A Ring is said to be commutative if it also satisfies the property

a. r-vi

b. r-v

c. r-vii

d. r-iv

  • d. r-iv

Q. An ‘Integral Domain’ satisfies the properties

a. g-i to g-iii

b. g-i to r-v

c. g-i to r-vi

d. g-i to r-iii

  • c. g-i to r-vi

Q. a.(b.c) = (a.b).c is the representation for which property?

a. g-ii

b. g-iii

c. r-ii

d. r-iii

  • a. g-ii

Q. a(b+c) = ac+bc is the representation for which property?

a. g-ii

b. g-iii

c. r-ii

d. r-iii

  • d. r-iii

Q. Does the set of residue classes (mod 3) form a group with respect to modular addition?

a. yes

b. no

c. can’t say

d. insufficient data

  • a. yes

Q. Does the set of residue classes (mod 3) form a group with respect to modular addition?

a. yes

b. no

c. can’t say

d. insufficient data

  • b. no

Q. The less-than relation, <, on a set of real numbers is              

a. not a partial ordering because it is not asymmetric and irreflexive equals antisymmetric

b. a partial ordering since it is asymmetric and reflexive

c. a partial ordering since it is antisymmetric and reflexive

d. not a partial ordering because it is not antisymmetric and reflexive

  • a. not a partial ordering because it is not asymmetric and irreflexive equals antisymmetric

Q. Consider the set N* of finite sequences of natural numbers with a denoting that sequence a is a prefix of sequence b. Then, which of the following is true?

a. every non-empty subset of has a greatest lower bound

b. it is uncountable

c. every non-empty finite subset of has a least upper bound

d. every non-empty subset of has a least upper bound

  • a. every non-empty subset of has a greatest lower bound

Q. If every two elements of a poset are comparable then the poset is called                  

a. sub ordered poset

b. totally ordered poset

c. sub lattice

d. semigroup

  • b. totally ordered poset
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