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For any two sets A and B, prove that 

 B ⊂ A ∪ B         

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets A and B, prove that 

A ∩ ⊂ A             

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

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For any two sets A and B, prove that A ⊂ ⇒ A ∩ 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets A and B, show that the following statements are equivalent:

(i) \[A \subset B\] 

(ii) \[A \subset B\]=ϕ 

(iii) \[A \cup B = B\]

(iv) \[A \cap B = A .\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For three sets AB and C, show that \[A \cap B = A \cap C\]

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For three sets AB and C, show that \[A \subset B \Rightarrow C - B \subset C - A\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets, prove that: 

\[A \cup \left( A \cap B \right) = A\] 

 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets, prove that: 

\[A \cap \left( A \cup B \right) = A\]

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Find sets AB and C such that \[A \cap B, A \cap C \text{ and } B \cap C\]are non-empty sets and\[A \cap B \cap C = \phi\]

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets A and B, prove that: \[A \cap B = \phi \Rightarrow A \subseteq B'\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

If A and B are sets, then prove that  \[A - B, A \cap B \text{ and } B - A\] are pair wise disjoint. 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Using properties of sets, show that for any two sets A and B,\[\left( A \cup B \right) \cap \left( A \cap B' \right) = A\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets of A and B, prove that: 

\[A' \cup B = U \Rightarrow A \subset B\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets of A and B, prove that: 

\[B' \subset A' \Rightarrow A \subset B\]

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Is it true that for any sets A and \[B, P \left( A \right) \cup P \left( B \right) = P \left( A \cup B \right)\]? Justify your answer.

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Show that for any sets A and B, A = (A ∩ B) ∪ ( A - B)

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Show that for any sets A and B, A ∪ (B – A) = (A ∪ B)

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Each set X, contains 5 elements and each set Y, contains 2 elements and \[\cup^{20}_{r = 1} X_r = S = \cup^n_{r = 1} Y_r\] If each element of S belong to exactly 10 of the Xr's and to eactly 4 of Yr's, then find the value of n.

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets A and B, prove that : 

\[A' - B' = B - A\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets A and B, prove the following: 

\[A \cap \left( A' \cup B \right) = A \cap B\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined
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