a)

b)
LR(0) parsing table:
| ( | ) | ; | = | [ | ] | i | $ | E | O | S | T | V | |
| 0 | s5 | 1 | 2 | 3 | 4 | ||||||||
| 1 | r2 | r2 | r2 | r2 | r2 | r2 | r2 | r2 | |||||
| 2 | acc | ||||||||||||
| 3 | r1 | r1 | s6/r1 | r1 | r1 | r1 | r1 | r1 | |||||
| 4 | s7 | ||||||||||||
| 5 | r6 | r6 | r6 | r6 | s8/r6 | r6 | r6 | r6 | |||||
| 6 | s5 | 9 | 4 | ||||||||||
| 7 | s10 | s12 | 11 | ||||||||||
| 8 | s10 | s12 | 13 | ||||||||||
| 9 | r3 | r3 | r3 | r3 | r3 | r3 | r3 | r3 | |||||
| 10 | s10 | s12 | 14 | ||||||||||
| 11 | r4 | r4 | r4 | r4 | r4 | r4 | r4 | r4 | |||||
| 12 | r7 | r7 | r7 | r7 | r7 | r7 | r7 | r7 | |||||
| 13 | s15 | ||||||||||||
| 14 | s16 | ||||||||||||
| 15 | r5 | r5 | r5 | r5 | r5 | r5 | r5 | r5 | |||||
| 16 | r8 | r8 | r8 | r8 | r8 | r8 | r8 | r8 |
Row(5,[) - has shift reduce conflict
Row(3,;) - has shift reduce conflict
LR(0) parsing table has shift reduce conflicts, so we need to make SLR(1) parsing table.
Computing FIRST and FOLLOW
![FOLLOW FIRST { $. ), i. ]} S.:) =](http://img.homeworklib.com/images/0a430c56-d851-4397-aad0-0169e22f6eb1.png?x-oss-process=image/resize,w_560)
SLR(1) parsing table is as follows:

Let G be the following grammar: 1. S T 2. T O 3. T T 4. O V = E i [ E ] 5. V i 6. V i 7. E ( E) 8. E Construct the LR(0...
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7- Show a complete LR(0) and SLR(1) parsers, including the canonical collection of LR(0) and parsing table, using the following grammar E-→ E + T / T T-, T F / F l a l b Is...
Consider the following grammar. Construct the canonical collection of LR(0) items. E -> E + T (1) E -> T (2) T -> TF (3) T -> F (4) F -> F* (5) F -> a (6) F -> b (7)
Consider the following grammar G: S'S SA xb AaAb B 3. do ed bisbon s LR Bx where S, A, and B are nonterminals, and a, b and x are terminals (a) [10] Is G SLR(1)? If yes, give the parsing table. Otherwise, explain why (b) [15] Is G LR(1)? If yes, give the parsing table. Otherwise, explain why. (c) [15] Is G LALR(1)? If yes, give the parsing table. Otherwise, explain why. umi
Consider the following grammar G: S'S...
(10] Eliminate left recursion from the grammar A Ba |Aa c B Bb | Ab 1 d A Ad IB A BA ASJAE Consider the following grammar G: S'S S (S)S|e fa) (10] Construct the collection of the sets of LR(0) items (b) [5] When constructing the action table of SLR parser of G what are the rules to determine the parsing actions? That is, what is the rule for a shift action at state /? What is the rule...
busi 101 2021 1 4. Consider the following grammar G: S' S SiEtS iEtSeS E b where S and E are nonterminals and i, t, e, a, and b are terminals (a) [5] Please identify the conflicts in the parsing table of G (b) [5] Build the parse tree of the word iEtiEtSeS if shift action is chosen (c) [5] Build the parse tree of the word iEtiEtSeS if reduce action is chosen mulo a
busi 101 2021 1 4....
1) Create an LR(0) parse table for the following grammar. Show all steps (creating closures, the DFA, the transition table, and finally the parse table): E -> E + T | E * T | T T -> ( E ) | id 2) Show a complete bottom-up parse, including the parse stack contents, input string, and action for the string below using the parse table you created in step 6. Think about how I went through this in class....
busi 101 2021 1 4. Consider the following grammar G: S' S SiEtS iEtSeS E b where S and E are nonterminals and i, t, e, a, and b are terminals (a) [5] Please identify the conflicts in the parsing table of G (b) [5] Build the parse tree of the word iEtiEtSeS if shift action is chosen (c) [5] Build the parse tree of the word iEtiEtSeS if reduce action is chosen mulo a
Construct a regular grammar G
= {V,T,S,P} such that L(G)= L(r) where r is a regular expression
(a+b)a(a+b)*.
Question 10 Construct a Regular grammar G = (V, T, S, P) such that L(G) = L(r) wherer is the regular expression (a+b)a(a+b). B I VA A IX E 12 XX, SEE 2 x G 14pt Paragraph
6. (20) Let G = (V, ∑, R, S) be a grammar with V = {Q, R, T};
∑ = {q, r,ts}; and the set of rules:
S→Q
Q→q | RqT
R→r | rT | QQr
T→t | S| tT
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