They are all non-positive rational numbers.
The absolute value is always positive.
When the number is 0.
The answer depends on whether the "opposite" means the multiplicative inverse or the additive inverse.
The product will be a rational number whose absolute value is bigger than the absolute value of the whole number.The product will be a rational number whose absolute value is bigger than the absolute value of the whole number.The product will be a rational number whose absolute value is bigger than the absolute value of the whole number.The product will be a rational number whose absolute value is bigger than the absolute value of the whole number.
Because absolute value is always positive.
how do you identify opposite and absolute value of a rational number
The absolute value is always positive.
The opposite of any rational number, q is -q. Then if q >= 0 , its opposite and absolute value are both q.If q < 0 then -q > 0 and the opposite and absolute value are both -q.
The opposite of the absolute value of x is always -abs(x).
When the number is 0.
The additive opposite of the rational number q is -q. One of q and -q must be non-negative and that is its absolute value.
It would be a positive or negative number
It is the number with the same magnitude (absolute value) and the opposite sign.
When the number is non-positive.
Suppose x is a rational number -x is the [additive] opposite of x.If x < 0 then -x > 0 so that the absolute value is -x (if x is negative then -x is positive).if x >= 0 then the absolute value is x.
I would do it that way.
That is how absolute values are defined.