Question: Let G = ( V , Sigma , P , S ) be a type - 2 grammar with alphabet Sigma = {

Let G =(V,\Sigma , P, S) be a type-2 grammar with alphabet \Sigma ={a, b, c}, variables V =
{S, U, W} and rules
P ={S -> aSc | UW | from | U bc,
U -> aU b | away,
W -> bW c | bc}.
Let L(G) be the language generated by G.
1. Create a grammar G
in Chomsky normal form such that L(G)= L(G
).

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