The set {0} is a subset of

{Natural numbers}

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{Odd numbers}

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{Whole numbers}

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{Negative integers}

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Solution

The correct option is C {Whole numbers}
The set of whole numbers(W), natural numbers(N), odd numbers(O) and negative integers( $I^{-}$ ) are given by
$W = {0, 1, 2, 3, 4, . . .}$
$N = {1, 2, 3, 4, 5, . . .}$
$O = {- 1, 1, - 2, 2, - 3, 3, . . .}$
$I^{-} = {- 1, - 2, - 3, - 4, - 5, . . .}$
Clearly set of whole number contain 0.
Therefore, ${0} \subset W$
Option C is correct.

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Similar questions

Fill in the blanks:

(a) The number 0 is not in the set of __________.

(b) The least number in the set of all whole numbers __________.

(d) The successor of 8 in the set of all natural numbers is ___________.

(e) The sum of two odd integers is ___________.

(f) The product of two odd integers is___________.

A = {x : x ϵ N}

A = {x : x ϵ N}

Set of natural numbers, $A = {x : x ϵ N}$ is a proper subset of which of the following?

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