The number of solution of| | |x-3|-3|-3|=1
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Step-by-step explanation:
Next, we will learn how to solve an absolute value equation. To solve an equation such as \displaystyle |2x - 6|=8∣2x−6∣=8, we notice that the absolute value will be equal to 8 if the quantity inside the absolute value bars is \displaystyle 88 or \displaystyle -8−8. This leads to two different equations we can solve independently.
2
x
−
6
=
8
or
2
x
−
6
=
−
8
2
x
=
14
2
x
=
−
2
x
=
7
x
=
−
1
Knowing how to solve problems involving absolute value functions is useful. For example, we may need to identify numbers or points on a line that are at a specified distance from a given reference point.
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