Recent questions tagged regular-language

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Is this language regular or not?xww^R | x,w E (a,b)*
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I have a doubt in ardens theorem problem A=Ba+AbB=Aa+BbAssume B is final state Hence By ardens theorem A becomes A=Bab* .Hence B=Aa+Bb => Bab*a+BbTherefore B=B(ab*a+b) is the ... B=B(ab*a+b)) what to do?Here S=B,T=ab*a+b, Then what is R? 
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Can anyone explain how we can write this regular language for the following diagram ?(in depth)
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Please explain me why the 4th option is also a true statement.
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Let $L_1, L_2$ be two regular languages and $L_3$ a language which is not regular.Which of the following statements is/are always TRUE?$L_1=L_2$ if and only ... $\overline{L_1} \cup \overline{L_2}$ is regular
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This question concerns two languages over the alphabet $\Sigma=\{1,-1\}$ (note that this is an alphabet with just two symbols: $1$ and $-1 ).$ The two ... of the above languages is/are regular?Only $\text{L}_1$Only $\text{L}_2$BothNone
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Which f the following statements is FALSE?The intersection of a regular language and a context-free language is context=freeThe intersection of a regular ... -free languages is context-freeThe union of two regular languages is regular
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Why is C is regular as it non regular as?Please help me with this confusion
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If there is a w' such that w' ∉ L in the final step of pumping lemma, then L is not regular (Lemma fails)Can we conversely say for certain if L is not regular ... there be a case where we have all w' ∈ L and still language is not regular?
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Can anyone explain $\overline{ww}$ is $CFL$ or $CSL$ And if $CFL$ can you write the equivalent $CFG$ for this ?
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For a particular input, a turing machine can hang' on encountering an infinite loop. Why can't we say the same for any other machine? i.e A DFA or NFA that ... ∞ is fed to it?Isn't never accepting but progressing' the same as hanging?
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$L =\left \{ w(w^{R})^{*}: w\in(a,b)^{*} \right \}.$Is this language regular?
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If L= { a^p | where p is any prime number }, then what is:- i) L+ ii) L*iii)L^3