How do you solve $| 6 x - 5 | > 0$ $|6x - 5| > 0$ ?

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Answer 1 · 2017-06-21T03:00:54

$x in RR, " "x ne 5/6$

Remember the rule that:

$|a|>b$

$a>b " " or " " a < -b$

In this case, we have that:

$|6x-5| > 0$

$6x-5 > 0 " " or " " 6x-5 < 0$

Hmm... this is just a fancy way of saying that 6x-5 can't be 0. So:

$6x-5 ne 0$

$6x ne 5$

$x ne 5/6$

Final Answer

How do you solve |6x - 5| > 0|6x−5|>0|6x - 5| > 0?