" (i) "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) .

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

Let A={1,2,4,5}B={2,3,5,6}C={4,5,6,7}* Verify the following identities: A-(B uu C)=(A-B)nn(A-C)

A={1,2,3,5,6,7,8,9}, B={1,3,5,6,8}, C={5,6,7,8,10,11}.Verify A-(B uu C)=(A-B) nn (A-C) .

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

For any three sets A,B,C prove that : A-(B uu C ) = (A-B) nn (A-C)

If U= {a, e, i, o,u}, A= {a, e, i}, B= {e, o, u}, C = (a, i, u}, then: Verify that A -(B uu C) =(A-B)nn(A-C) .

Consider the following equations a) A-B=A-(A nn B) b) A=(A nn B)uu(A-B) c) A-(B uu C)=(A-B)uu(A-C) Which of these is / are correct

The dual statement of A - (B uu C) = (A - B) nn (A - C) is "____" .