Consider the following sets. A = {0, 1}5 A₁ = {20 : x € {0, 1}4} A₂ = {201 : x ≤ {0,1}³} A3 = {2011 : x € {0,1}²} DO A₁, A2, and A3 form a partition of A? If not, indicate which condition of a partition is violated. Pick Pick Yes No, not all sets are pairwise disjoint No, not all sets are non-empty No, A₁ U A2 U As = A 3

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Consider the following sets.
A = {0, 1}5
A₁ = {20: x = {0, 1}4}
A₂ = {x01: x € {0,1}³}
A³ = {2011 : x € {0,1}²}
DO A₁, A2, and A3 form a partition of A? If not, indicate which condition of a
partition is violated.
Pick
Pick
Yes
No, not all sets are pairwise disjoint
No, not all sets are non-empty
No, A1 U A2 U As # A
3
Transcribed Image Text:Consider the following sets. A = {0, 1}5 A₁ = {20: x = {0, 1}4} A₂ = {x01: x € {0,1}³} A³ = {2011 : x € {0,1}²} DO A₁, A2, and A3 form a partition of A? If not, indicate which condition of a partition is violated. Pick Pick Yes No, not all sets are pairwise disjoint No, not all sets are non-empty No, A1 U A2 U As # A 3
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