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Subjects
Mathematics State Board
Class 9
Set Language
De Morgan's Law
10.
Prove the set operation
Exercise condition:
5
m.
Answer variants:
1
7
,
1
6
1
10
,
1
9
,
5
,
7
1
8
,
1
7
,
1
6
,
6
1
9
,
1
7
,
1
6
,
5
1
10
,
1
8
,
6
,
7
1
10
,
1
9
,
1
8
,
5
,
6
,
7
If \(U\) \(=\)
1
10
,
1
9
,
1
8
,
1
7
,
1
6
,
5
,
6
,
7
, \(S\) \(=\)
1
8
,
1
7
,
1
6
,
6
and \(T\) \(=\)
1
9
,
1
7
,
1
6
,
5
, then prove that \((S \cap T)^{\prime} = S^{\prime} \cup T^{\prime}\).
\(S \cap T\) \(=\)
, \((S \cap T)^{\prime}\) \(=\)
\(S^{\prime}\) \(=\)
, \(T^{\prime}\) \(=\)
\(S^{\prime} \cup T^{\prime}\) \(=\)
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