Let G=(V, T, P, S) be a CFG such that _____________. Then there exists an equivalent grammar G’ having no e productions.(a) e ∈ L(G)(b) w ∉ L(G)(c) e ∉ L(G)(d) w ∈ L(G)I got this question in class test.Origin of the question is Eliminating Epsilon Productions in division Properties of Context Free Languages of Automata Theory

Let G=(V, T, P, S) be a CFG such that _____________. Then there exists

1.	Let G=(V, T, P, S) be a CFG such that _____________. Then there exists an equivalent grammar G’ having no e productions.(a) e ∈ L(G)(b) w ∉ L(G)(c) e ∉ L(G)(d) w ∈ L(G)I got this question in class test.Origin of the question is Eliminating Epsilon Productions in division Properties of Context Free Languages of Automata Theory
Answer» Correct answer is (C) e ∉ L(G) For EXPLANATION I would say: Theorem: Let G = (V, T, S, P) be a CFG such thate ∉ L(G). Then there exists an equivalent grammar G’ having no e-productions.

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