Additive Inverse of Rational Numbers

Any Integer  in (a/b)form where, 'b' is not  equal  to '0' is defined as rational number. In this 'a' and 'b' are integers and if  b> 0 than every integer is called as rational number. Rational number posses lot's of properties one of them is additive inverse of Rational Numbers. Additive inverse means  addition  of inverse or addition of negative or opposite of number. For instance, we have a rational  number (x/y) then inverse  of  (x/y) is (-x/y) and when we add  inverse of rational numbers with the orginal number like: (-x/y) + (x/y) then this process is known as additive inverse of rational numbers and additive inverse gives result as 'zero'.