[" 22) Prove that: "],[[" (i) "A nn(B-C)=(A nn B)-(A nn C)]]

Prove the following A nn(B-C)=(A nn B)-(A nn C)

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

If A, B and C are any three sets, then prove that : A nn (B-C) = (A nn B)-(A nn C) .

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

Using various laws on operations on sets prove the following : A nn (B - C) = (A nn B) - (A nn C)

Applying the axiom of equality of sets prove the identity for any three sets A, B and C. A nn (B-C)=(A nn B) - (A nn C)

If A = {1, 2, 3, 4, 5}, B = {2, 3,5, 7, 9} and C = {3, 4, 6, 8, 10}, then prove that : A nn(B uu C)=(A nn B) uu (A nn C) .

If A, B and C are any three sets, then prove that : A nn (B Delta C) = (A nn B) Delta (A nn C) .

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

Prove that : (i) (A nn B) sub A (ii) (A nn B) sub B .