Identify whether the following collections of subsets are partitions of S=(-3,-2,-1, 0, 1, 2, 3) and the correct reason for it {−3,−2, 2, 3}, {−1, 1} Multiple Choice О The given collection of sets does not form a partition of S as the union of these sets is not S. О The given collection of sets forms a partition of S as these sets are not mutually disjoint and their union is S. The given collection of sets forms a partition of S as these sets are mutually disjoint and their union is S. О The given collection of sets does not form a partition of S as these sets are not mutually disjoint. Identify whether the following collections of subsets are partitions of R, the set of real numbers, and the correct reason for it: the set of intervals (k, k+1], k = ..., −2, −1, 0, 1, 2, ... Multiple Choice О The given collection of sets forms a partition of R as these sets are pairwise disjoint and their union is R. The given collection of sets does not form a partition of R as these sets are not pairwise disjoint. О The given collection of sets forms a partition of R as these sets are not pairwise disjoint and their union is not R. о The given collection of sets does not form a partition of R as the union of these sets is not R.
Identify whether the following collections of subsets are partitions of S=(-3,-2,-1, 0, 1, 2, 3) and the correct reason for it {−3,−2, 2, 3}, {−1, 1} Multiple Choice О The given collection of sets does not form a partition of S as the union of these sets is not S. О The given collection of sets forms a partition of S as these sets are not mutually disjoint and their union is S. The given collection of sets forms a partition of S as these sets are mutually disjoint and their union is S. О The given collection of sets does not form a partition of S as these sets are not mutually disjoint. Identify whether the following collections of subsets are partitions of R, the set of real numbers, and the correct reason for it: the set of intervals (k, k+1], k = ..., −2, −1, 0, 1, 2, ... Multiple Choice О The given collection of sets forms a partition of R as these sets are pairwise disjoint and their union is R. The given collection of sets does not form a partition of R as these sets are not pairwise disjoint. О The given collection of sets forms a partition of R as these sets are not pairwise disjoint and their union is not R. о The given collection of sets does not form a partition of R as the union of these sets is not R.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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