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Here are a few familiar quotients of integers:

1/2

2/3

3/4

7/10

The quotient of two integers is seldom an integer.

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14y ago

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Related Questions

Why the quotient of two integers is not always an integer?

The quotient of two integers is not always an integer because division may result in a non-integer value when the numerator is not evenly divisible by the denominator. For example, dividing 5 by 2 gives 2.5, which is not an integer. Only when the numerator is a multiple of the denominator will the quotient be an integer.


How do divide integers?

* The quotient of two positive integers or two negative integers is positive. * The quotient of a positive integer and a negetive integer is negetive.


Is the quotient of two nonzero integers is also an integer?

No.


Is the quotient of any two nonzero integers is an integer?

Usually not.


Is the sum of integers always an integer?

Yes, by definition, the sum of two integers is always an integer. Likewise, the product and difference of two integers is always an integer.


Is the quotient of two integers an integer?

Not always - for example, the quotient of 16 and 2 is equal to 16/2 = 8, but the quotient of 17 and 2 is equal to 17/2 = 8.5.


What can you tell about two integers when their quotient is positivenegative and zero?

When the quotient of two integers is positive, either both integers are positive or both negative. When the quotient of two integers is negative, one of the integers is positive and one negative. When the quotient of two integers is zero, the first integer is zero and the second one is anything but zero.


Is the quotient of two integers not always an integer?

Yes because it could be a fraction for example 2/4 = 1/2


Is the quotient of any two non zero integers is an integer?

No.


What can you tell about two Integers when their quotient is zero?

The first integer is zero.


The sum of two integers is an integer?

Yes the sum of two integers will always be an integer.


If the quotient of two numbers is an integer then both number must be integers?

No, it is not necessary for both numbers to be integers for their quotient to be an integer. For example, if you divide a rational number by another rational number that shares a common factor, the result can still be an integer. For instance, ( \frac{4.0}{2.0} = 2 ), where both numbers are not integers but the quotient is an integer. However, if both numbers are integers, their quotient will also be an integer if the numerator is divisible by the denominator.