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Let I be set of integers, $N =$ the set of non-negative integers, $N_{p} =$ the set of non-positive integers. Then
the sets $A$ and $B$ satisfying $A \cap B = \emptyset$ are

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A = I ~ Np, B = N ~ Np

A = I ~ N, B = I ~ Np

A = N ∆ Np, B = I ~ Np

A=N ∆ Np,B=(I~ N) ∪ 0

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detailed solution

Correct option is B

I~ N={…–3,–2,–1}, I~ Np={1,2,3…}, N~Np={1,2,…},NΔNp=N~Np∪Np~N={0,1,2,…}(I~N)∪{0}={…,−3,−2,−1,0}The disjoint sets are I ~ N and I ~ Np.

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Let I be set of integers, N = the set of non-negative integers, Np =the set of non-positive integers. Thenthe sets A and B satisfying A ∩ B = ∅ are

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Let I be set of integers, $N =$ the set of non-negative integers, $N_{p} =$ the set of non-positive integers. Then
the sets $A$ and $B$ satisfying $A \cap B = \emptyset$ are