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Set Theory : U = {1,2,3,4,5,6,7,8,9,10,11,12}, S = {2,4,7,9,11} and T = {4,11} Find : n(U), n(S) and n(T) I just want to know what they mean by n(U), n(S) and n(T)
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For a set \(S\), the notation \(n(S)\) is sometimes used to denote the cardinality of \(S\), which is basically the number of members of the set.
So when they tell me to find n(U) for example, they're asking the number of members of U, right?
what is n(Empty set)
vector yes the number of elements within the set
@Vecters yes @xapproachesinfinity that would probably be defined to be \(0\).
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oh a definition i see
So my answer would be 12 members right?
Right, \(n(U)=12\) because it's exactly the first \(12\) natural numbers.
Okay, i got it now, thanks!
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