A, B, C are the sets of the letters in the words 'college' 'marriage' and 'luggage' respectively, verify that `[A-(BuuC)] = [(A-B)nn(A-C)]`

If A, B, C are the sets for the letters in the words 'college', 'marriage' and luggage respectively, then verify that [A - (B uu C)] = [(A - B) nn (A - C)]

If A, B, C are the sets of the letters in the word 'CARNIVEL', 'FESTIVAL', 'CRYSTAL' respectively verify A - (B uu C) = (A - B) nn (A - C)

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

A,B,C are the sets of letters needed to spell the words STUDENT , PROGRESS and CONGRUENT respectively. Then n(A uu(B nn C))=

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

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

Using the properties of sets,prove that A-(B-C)=(A-B) uu (A nn C)

If A,B and C are any three sets , then A x (B nn C) is :