Question: 2 points Prove the language L = { w in { a , b } | na ( w ) > nb ( w )

2 points Prove the language L ={w in {a, b}| na(w)> nb(w)} is not
a regular language.
6 points Consider the following context-free grammar G.
S -> aXbb | bY cc | SS |\epsi
X -> aXbb |\epsi
Y -> bY cc |\epsi
Show how to derive the string bccaabbbb in G. Using grafstate, provide
the step-by-step derivation and a parse tree.

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