Theorem 8(For any set A ;B and C prove that `Axx(B'uuC')'=(AxxB)nn(AxxC)`

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Theorem 2 (For any three set A;B;C ; prove that A xx(B-C)=(A xx B)-(A xx C)

For any three sets A,B,C prove that: A xx(B'uu C')'=(A xx B)nn(A xx C)A xx(B'nn C')'=(A xx B)uu(A xx C)

Theorem 1(i) (For any three set A;B;C; prove that A xx(B uu C)=(A xx B)uu(A xx C))

Theorem 1 (ii) (For any three set A;B;C ; prove that A xx(B nn C)=(A xx B)nn(A xx C)

Theorem 7 (For any set A;B;C;D prove that (A xx B)nn(C xx D)=(A nn C)xx(B nn D)

For any three sets A, B and C, Axx(B'uuC') equals

For any two sets A and B, prove that A nn B sub A

For any A sets A, B, C and D, prove that: (AxxB) nn (CxxD)=(A nnC)xx(BnnD)

For any sets A,B,C,D prove that: (A xx B)nn(C xx D)=(A nn C)xx(B nn D)

sube B, then prove that AxxA sube (AxxB) nn (BxxA).