Consider the set of integers I. Let D denote “divides with an intege – McqOptions

MCQOPTIONS

1.	Consider the set of integers I. Let D denote “divides with an integer quotient” (e.g. \(4D8\) but\(4 \not D 7\)). Then D is
A.	Reflexive, not symmetric, transitive
B.	Not reflexive, not antisymmetric, transitive
C.	Reflexive, antisymmetric, transitive
D.	Not reflexive, not antisymmetric, not transitive
Answer» E.

Discussion

No Comment Found

Related MCQs

Let Booleam operation * is defined as a * b = a + b̅. If m = a * b, then the value of m * b is:
A binary operation ⊕ on a set of integers is defined as x⊕ y = x2 + y2. Which one of the following statements is TRUE about ⊕?
Let x be a non-optimal feasible solution of a linear programming maximization problem and y a dual feasible solution, then
Consider two subsets of ℝ2 given as, S1 = {[1, -2], [3, 5]} and S2 = {[1, 1], [0, 0]}. Then,
A cyclic permutation of length 2 is called
Consider the Boolean operator # with the following properties:x # 0 = x, x # 1 = x̅, x # x = 0 and x # x̅ = 1. Then x # y is equivalent to
If g(x) = 1 – x and \(h\left( x \right) = \frac{x}{{x - 1}},\;then\frac{{g\left( {h\left( x \right)} \right)}}{{h\left( {g\left( x \right)} \right)}}\;is:\)
Consider the group Z495 under addition modulo 495.(i) {0, 99, 198, 307, 406} is the unique subgroup of Z495 of order 5.(ii) {0, 55, 110, 165, 220, 275, 330, 385, 440} is the unique subgroup of Z495 of order 9.Then,
For a set A, the power set of A is denoted by 2A. If A = {5, {6}, {7}}, which of the following options are TRUE?I. Φ ϵ 2AII. Φ ⊆ 2AIII. {5, {6}} ∈ 2AIV. {5, {6}} ⊆ 2A
If G is a group of even order, then an element a ≠ e, satisfying