Let A = {x:x ϵ N}, B = {x:x=2n,n ϵ N}, C = {x:x=2n−1,n ϵ N} and , D = {x: x is a prime natural number}. Find :
(i) A∩B (ii) A∩C
(iii) A∩D (iv) B∩C
(v) B∩D (vi) C∩D
If A = {x: x is a natural number}, B ={x: x is an even natural number}
C = {x: x is an odd natural number} and D = {x: x is a prime number}, find
(i) A ∩ B
(ii) A ∩ C
(iii) A ∩ D
(iv) B ∩ C
(v) B ∩ D
(vi) C ∩ D
If U={x:x∈N}, A={x:x=2n,n∈N} and B={x:x is a prime number}, then A∩B is a set with cardinality ________.
If A={x:x=2n+1,nϵZ} and B={x:x=2n,nϵZ} then find A∪B.