The solution is as following:
for given grammar L
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Construct an unrestricted grammar that generates language L: Show transcribed image text
Construct a grammar that generates the following language, L =
(anbn+mam | n, m = 0, 1, 2,
...).
Construct a grammar that generates the following language, L = (a"bn-ma" n, m = O, 1, 2, ..)
Construct a grammar that generates the following language, L = (a"bn-mann | n, m = O, 1, 2, ..).
Construct a regular grammar G (a" b) c (aa bb)? VT, S, P) that generates the language generated by
Construct a regular grammar G (a" b) c (aa bb)? VT, S, P) that generates the language generated by
Construct a Turing machine for L (01 (01)*), then find an unrestricted grammar for it using the construction in Theorem 11.7. Give a derivation for 0101 using the resulting grammar. DO NOT COPY/PASTE OTHER PEOPLES SOLUTION. Will vote good if you give good answer!
-Find a left-linear grammar for the language L((aaab*ba)*). -Find a regular grammar that generates the language L(aa* (ab + a)*).-Construct an NFA that accepts the language generated by the grammar.S → abS|A,A → baB,B → aA|bb
Construct a context-free grammar for the language L={ab'ab'an> 1}.
Find a Context-free grammar G that generates the language L= 1n 0m | n ≥ 2m+1, m ≥ 0 U 1n 0m | 0≤n≤3m+2
Construct a context-free grammar for the language L={ ab^n ab^n a | n> 1}.
Construct a context-free grammar for the language L={ ab"ab'an> 1}.
construct a context free grammar for the language
l {a^nc^mb^n: n,m Greaterthanorequalto 0}