If `A={2,5}`, `B={3,4,7}` and `C={3,4,8}` then evaluate `AxxB`, `BxxA`, `AxxA` and verify that
`(i) Axx(B-C)=(AxxB)-(AxxC)`
`(ii)Axx(BuuC)=(AxxB)uu(AxxC)`.

If A={3,4} and B={2,3,4} , then evaluate AxxB .

If A={1,3,5},B={3,4}" and C={2,3} , verify that : (i) Axx(BuuC)=(AxxB)uu(AxxC) (ii) Axx(BnnC)=(AxxB)nn(AxxC)

If A ={1,2,3}, B={3,4} and C={4,5,6}, then find each of the following : (i) Axx(B nn C) " "(ii) (AxxB) nn (AxxC) (iii) Axx(B uu C) " "(iv) (AxxB) uu (AxxC)

If A={a,b},B={2,3} and C={3,4} , then evaluate: (i) Axx(B nn C)" "(ii) Axx(B uu C)

If A = [1,2,3], B=[4], C= [5] , then verify that: (i) A xx (B uu C) = (A xx B) uu (A xx C) (ii) A xx (B nn C) = (A xx B) nn (A xx C)

If A={1,2,3},B={3,4}" and "C={4,5,6} then find: (i) Axx(BnnC) (ii) (AxxB)nn(AxxC) (iii) Axx(BuuC) (iv) (AxxB)uu(AxxC)

Let A={a,b,c,d},B={c,d,e} and C={d,e,f,g} . Then verify each of the following identities: (i) Axx(BnnC)=(AxxB)nn(AxxC) (ii) Axx(B-C)=(AxxB)-(AxxC) (iii) (AxxB)nn(BxxA)=(AnnB)xx(AnnB)

Let A={x inN:x^(2)-5x+6=0},B={x inW:0lexlt2} and C={x inN:xlt3}. Verify that (i) Axx(BuuC)=(AxxB)uu(AxxC) (ii) Axx(BnnC)=(AxxB)nn(AxxC)

If A={2} , B={5} , C={3,4,6} , then verify that Axx(BnnC)=(AxxB)nn(AxxC) .