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21. If A, B a...

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21. If A, B and C are sets and * stands for complementation then {(A B) C}* =

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A

B

be sets and let

A^{c}

B^{c}

denote the complements of the sets

A

B

(A - B) \cup (B - A) \cup (A \cap B)

A

B

are two non-empty sets with

B^{c}

denoting the complement of set

B

B \subset A

, then which of the following probability statements hold true?

Q. If A stands for '+', B stands for '-', C stands for '

\times

',then 10 C 4 A 4 C 4 B 6 =?

A, B

C

are three sets such that

A \cap B = A \cap C

A \cup B = A \cup C

Q. If A stands for +, B stands for -, C stands for

\times

then what is the value of (10 C 4) A (4 C 4) B 6 ?

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