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Because absolute value is always positive.

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โˆ™ 2017-11-22 12:50:32
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Anonymous

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โˆ™ 2020-10-12 21:57:50
But is a rational number?
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Anonymous

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โˆ™ 2020-10-29 01:04:07
mmmmmmmmm
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Anonymous

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โˆ™ 2020-04-09 15:09:23

I dont know

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Anonymous

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โˆ™ 2020-10-12 21:57:18
Well thats helpful

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Q: If x is a rational number and y is the opposite of x why do x and y have the same absolute value?
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Related questions

How do you identify opposite and absolute value of a rational number?

how do you identify opposite and absolute value of a rational number


What is absolute value of the opposite of a nonzero rational number?

The absolute value is always positive.


How do you identify the opposite number and the absolute value of a rational number?

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.


How do you identify the opposite of the absolute value of a rational number?

The opposite of the absolute value of x is always -abs(x).


When are the absolute value and the opposite of rational number equal?

When the number is 0.


How do you identity the opposite and the absolute value of a rational number?

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.


How do you identify the opposite and the absolute value of a rational number?

It would be a positive or negative number


What is a rational number whose opposite and absolute value are the same?

They are all non-positive rational numbers.


What is the additive inverse of a rational number?

It is the number with the same magnitude (absolute value) and the opposite sign.


When it went off absolute value and the opposite of a rational number equal?

When the number is non-positive.


How do you identify the opposite and absolute value of a rational number?

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.


How do you Use absolute value to write definition of the opposite of a nonzero rational number?

I would do it that way.

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