Assertion: rational number | /r/HasProperty | a/b
Facets:
Source sentences:
text: Starting from a rational number a/b, its canonical form may be obtained by dividing a and b by their greatest common divisor, and, if b < 0, changing the sign of the resulting numerator and denominator.
text: Two rational numbers a b {\displaystyle {\frac {a}{b}}}
text: we say that (-a/b) is the additive inverse of a/b and a/b is the additive inverse for (-a/b)The multiplicative inverse of any rational number a/b is defined as b/a so that (a/b) x (b/a) =1Zero does not have any reciprocal or multiplicative inverseFor all rational numbers a, b and c,a (b + c)
text: For every rational number a/b, b ≠ 0, there exists a rational number c/d such that a/b x c/d = 1.
text: If the rational number is a/b, then that becomes a2/b2 when squared.