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Integers are infinite.

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Q: Are integers infinte or finite
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Related questions

Is the set of natural numbers less than 1 finite or infinite?

infinte


Are the integers between 16 and 35 finite?

Yes, the integers between 16 and 35 are finite.


Is the set of integers a finite or an infinite set?

The set of integers is an infinite set as there are an infinite number of integers.


Is the set of all integers less than 50 finite?

The set of positive integers less than 50 is finite (there are 49).The set of all integers less than 50 is infinite, because it includes an infinite number of negative numbers.


Positive integers less than 5 are finite?

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What is the function whose domain is a set of consecutive integers there are finite and infinite?

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Are integers infinite?

No. Each integer is finite. There is an infinite number of them though.


Integers less than -7 or greater than -1?

The set of integers less than -7 or greater than -1 includes all integers to the left of -7 on the number line and all integers to the right of -1 on the number line. In interval notation, this set can be represented as (-∞, -7) ∪ (-1, ∞). This set is infinite and includes all whole numbers that are not between -7 and -1 on the number line.


26 across rational numbers that can be expressed as the sum or difference of a finite number of units --t--e-s?

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Which integers would be compared or ordered?

Basically you can compare or order any finite set of integers.


Why are rational numbers integers?

Not necessarily true. All integers are rational numbers, though, because an integer x can be expressed as a ratio of two integers (e.g. x/1).


What are the examples of a finite set?

In mathematics, a finite set is a set that has a finite number of elements. For example, (2,4,6,8,10) is a finite set with five elements. The number of elements of a finite set is a natural number (non-negative integer), and is called the cardinality of the set. A set that is not finite is called infinite. For example, the set of all positive integers is infinite: (1,2,3,4, . . .)