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38)


Let 𝐴 = {2,3,4,5,6,7,8,9} and define an order relation ∼ on 𝐴 by the following: For all π‘Ž, 𝑏 ∈ 𝐴, π‘Ž ∼


𝑏 if, and only if, there exists an integer 𝑑 such that 𝑏 = π‘‘π‘Ž. Then, in the poset (𝐴, ∼)


A) The minimal elements are 2 and 3 and the maximal elements are 6, 8 and 9.


B) The minimal elements are 2, 3, 4 and 5 and the maximal elements are 6, 7, 8 and 9.


C) There are no minimal elements, nor any maximal elements.


D) The minimal elements are 2, 3, 5 and 7 and the maximal elements are 5, 6, 7, 8 and 9.




39)


Let 𝐴, 𝐡, 𝐢 and 𝐷 be sets, and let 𝑅 βŠ† 𝐴 Γ— 𝐡, 𝑄 βŠ† 𝐡 Γ— 𝐢 and 𝑃 βŠ† 𝐢 Γ— 𝐷 be relations. Then the


relations (𝑅 ∘ 𝑄) ∘ 𝑃 and 𝑅 ∘ (𝑄 ∘ 𝑃), from 𝐴 to 𝐷


A) must not be equal.


B) are sometimes equal, and sometimes not, depending on the sets 𝐴, 𝐡, 𝐢,𝐷 and the relations 𝑅, 𝑄


and 𝑃.


C) must be equal.


D) are not defined

In a Hasse diagram of a poset (𝐴, ≀), a pair of distinct elements π‘Ž and 𝑏 of 𝐴 are connected by a line


segment if, and only if,


A) either π‘Ž ≀ 𝑏 and there is no 𝑐 ∈ 𝐴 such that π‘Ž ≀ 𝑐 ≀ 𝑏, or else 𝑏 ≀ π‘Ž and there is no 𝑐 ∈ 𝐴 such


that 𝑏 ≀ 𝑐 ≀ π‘Ž.


B) either π‘Ž ≀ 𝑏 or else 𝑏 ≀ π‘Ž.


C) π‘Ž β‰° 𝑏 and 𝑏 β‰° π‘Ž.


D) π‘Ž ≀ 𝑏.



Much appreciate!

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