Assertion: rational number's denominator | /r/HasProperty | integer
Facets:
value: in this fraction
type: OTHER
value: in case of rational numbers
type: OTHER
value: surely
type: MANNER
Source sentences:
text: Each numerator and each denominator is an integer.
text: Denominator = 2, is an integer and not equal to zero.
text: A rational number is a number that can be expressed as a fraction where both the numerator and the denominator in the fraction are integers.
text: When expressed as 6, both the numerator and the denominator are integers.
text: Either way, -6 is a rational number, because it can be expressed as a fraction where the numerator and denominator are integers and the denominator doesn’t equal 0.
text: The fraction's numerator and denominator must both be integers, and $$\sqrt{2}
text: Also, we can say that any fraction fit under the category of rational numbers, where denominator and numerator are integers and the denominator is not equal to zero.
text: A number is rational if we can write it as a fraction, where both denominator and numerator are integers.
text: In other words, a rational number can be expressed as some fraction where the numerator and denominator are integers.
text: Here we can see that all the numerators and denominators are integers and even the denominators should be non-zero.
text: Both numerator and denominator are integers.
text: The numerator and the denominator in the fractional form of rational numbers are surely integers and whole.
text: Rational numbers can be expressed in the fractional form, where the denominator is not equal to 0, and both numerator and denominator are integers.
text: Both numerator and denominator are integers.
text: The numerator and denominator both are integers and not equal to zero in case of rational numbers whereas the denominator is always zero in case of irrational numbers.
text: In this fraction, both the numerator and denominator must be integers and the denominator cannot be 0.
text: The numerator and the denominator of the fraction are both integers.