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Algebra

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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: Can the quotient of an integer be divided by a nonzero integer a rational number always?
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Related questions

Why the quotient of an integer divided by a nonzero integer are not a rational numbers?

Any integer divided by a non-zero integer is rational.


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

Yes.


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!


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

Because that is how a rational number is defined!


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.


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


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

No.


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).


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 quotient of two nonzero integers a rational number?

Yes.

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