Let G be a regular grammar and M the NFA obtained from G according to Theorem 7.3.1. Prove that

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Step 1:u000AUnderstand the given terms and notation. In the context of formal languages and automata

Let $\mathrm{G}$ be a regular grammar and $\mathrm{M}$ the NFA obtained from $\mathrm{G}$ according to Theorem 7.3.1. Prove that if $S \doteq w C$ then there is a computation $[S, w] \vdash[C, \lambda]$ in $\mathrm{M}$.