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Solve the absolute value equation |4n+4| +20 = 1 ?

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Solve the absolute value equation |4n+ 4| + 20 = 1.

asked Feb 26, 2014 in PRE-ALGEBRA by linda Scholar

1 Answer

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The equation is |4n+4| +20 = 1.

First rewrite the above equation in the form |ax+b| = c where c ≥0 and it is equivalent to the statement  ax+b = c or ax+b = - c.

Subtract 20 from each side.

|4n+4| +20 -20 = 1-20

|4n+4| = -19.

The absolute value of a number is never negative. So, there are no solutions.
answered Mar 21, 2014 by goushi Pupil

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