name any one property which exist in only Q but not in
n,w, & z.
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Step-by-step explanation:
Given:Name any one property which exist in only Q but not in N,W and Z.
To find: Name of the property
Solution:
All the properties which are followed by N(natural numbers),W(Whole numbers) and Z(Integers) are also followed by Q(rational numbers)
But the difference is this all the integers ,whole numbers and natural numbers are rational numbers but all rational numbers are not natural ,whole and integers.
and one more difference
Existence of infinite numbers:
In between two rational numbers there exists infinite rational numbers.
But in between to consecutive Integers/Natural numbers/Whole numbers there exists 0 integers/natural number /whole numbers,
But in between two consecutive Integers/Natural numbers/Whole numbers there exists infinite rational number.
Hope it helps you.
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