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The set (A nn B^c)^c uu (B nn C) equals ...

The set `(A nn B^c)^c uu (B nn C)` equals :

A

`A^c uu B`

B

`A^c uu C^c`

C

`A^c uu B uu C`

D

`A^c nn B`

Text Solution

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The correct Answer is:
A
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Knowledge Check

  • Let A and B be two sets , then (A uu B)^c uu (A^c nn B) equals :

    A
    `A^c`
    B
    `B^c`
    C
    A
    D
    None of these

  • The set ( A uu B uu C) nn (A nn B^c nn C^c)^c nn C^c equals :

    A
    `B nn C^c`
    B
    `A nn C`
    C
    `B uu C^c`
    D
    `A nn C^c`

  • If A,B and C are non -empty sets , then (A-B) uu (B-A) equals :

    A
    (A `uu` B) -B
    B
    `A-(A nnB)`
    C
    `(A uu B) -(A nn B)`
    D
    `(A nn B) uu (A uu B)`

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    If X and Y are two sets, then X nn (Y nn X)' equals

    If A and B are two sets , then A nn (A uu B) equals :

    If A and B are two sets , then A nn (A uu B) equals :

    If A,B and C are any three sets , then A x (B nn C) is :

    Let U be the universal set and A uu B uu C =U . Then [(A-B)uu (B-C)uu(C-A)]^c equals :

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