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Recent activity by arpn
9
answers
1
GATE CSE 2017 Set 1 | Question: 47
The number of integers between $1$ and $500$ (both inclusive) that are divisible by $3$ or $5$ or $7$ is ____________ .
The number of integers between $1$ and $500$ (both inclusive) that are divisible by $3$ or $5$ or $7$ is ____________ .
11.7k
views
commented
Feb 11, 2017
Set Theory & Algebra
gatecse-2017-set1
set-theory&algebra
normal
numerical-answers
set-theory
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2
answers
2
Regular expression-ME
I feel answer is C but it is given "A". anyone help?
I feel answer is C but it is given "A". anyone help?
475
views
commented
Jan 29, 2017
Theory of Computation
theory-of-computation
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–
5
answers
3
UGC NET CSE | January 2017 | Part 3 | Question: 23
Given the following two languages: $L_1 = \{a^n b^n \mid n \geq 0, \: n \neq 100\}$ $L_2 = \{ w \in \{a, b, c\}^* \mid n_a(w) = n_b (w) = n_c(w) \}$ Which of the following options is correct ... context free language $L_1$ is context free language, $L_2$ is not context free language $L_1$ is not context free language, $L_2$ is context free language
Given the following two languages:$L_1 = \{a^n b^n \mid n \geq 0, \: n \neq 100\}$$L_2 = \{ w \in \{a, b, c\}^* \mid n_a(w) = n_b (w) = n_c(w) \}$Which of the following o...
4.2k
views
comment edited
Jan 29, 2017
Theory of Computation
ugcnetcse-jan2017-paper3
theory-of-computation
context-free-language
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2
answers
4
Test by Bikram | Mock GATE | Test 1 | Question: 48
State whether the following statements are true or false? $(P\to Q) \rightarrow (Q\to P)$ always holds, for all propositions $P, Q$. $\left ( \left ( P\vee Q \right )\rightarrow Q \right )$ $\rightarrow$ ... true, $b$ is false Both $a$ and $b$ are true $a$ is false, $b$ is true. Both $a$ and $b$ are false.
State whether the following statements are true or false?$(P\to Q) \rightarrow (Q\to P)$ always holds, for all propositions $P, Q$.$\left ( \left ( P\vee Q \right )\right...
803
views
commented
Jan 28, 2017
GATE
tbb-mockgate-1
discrete-mathematics
mathematical-logic
propositional-logic
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1
answer
5
toc dfa
Construct minimal DFA which accepts set of all srings over {a,b} which starts and ends with the same symbol???
Construct minimal DFA which accepts set of all srings over {a,b} which starts and ends with the same symbol???
2.6k
views
commented
Nov 27, 2016
Theory of Computation
theory-of-computation
minimal-state-automata
finite-automata
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