" 2.Prove that "(A-B)uu(B-A)=(A uu B)-(A nn B)

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

If A = {2x : x is a natural number le6 } and B = {3x : x is a natural number le 5 } Prove that (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)

If A = {2x : x is a natural number le6 } and B = {3x : x is a natural number le 5 } Prove that A uu B= ( A-B) uu (B-A) uu (A nn B)

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

Prove that A uu(A nn B)=A

Prove that P(A uu B) = P(A) + P(B) - P(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}

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