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Zeal Test Series 2019: Theory of Computation - Identify Class Language
Prince Sindhiya
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Theory of Computation
Dec 21, 2018
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Mar 7, 2019
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identify-class-language
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Prince Sindhiya
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Theory of Computation
Dec 21, 2018
edited
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by
ajaysoni1924
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Prince Sindhiya
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3 Comments
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arvin
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Dec 22, 2018
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D? because we will need atleast two stacks for a^mb^pc^k in each case .
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Prince Sindhiya
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Dec 22, 2018
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Yeah i also got D)
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Prince Sindhiya
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Dec 23, 2018
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The answer key is a ) i think they are wrong
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Zeal Test Series 2019: Theory of Computation - Identify Class Language
suppose we define max(L) = $ \{ \; x \;|\; x \in L,(\;\forall y \in \Sigma ^*,(y\neq \lambda )\Rightarrow (xy\notin L)\;\;) \;\}$ let L$_1$ = $ \{ \;a^ib^jc^k\;|\;k ≤i \;or\; k ≤j;where\; i,j,k ≥ 0 \;\}$ and L$_2$ ... CFL (c) max( L$_1$ ) is CFL but max( L$_2$ ) is not CFL. (d) max( L$_2$ ) is CFL but max( L$_1$ ) is not CFL.
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Zeal Test Series 2019: Theory of Computation - Identify Class Language
in this question L2 is regular and in first statement what i got that it is DCFL.COMPLEMENT(DCFL).regular and in 2 one DCFLunion regular 3 i am not getting , what i want that can anyone explain the properties of regular with nonregular or anylanguage with regular for this question
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Nov 25, 2018
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Zeal Test Series 2019: Theory of Computation - Identify Class Language
select the correct statement Non-CFL is closed under reversal operation . L=$ \{ \;0^n1^m0^m: n+m \; mod \;6 =2 \} $ is CFL but not regular. if L is context free and R and S are regular ,then MAJORITY(L,R,S)={ w| w is in atleast two of R,L,S } is also context free (a) only i (b) only I and II (c) Only II and III (d) All
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Zeal Test Series 2019: Theory of Computation - Identify Class Language
Which of the following is CFL ? a) L1 is CFL b)L1 is CFL but L2 is not CFL c)Both L1 and L2 are CFL d) None
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