How far from 0
|n| measures distance, ignoring direction. Bars mean “how far from zero”.
Why it works
−6 is six steps from 0, so |−6| = 6.
Integers · Absolute value · 3.1
The absolute value of a number is its distance from 0 on the number line. Distance is never negative, so |−6| = 6 and |6| = 6.
On the number line
Watch the method
|−6| = 6 — six steps from 0.
Distance from zero
Absolute value is how far the number is from 0 — never negative.
Your turn
Type a whole number — negatives allowed, e.g. -7.
|n| measures distance, ignoring direction. Bars mean “how far from zero”.
Why it works
−6 is six steps from 0, so |−6| = 6.
Find |-13|.
Distance from zero
Absolute value is how far the number is from 0 — never negative. |-13| = 13
Find |-8|.
Distance from zero
Absolute value is how far the number is from 0 — never negative. |-8| = 8
Find |-8|.
Distance from zero
Absolute value is how far the number is from 0 — never negative. |-8| = 8
Writing |−6| = −6.
Distance is never negative.
Thinking |n| changes the number’s value in an expression.
It only reports the distance.
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t₁ = 5, d = 3 and t1=5,d=3 both count. For a list of numbers, separate them with commas (e.g. 3, 10, 17).Find |-13|.
Find |16|.
Find |11|.
Find |-11|.
Find |-8|.
Find |7|.
Find |5|.
Find |-7|.
Find |-8|.
Find |2|.
Find |14|.
Find |-8|.