let $V = \{ S , A , B , 0,1 \} \text { and } T = \{ 0,1 \} \text {. For each set of productions determine whether the }$ resulting grammar G is (i) type 0 grammar, but not type 1 ,
(ii) type 1 grammar, but not type 2 ,
(iii) type 2 grammar, but not type 3 ,
(iv) type 3 grammar.
-$$S \rightarrow B , A \rightarrow B , B \rightarrow A$$

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The Answer of let $V = \{ S , A , B , 0,1 \} \text { and } T = \{ 0,1 \} \text {. For each set of productions determine whether the }$ resulting grammar G is (i) type 0 grammar, but not type 1 ,
(ii) type 1 grammar, but not type 2 ,
(iii) type 2 grammar, but not type 3 ,
(iv) type 3 grammar.
-$$S \rightarrow B , A \rightarrow B , B \rightarrow A$$

Let V={S,A,B,0,1} and T={0,1}. For each set of productions determine whether the V = \{ S , A , B , 0,1 \} \text { and } T = \{ 0,1 \} \text {. For each set of productions determine whether the }V={S,A,B,0,1} and T={0,1}. For each set of productions determine whether the

Let $V = \{ S , A , B , 0,1 \} \text { and } T = \{ 0,1 \} \text {. For each set of productions determine whether the }$