QUESTION IMAGE
Question
solve: \\(5 |x - 6| < 4\\)
the answer has form:
\\(a < x < b\\)
\\(x < a\\) or \\(x > b\\)
where \\(a =\\)
and \\(b =\\)
Isolate the absolute value expression
$$
LATEXBLOCK0
$$
Rewrite as a compound inequality
$$
-\frac{4}{5} < x - 6 < \frac{4}{5}
$$
Solve for x
$$
LATEXBLOCK1
$$
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The answer has form:
- \(A < x < B\) (Correct answer)
- \(x < A \text{ or } x > B\)
Where A = <blank>\(\frac{26}{5}\)</blank>
and B = <blank>\(\frac{34}{5}\)</blank>