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[" 1.THed "(A uu B uu C)nn(A nn B'nn C')...

[" 1.THed "(A uu B uu C)nn(A nn B'nn C')'nn C'bar(Q)" ide "vec varepsilon],[" (a) "B nn C'],[[" (c) "B nn C'," (b) "A nn C],[" (d) "3'H'," # "vec " oll "'" têl "]]

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The set (A uu B uu C)nn(A nn B'uu C')'nn C' is equal to

A uu B = A nn B iff :

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

(A uu B) nn (A uu B ^ (c)) = A

If A uu B = A uu C and A nn B= A nn C , then

Prove that : (A uu B uu C)^(c) =A^(c) nn B^(c) nn C^(c) .

Find the region (A nn B')'uu(B nn C)

Prove that A nn(B uu C) =(A nn B) uu (A nn C)