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Yes, as long as the two nonzero numbers are themselves rational. (Since a rational number is any number that can be expressed as the quotient of two rational numbers, or any number that can be written as a fraction using only rational numbers.) If one of the nonzero numbers is not rational, the quotient will most likely be irrational.

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Related Questions

Should the quotient of an integer and a nonzero integer always be rational?

No.


Is the quotient of an integer divided by a nonzero integer always be a rational number Why?

Yes, always. That is the definition of a rational number.


Can the quotient of an integer be divided by a nonzero integer a rational number always?

Yes, it is.


Is the quotient of an integer divided by a nonzero integer always a rational number?

Yes.


Is a quotient of an integer divided by a nonzero integer always a rational number?

Because that is how a rational number is defined!


Why is the quotient of an integer divided by a nonzero integer always a rational number?

Because that is how a rational number is defined!


What describes the quotient of a nonzero rational number and an irrational number?

The quotient of a nonzero rational number and an irrational number is always an irrational number. This is because dividing a rational number (which can be expressed as a fraction of integers) by an irrational number cannot result in a fraction that can be simplified to a rational form. Therefore, the result remains outside the realm of rational numbers.


Should the quotient of an integer divided by nonzero integer always be a rational number?

Yes, by definition.


Should the quotient of an integer divided by a nonzero integer always be a rational number?

I had this name question for homework :| no


Is the quotient of two rational number always rational numbers?

yes


What if two rational numbers are divided is the quotient always going to be a rational number?

Not if the second rational number is 0: in that case the quotient is not defined. Otherwise the answer is yes.


Why the product of nonzero rational number and a rational number is an irrational?

Actually the product of a nonzero rational number and another rational number will always be rational.The product of a nonzero rational number and an IRrational number will always be irrational. (You have to include the "nonzero" caveat because zero times an irrational number is zero, which is rational)