Consider the following languages:

\({L_1} = \left\{ {{a^n}{b^n}{c^m}} \right\} \cup \left\{ {{a^n}{b^m}{c^m}} \right\},\;n,\;m \ge 0\)

\({L_2} = \{ w{w^R}|w \in \left\{ {a,\;b} \right\}*\}\) Where R represents reversible operation.

Which one of the following is (are) inherently ambiguous language(s)?

1
only L1
2
only L2
3
both L1 and L2
4
neither L1 nor L2

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