Haskell questions, i need the answers as soon as possible please thank you Consider the following context-free grammar with starting non-terminal Sentence:Sentence ::= NP VP NP | NP VP | VP NP NPNP::= Article NounArticle"a"| "the"| "my"::=Article::=::= "dog" "cat" | "fleas"::= Modal Verb%3DNounVPModal::= "can""will"Modal::=Verb::= "has"| "have" |'want'Is this grammar deterministic?Yes, because it is always clear whether a strings belongs to the language or notYes, because each string can be interpreted only one wayNo, because at least two parse trees correspond to the same stringNo, because it is not determined whether a string is part of the language or notAll of the aboveNone of the aboveI don't know Which of the following regular expressions defines a language over {A,B} containing every string with an even number of A's?O ((A|B)(A|B))*O A*(BA*BA*)*O (AA|B)*О АВАВ)"O All of the aboveNone of the aboveO I don't know

Name: Haskell questions, i need the answers as soon as possible please thank
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Description: Haskell questions, i need the answers as soon as possible please thank you Consider the following context-free grammar with starting non-terminal Sentence:Sentence ::= NP VP NP | NP VP | VP NP NPNP::= Article NounArticle"a"| "the"| "my"::=Article::=:

A grammar is said to be deterministic if we can generate all the possible strings in the language…

Answered: Which of the following regular…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

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Haskell questions, i need the answers as soon as possible please thank you

Consider the following context-free grammar with starting non-terminal Sentence:
Sentence ::= NP VP NP | NP VP | VP NP NP
NP
::= Article Noun
Article
"a"
| "the"
| "my"
::=
Article
::=
::= "dog" "cat" | "fleas"
::= Modal Verb
%3D
Noun
VP
Modal
::= "can"
"will"
Modal
::=
Verb
::= "has"| "have" |
'want'
Is this grammar deterministic?
Yes, because it is always clear whether a strings belongs to the language or not
Yes, because each string can be interpreted only one way
No, because at least two parse trees correspond to the same string
No, because it is not determined whether a string is part of the language or not
All of the above
None of the above
I don't know

Which of the following regular expressions defines a language over {A,B} containing every string with an even number of A's?
O ((A|B)(A|B))*
O A*(BA*BA*)*
O (AA|B)*
О АВАВ)"
O All of the above
None of the above
O I don't know

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