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Okay, mathy people, I have an absolute value Q. for you...


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I have been going over some basic Algebra topics with my dd before we move over to our Algebra 1 text. I have been using a variety of resources, just to see how different texts approach the same topic.

 

We came across this problem in Dolciani: (I will use [] to indicate absolute value)

 

"Explain why the following statement is true."

 

If a is a real number, then

[a] = a if a is zero or a positive number

[a] = -a if a is a negative number

 

It appears that the second condition is telling us that the absolute value of -a is negative a, but I know it is not *really* saying that.

 

Can our resident math experts unfreeze my brain for me, please?

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If you substitute the phrase "opposite of" for the negative sign, maybe it will make sense. So, if the number inside the absolute value sign is a negative number, then the absolute value is the opposite of that negative number (in other words, a positive number). |-3| = -(-3), or 3.

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If you substitute the phrase "opposite of" for the negative sign, maybe it will make sense. So, if the number inside the absolute value sign is a negative number, then the absolute value is the opposite of that negative number (in other words, a positive number). |-3| = -(-3), or 3.

 

Thank you, Kathleen. That what what I was *thinking* they might be saying, but I wasn't sure. :001_smile:

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