Removed chain rules one by one
S' -> S | λ
S -> aS | bS | a | b | B
B -> bb | C
C -> cC | c
S' -> S | λ
S -> aS | bS | a | b | B
B -> bb | cC | c
C -> cC | c
S' -> S | λ
S -> aS | bS | a | b | bb | cC | c
B -> bb | cC | c
C -> cC | c
Final answer is
S' -> aS | bS | a | b | bb | cC | c | λ
S -> aS | bS | a | b | bb | cC | c
B -> bb | cC | c
C -> cC | c
please up vote
8. What is the S'rule in Gc for the following grammar after processing CHAIN(S)? (10 pts.)...
Question 8 10 pts Let S = {a,b,c}. Write a grammar that generates the language: L = {(ac)"6n+1w: n > 0, W € 2*, W contains the substring acb}
Exhibit a derivation of the string bbbb using the following phrase structured grammar: S + YZY Z + BZC | e BC > CBB Bb + bB bC - Cb BY + Y YC - Y Yse
Let G = (V, S, R, S) be a grammar with V = {Q, R, T}; { = {q, r,ts}; and the set of rules: SQ Q→ RqT RrrT QQr T>t | StT b. (15) Convert G to Chomsky normal form.
4. Fill out the following blanks to make it a context-free grammar for the given language: { an+1 bn | n >= 0}{a2nbn2 | n >= 0 } (8 points) S + AB, A → B
Consider a grammar: S --> | aS | SS SSb | Sbs, Where T={a,b} V={S }. Show that the grammar is ambiguous. What is the language generated by this grammar?
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1) Using the grammar in Example 3.2, show a completed parse tree for each of the following statements: a) A = A * (B + (C * A)) b) A = A * (B + (C)) 2) Using the original grammar in Example 3.4, show a completed parse tree for the statement: A = B + C + A A Grammar for Simple Assignment Statements PLE 3.2 cassign><id> <expr> cidA BIC «ехpг» — sid + <ехpг» id cexpr> ( <expr>)...
Using the grammar below: <program> → begin <stmt_list> end <stmt_list> <stmt> | <stmt>; <stmt_list> <stmt> <var> = <expression> <var> → ABC <expression> <var> + <var> | <var> - <var> | <var> 1) show a leftmost derivation and draw a parse tree for each of the statements below: (1) begin A=A-B; B=C; C=A end (2) begin A=B+C; C=C+B end 2) try a rightmost derivation and draw a parse tree for each of the statements in Q1).
Consider a grammar: S --> | as SS SSb Sbs, Where T={a,b} V={S}. a. Show that the grammar is ambiguous. b. What is the language generated by this grammar?
Given the following Grammar G, S->ASB A-> AS a B-> Sbs Albb (a) Identify and remove the A-productions. (b) Identify and remove unit-productions from the result of (a). (c) Convert it to Chomsky Normal Form.