If U= Set of first ten natural numbers, A = Set of even number less than 11 and B = Set of composite number less than 12, then find AÈB, AÇB and represent it in Venn-diagram.
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Answer:
U= N: Set of natural numbers
(i) {x:xis an even natural number}
′
={x:x is an odd natural number}
(ii) {x:xis an odd natural number}
′
={x:xis an even natural number}
(iii) {x:x is a positive multiple of 3}
′
={x:x∈N and x is not a multiple of 3}
(iv) {x:xis a prime number}
′
={x:xis a positive composite number and x=1}
(v) {x:xis a natural number divisible by 3 and 5}
′
={x:xis a natural number that is not divisible by 3 or 5}
(vi) {x:xis a perfect square}
′
={x:x∈Nand x is not a perfect square}
(vii) {x:xis a perfect cube}
′
={x:x∈Nand x is not a perfect cube}
(viii) {x:x+5=8}
′
={x:x∈Nand x
=3}
(ix) {x:2x+5=9}
′
={x:x∈Nandx
=2}
(x) {x:x≥7}
′
={x:x∈Nandx<7}
(xi) {x:xϵNand2x+1>10}
′
={x:x∈Nandx≤
2
9)
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