Q. The total number of states required to automate the given regular expression
(00)*(11)*

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Q. Generate a regular expression for the following problem statement:
Password Validation: String should be 8-15 characters long. String must contain a number, an Uppercase letter and a Lower case letter.

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Q. Generate a regular expression for the following problem statement:
P(x): String of length 6 or less for å={0,1}*

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Q. The minimum number of states required in a DFA (along with a dumping state) to check whether the 3rd bit is 1 or not for |n|>=3

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Q. Which of the regular expressions corresponds to the given problem statement:
P(x): Express the identifiers in C Programming language

l=letters

d=digits

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Q. Generate a regular expression for the given language:l
L(x): {xÎ{0,1}*| x ends with 1 nd does not contain a substring 01}

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Q. The minimum number of transitions to pass to reach the final state as per the following regular expression is:
{a,b}*{baaa}

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Q. Which of the following is an utility of state elimination phenomenon?

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Q. If we have more than one accepting states or an accepting state with an outdegree, which of the following actions will be taken?

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Q. Which of the following is not a step in elimination of states procedure?

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Q. Which of the following methods is suitable for conversion of DFA to RE?

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Q. State true or false:
Statement: The state removal approach identifies patterns within the graph and removes state, building up regular expressions along each transition.

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Q. The behaviour of NFA can be simulated using DFA.

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Q. It is suitable to use ____________ method/methods to convert a DFA to regular expression.

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Q. State true or false:
Statement: For every removed state, there is a regular expression produced.

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Q. Is it possible to obtain more than one regular expression from a given DFA using the state elimination method?

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Q. A regular language over an alphabet a is one that can be obtained from

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Q. Regular expression {0,1} is equivalent to

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Q. Precedence of regular expression in decreasing order is

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Q. Regular expression Φ* is equivalent to

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