Consider the two inequalities: $$\begin{aligned}
& | x + 5 | < | x + 11 | \\
& | x + 11 | < | x + 1 |
\end{aligned}$$ Which one of the following is correct? A There is no real number for which both inequalities are true. B There is exactly one real number for which both inequalities are true. C The real numbers for which both inequalities are true form an interval of length 1 . D The real numbers for which both inequalities are true form an interval of length 2 . E The real numbers for which both inequalities are true form an interval of length 3 . F The real numbers for which both inequalities are true form an interval of length 4 . G The real numbers for which both inequalities are true form an interval of length 5 .
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Consider the two inequalities:
$$\begin{aligned}
& | x + 5 | < | x + 11 | \\
& | x + 11 | < | x + 1 |
\end{aligned}$$
Which one of the following is correct?\\
A There is no real number for which both inequalities are true.
B There is exactly one real number for which both inequalities are true.
C The real numbers for which both inequalities are true form an interval of length 1 .
D The real numbers for which both inequalities are true form an interval of length 2 .
E The real numbers for which both inequalities are true form an interval of length 3 .
F The real numbers for which both inequalities are true form an interval of length 4 .
G The real numbers for which both inequalities are true form an interval of length 5 .