DP Mathematics HL Questionbank
Ordered pairs: the Cartesian product of two sets.
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[N/A]Directly related questions
- 18M.3srg.hl.TZ0.3b: Show, by means of an example, that \(R\) is not transitive.
- 18M.3srg.hl.TZ0.3a.ii: Show that \(R\) is symmetric.
- 18M.3srg.hl.TZ0.3a.i: Show that \(R\) is reflexive.
- 16M.3srg.hl.TZ0.2b: Given that \(n = 2\) and \(p = 7\), determine the first four members of each of the four...
- 16M.3srg.hl.TZ0.2a: Show that \(R\) is an equivalence relation.
- 16N.3srg.hl.TZ0.4c: Hence prove that there is at least one element of \(A\) that is not related to any other element...
- 16N.3srg.hl.TZ0.4b: Explain why there exists an element \(a \in A\) that is not related to itself.
- 16N.3srg.hl.TZ0.4a: Show that \(S\) is (i) not reflexive; (ii) symmetric; (iii) transitive.
- 17N.3srg.hl.TZ0.3a: Show that R is an equivalence relation.
- 14M.3srg.hl.TZ0.3a: (i) Sketch the set \(X \times Y\) in the Cartesian plane. (ii) Sketch the set...
