Assertion: rational number's denominator | /r/HasProperty | positive
Facets:
value: always
type: DEGREE
Source sentences:
text: If both denominators are positive, and, in particular, if both fractions are in canonical form,
text: When the numerator is a negative integer, whereas the denominator is a positive integer.
text: If either denominator is negative, each fraction with a negative denominator must first be converted into an equivalent form with a positive denominator by changing the signs of both its numerator and denominator.
text: When both the numerator and denominator of any rational fractional number are positive integers.
text: - each rational can have its canonical form (irreducible fraction where denominator is always positive) comparison & equality
text: A rational number is in its standard form if it has no common factors other than 1 between the numerator and denominator and the denominator is positive.
text: The denominator is positive.
text: - rationals use inside canonical form - each rational can have its canonical form (irreducible fraction where denominator is always positive)
text: That returns a rational number that's irreducible, and where also the denominator is always positive.
text: A rational number is said to be in the standard form if its denominator is a positive integer and the numerator and denominator have no common factor other than 1.
text: A rational number is said to be in the standard form if its denominator is a positive integer and the numerator and the denominator have no common factor other than 1 .