Question: Consider a context-free grammar g generating language L and a set D of leftmost derivations of strings z from L. Observe that a grammar g'

Consider a context-free grammar g generating language L and a set

Consider a context-free grammar g generating language L and a set D of leftmost derivations of strings z from L. Observe that a grammar g' generating the set D can be derived from g by modifying the righthand sides of productions; more specifically, by removing all termi- nal symbols from the righthand sides and inserting new terminal symbols (the production numbers) in front of the remaining nonterminals (a) Find a context-free grammar G for which the grammar G' is regular. (b) Find a context-free grammar g for which the grammar G' is also context-free. (c) Find two dfferent context-free grammars Gi and 92 such that their sets of leftmost derivations are the same. (d) Is g' ambiguous if g is ambiguous? Explain why and provide an example illustrating your

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