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Of not being equal to zero. Also, of being closed under division.

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โˆ™ 2010-12-06 20:10:07
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Q: What property do all nonzero numbers have that integers do not?
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Related questions

Is the quotient of two nonzero numbers never a rational number?

The quotient of two nonzero integers is the definition of a rational number. There are nonzero numbers other than integers (imaginary, rational non-integers) that the quotient of would not be a rational number. If the two nonzero numbers are rational themselves, then the quotient will be rational. (For example, 4 divided by 2 is 2: all of those numbers are rational).


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Which of the following sets of numbers contains multiplicative inverses for all its nonzero elements?

Please don't write "the following" if you don't provide a list. This is the situation for some common number sets:* Whole numbers / integers do NOT have this property. * Rational numbers DO have this property. * Real numbers DO have this property. * Complex numbers DO have this property. * The set of non-negative rational numbers, as well as the set of non-negative real numbers, DO have this property.


Are all negative integers irrational numbers?

No. All integers (positive And negative) are rational numbers (not irrational). A rational number can be expressed as a/b, where a & b are both integers, and b is nonzero. So the integer -3 can be expressed as a/b, where [a = 3, and b = -1] for example, or [a = -6 and b = 2].


Are Some real numbers integers?

All integers are real numbers, but not all real numbers are integers.


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What is the factors of all numbers?

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Does the commutative property of addition apply when you add to negative integers?

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All counting numbers are integers, not all integers are counting numbers.


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ALL natural numbers are integers.


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What is the difference between a number and an integer?

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What are nonzero real numbers?

They are all the real numbers other than zero.