determine the absolute values |-6|, |0|
Absolute values are very simple: |a| = a , if a \(\ge\) 0 |a| = -a, if a < 0
So for the first problem, what would your 'a' be?
6?
the 'a' is the part inside the absolute value signs.
So in the first case, a is -6. Is -6 greater than or equal to 0?
no there 2 different problems one is 0 and one is -6 isnt it true if there is a negative on the outside its negative and its positive
You can also think about it like this: If the part inside absolute value is less than 0, then you multiply the part inside the absolute value by -1.
If the part inside is greater than or equal to 0, then you just leave it alone.
So with |-6| the part inside is less than 0 right? Then you multiply it by -1, and that is the result.
|-6| = -1(-6) = 6
But since 0 is not less than 0, you leave it alone. |0| = 0
so -6 = 6? and 0 is 0?
|-6| = 6 yes. |0| = 0
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