Question: Find a regular grammar for L((a* + bb*)*) Find a left-linear grammar for the language L((aaab*ba)*) Find a regular grammar for the language L =

Find a regular grammar for L((a* + bb*)*) Find a left-linear grammar for the language L((aaab*ba)*) Find a regular grammar for the language L = {anbm : n + m is odd}.

Find a regular grammar that generates the language

L = {w {a, b} : na(w) + 3nb(w) is odd} .

Find regular grammars for the following languages on {a, b}:

(a) L = {w : na(w) is even, nb(w) 4}.

(b) L = {w : na (w) and nb (w) are both even}.

(c) L = {w : (na (w) nb (w))mod 3 = 1}.

(d) L = {w : (na (w) nb (w))mod 3 = 1}.

(e) L = {w : (na (w) nb (w))mod 3 = 0}.

(f) L = {w : |na (w) nb (w)| is odd}.

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