For any tow sets A and B, `(A-B)uu(B-A)=` `(A-B)uuA` b. `(B-A)uuB` c. `(AuuB)-(AnnB)` d. `(AuuB)nn(AnnB)`

For any two sets A and B, (A-B)uu(B-A)=? a. (A-B)uuA b. (B-A)uuB c. (AuuB)-(AnnB) d. (AuuB)nn(AnnB)

For any tow sets A and B(A-B)uu(B-A)=(A-B)uu Ab(B-A)uu Bc*(A uu B)-(A nn B)d(A uu B)nn(A nn B)

For any two sets A and B, ((A'uuB')-A)' is equal to

For any two sets A and B , prove that : (A-B)uu(B-A)=(AuuB)-(AcapB) .

The symmetric difference of sets A and B is equal to (i) (A-B)uu(B-A) (ii) (B-A)uuB (iii) (AuuB)-(AnnB) (iv) (AuuB)nn(AnnB)

For any set A and B, show that (A-B)=(AnnB')

For any set A and B prove that : (A-B)uuB=AuuB .

For any two sets A and B prove that A nn (AuuB)=A

Show that for any sets A and B, A = (A nnB) uu(A- B ) and A uu(B - A) = (A uuB)