[" FHes anfurls for "],[(A-B)uu(B-A)=(A uu B)-(A nn B)]

If A and B are two sets then (A-B)uu(B-A)=(A uu B)-(A nn B)

A uu B = (AB) uu (BA) uu (A nn B)

the symmetric difference of A and B is not equal to (A-B)nn(B-A)(A-B)uu(B-A)(A uu B)-(A nn B){(A uu B)-A}uu{A nn B}

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

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)

Prove that : (A uu B)=(A-B) uu (B-A) uu (A nn B) .

A uu B = A nn B iff :

If A and B are two sets,then (A-B)uu(B-A)uu(A nn B) is equal to A uu B( b) A nn B( c) A (d) B

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