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Testing the understanding of the formal definition of A⊆B.
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England schools
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England university
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Scotland schools
Taxonomy: mathcentre
Taxonomy: Kind of activity
Taxonomy: Context
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History
Peter Allen 6 years, 5 months ago
Created this as a copy of the notion of a subset.Name | Status | Author | Last Modified | |
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the notion of a subset | draft | Bernhard von Stengel | 03/10/2022 22:29 | |
Peter's copy of the notion of a subset | draft | Peter Allen | 10/10/2018 12:30 |
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First, we recall the definition of a subset. Let A and B be two sets. We say that A is a subset of B and write A⊆B if ...
(check all that apply; wrong answers will give negative marks)
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... for all x we have that x is an element of A and x is an element of B.
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... ∀x∈A : A⊆B.
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... ∀x : x∈A ⇒ x∈B.
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... x is an element of B whenever x is an element of A.
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... x∈A ∧ x∈B.
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This question is used in the following exams: