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The set {1, pi, -3.9} is one such set.

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Q: Which is not a number set that contains the number 0?
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Related questions

Do 0 and the null set have the same number of elements?

You can't really compare that, since zero is not a set. The null set (empty set), which can be written as {}, is a set with zero elements. A set that only contains the number zero, in symbols {0}, contains one element. It is not the same as the empty set.


Why is an empty set a finite set?

An empty set is considered a finite set because it contains zero (0) elements and zero is a finite number.


Why is the empty set called a set?

Because its still a set, although its empty or nothing in that set {} {0} * * * * * The second example above is NOT of an empty set: it is the set that contains the number zero.


Which of the following is not a number set that contains the number 0 A rational B irrational C whole numbers D integer?

Irrational.


What is a finite set in math?

It is a set which contains a finite number of elements.


Which is the Smallest set of number which is closed under subtraction?

After the null set, the set containing only the number 0 ie {0}.


What is the LCM of 25 and 0?

The LCM is not defined for any set of numbers that contains a zero.


What is the only number that is in the whole number set that is not in the natural number set?

0 is the only number which is in the set of whole number but not in the natural number


The set of integers contains whole number and their?

Opposites


Is empty set the same as set of zero?

No. Zero is a number, so the "set of zero" contains one element. The empty set, also known as the null set, contains no elements.


What is Peano's postulates?

There are five of them, also known as Peano's axioms:0 is a number.If n is a number then n's successor is a number.0 is not the successor of a number.If two numbers have successors that are equal then the numbers themselves are equal.If S is a set that contains 0 and also the successor of every number that is in S then every number is in S.


Which subset of the real number system contains the most rational number and explain why?

The set of all rational numbers.If the set contains all of them then no other set can contain any more rational numbers.