Explain the procedure for converting a PDA which accepts a language L by final state into a PDA which accepts the L by empty stack.
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A: SUMMARY: - hence we got the desired output
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A: Here in this question we have given a PDA and we have asked to describe this PDA.
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A: SUMMARY: - Hence, we discussed all the points.
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A: The above question is solved in step 2 :-
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- I need help to construct a dpda for the language {w in {a,b}^*| w has an unequal amount of a and b}Construct regulargrammars for the following language { w E {a,b}* / w starts and ends with aaand contains bbbas substring}Construct npda that accept the following languages on Σ = {a, b, c}: L = {wcwR : w ∈ {a, b}∗}.
- Write Regular Expression for the language having strings ax, bx, cx, aax, bbx, ccx, aaax, bbbx, cccx,Draw a DFA that is defined by a language L that contains all possible integer literals in CL = {am+n bm cn | m,n ≥ 1} over Σ = {a, b, c} A. Design PDA for L (with as less as states possible) B. Is L is regular language? C. Verify it by Pumping Lemma
- Classify the languages below into the categories regular (R), context-free but not regular (C), decidable, but not context free (D), Turing recognizable by not decidable (T),or not recognizable (N): *Check uploaded image*Prove that the following language is not context-free:Prove that the following language is not context free.
- Classify the languages below into the categories regular (R), context-free but not regular (C), decidable, but not context free (D), Turing recognizable by not decidable (T),or not recognizable (N): *Check uploaded images*(a) How you can elaborate the equivalent FA. (b) Consider the language L of strings, defined over Σ={0, 1}, having double 0’s or double 1’s, Draw a DFA that accept that language.Give the state diagrams of DFAs recognizing the following languagesover Σ = {0, 1}:a. {w : w does not contain substring 10}b. {w : every odd position of w is a 1}c. {w : w contains at least one 0 and at least one 1}