2. Use the grammar you have created in Question 1 for an infix expression and using the technique: Syntax Directed Definition write appropriate semantic rules to convert an infix expression of that grammar to a prefix expression. Precedence of operators are given below (high to low): • ) Associativity of operators are given below: [Left Associative] [Right Associative] Taking into account the precedence and the associativity of the operators in this question, if any modification is needed for your grammar in Question 1 to be used in this question, do it. After the necessary modification(s), a) write the semantic rules for infix to prefix conversion b) draw the annotated parse tree for the string: a=b/(c-d)*(x+y)

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Chapter1: Computer Networks And The Internet
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need no 2 solluton.
pls solve no 2

1.
a) Write a grammar for parsing the string a=b/(c-d)*(x+y).
b) Now perform a Left-most derivation for the string.
c) Draw a parse tree for the string.
d) Is the grammar ambiguous? Motivate your answer.
2.
Use the grammar you have created in Question 1 for an infix expression and using the
technique: Syntax Directed Definition write appropriate semantic rules to convert an infix
expression of that grammar to a prefix expression.
Precedence of operators are given below (high to low):
()
Associativity of operators are given below:
,*, /
[Left Associative]
[Right Associative]
Taking into account the precedence and the associativity of the operators in this question,
if any modification is needed for your grammar in Question 1 to be used in this question,
do it. After the necessary modification(s),
a) write the semantic rules for infix to prefix conversion
b) draw the annotated parse tree for the string: a=b/(c-d)*(x+y)
Transcribed Image Text:1. a) Write a grammar for parsing the string a=b/(c-d)*(x+y). b) Now perform a Left-most derivation for the string. c) Draw a parse tree for the string. d) Is the grammar ambiguous? Motivate your answer. 2. Use the grammar you have created in Question 1 for an infix expression and using the technique: Syntax Directed Definition write appropriate semantic rules to convert an infix expression of that grammar to a prefix expression. Precedence of operators are given below (high to low): () Associativity of operators are given below: ,*, / [Left Associative] [Right Associative] Taking into account the precedence and the associativity of the operators in this question, if any modification is needed for your grammar in Question 1 to be used in this question, do it. After the necessary modification(s), a) write the semantic rules for infix to prefix conversion b) draw the annotated parse tree for the string: a=b/(c-d)*(x+y)
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