Q38MSQ2 marksConsider the following languages: L1={ww∣w∈{a,b}∗}L_{1} = \{ ww | w \in \{a,b\}^{\ast} \}L1={ww∣w∈{a,b}∗} L2={anbncm∣m,n≥0}L_{2} = \{a^{n} b^{n} c^{m} | m,n \geq 0 \}L2={anbncm∣m,n≥0} L3={ambncn∣m,n≥0}L_{3} = \{a^{m} b^{n} c^{n} | m,n \geq 0 \}L3={ambncn∣m,n≥0} Which of the following statements is/are FALSE?\text{FALSE}?FALSE?(A)L1L_{1}L1 is not context-free but L2L_{2}L2 and L3L_{3}L3 are deterministic context-free.(B)Neither L1L_{1}L1 nor L2L_{2}L2 is context-free.(C)L2,L3L_{2}, L_{3}L2,L3 and L2∩L3L_{2} \cap L_{3}L2∩L3 all are context-free.(D)Neither L1L_{1}L1 nor its complement is context-free.Sign in to save attempts.Show answer← PreviousNext →SolutionsDiscussionLoading…Sign in with Google