Question: 1. We have seen that a language is regular if and only if it can be generated by a CFG where all productions are of

1. We have seen that a language is regular if and

1. We have seen that a language is regular if and only if it can be generated by a CFG where all productions are of the form A -> aB or A ->a, and also that a language is regular if and only if it can be generated by a CFG where all productions are of the form A -> Ba or A -> a. Show that if all productions are of the form A -> AB, A -> Ba, or A -> a, then L(G) is not necessarily regular

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