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Questions with numerical answers and no options. No negative marks for these questions.
Recent questions tagged numerical-answers
3
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631
GO Classes Weekly Quiz 13 | Discrete Mathematics | Combinatorics | Question: 8
How many ways are there to split a dozen people into $3$ teams, where one team has $2$ people, and the other two teams have $5$ people each?
How many ways are there to split a dozen people into $3$ teams, where one team has $2$ people, and the other two teams have $5$ people each?
GO Classes
761
views
GO Classes
asked
Jun 14, 2022
Combinatory
goclasses_wq13
numerical-answers
goclasses
combinatory
counting
2-marks
+
–
2
votes
1
answer
632
GO Classes Weekly Quiz 13 | Discrete Mathematics | Combinatorics | Question: 12
How many rectangles are there in a chess board?
How many rectangles are there in a chess board?
GO Classes
415
views
GO Classes
asked
Jun 14, 2022
Combinatory
goclasses_wq13
numerical-answers
goclasses
combinatory
counting
2-marks
+
–
4
votes
3
answers
633
GO Classes Weekly Quiz 13 | Discrete Mathematics | Combinatorics | Question: 14
The number of ways of selecting at least one Indian and at least one American for a debate from a group comprising $3$ Indians and $4$ Americans and no one else?
The number of ways of selecting at least one Indian and at least one American for a debate from a group comprising $3$ Indians and $4$ Americans and no one else?
GO Classes
666
views
GO Classes
asked
Jun 14, 2022
Combinatory
goclasses_wq13
numerical-answers
goclasses
combinatory
counting
2-marks
+
–
3
votes
2
answers
634
GO Classes Weekly Quiz 13 | Discrete Mathematics | Combinatorics | Question: 15
In an examination, a question paper consists of $12$ questions divided into two parts i.e, Part I and Part II, containing $5$ and $7$ questions respectively. A student is required to attempt $8$ questions in all, selecting at least $3$ from each part. In how many ways can a student select the questions?
In an examination, a question paper consists of $12$ questions divided into two parts i.e, Part I and Part II, containing $5$ and $7$ questions respectively. A student is...
GO Classes
430
views
GO Classes
asked
Jun 14, 2022
Combinatory
goclasses_wq13
numerical-answers
goclasses
combinatory
counting
2-marks
+
–
7
votes
1
answer
635
GO Classes Weekly Quiz 13 | Discrete Mathematics | Combinatorics | Question: 16
Count the number of non-negative integer solutions to $ 3 x_{1}+3 x_{2}+3 x_{3}+7 x_{4}=22 . $
Count the number of non-negative integer solutions to$$3 x_{1}+3 x_{2}+3 x_{3}+7 x_{4}=22 .$$
GO Classes
545
views
GO Classes
asked
Jun 14, 2022
Combinatory
goclasses_wq13
numerical-answers
goclasses
combinatory
counting
2-marks
+
–
4
votes
2
answers
636
GO Classes Test Series 2023 | Theory of Computation | Test 1 | Question: 14
Let $L$ be the language accepted by the following non-deterministic finite automaton with $\epsilon$-transitions: The number of states in the minimal DFA that accepts the language that is recognized by the above NFA over alphabet $\{a\},$ is ________
Let $L$ be the language accepted by the following non-deterministic finite automaton with $\epsilon$-transitions:The number of states in the minimal DFA that accepts the ...
GO Classes
521
views
GO Classes
asked
Jun 9, 2022
Theory of Computation
goclasses2024-toc-1-weekly-quiz
numerical-answers
goclasses
theory-of-computation
finite-automata
minimal-state-automata
2-marks
+
–
3
votes
1
answer
637
GO Classes Test Series 2023 | Theory of Computation | Test 1 | Question: 25
Let $L$ be a language over an alphabet $\Sigma$. The equivalence relation $\sim_{L}$ on the set $\Sigma^{\ast }$ of finite strings over $\Sigma$ is defined by $u \sim_{L} v$ ... the regular expression $a ^\ast b(a \mid b)$. Number of $\sim_{L}$-equivalence classes for this $L$ is ________
Let $L$ be a language over an alphabet $\Sigma$. The equivalence relation $\sim_{L}$ on the set $\Sigma^{\ast }$ of finite strings over $\Sigma$ is defined by $u \sim_{L}...
GO Classes
442
views
GO Classes
asked
Jun 9, 2022
Theory of Computation
goclasses2024-toc-1-weekly-quiz
numerical-answers
goclasses
theory-of-computation
finite-automata
regular-expression
2-marks
+
–
4
votes
1
answer
638
GO Classes Test Series 2023 | Digital Logic | Test 3 | Question: 6
We wish to design a sequence detector circuit, which detects three or more consecutive $1’s$ in a string of bits coming through an input line. If we implement a sequential circuit with $\text{J-K}$ flip flops then the minimum number of flip flops required is _______
We wish to design a sequence detector circuit, which detects three or more consecutive $1’s$ in a string of bits coming through an input line.If we implement a sequenti...
GO Classes
306
views
GO Classes
asked
Jun 2, 2022
Digital Logic
goclasses2024-dl-3-weekly-quiz
numerical-answers
goclasses
digital-logic
sequential-circuit
flip-flop
1-mark
+
–
4
votes
1
answer
639
GO Classes Weekly Quiz 12 | Discrete Mathematics | Group Theory, Functions | Question: 9
The group $Z_{n}$ consists of the elements $\{0,1,2, \ldots, n-1\}$ with addition $\bmod n$ as the operation. How many subgroups of $Z_{9}$ are there?
The group $Z_{n}$ consists of the elements $\{0,1,2, \ldots, n-1\}$ with addition $\bmod n$ as the operation.How many subgroups of $Z_{9}$ are there?
GO Classes
298
views
GO Classes
asked
May 29, 2022
Set Theory & Algebra
goclasses_wq12
numerical-answers
goclasses
set-theory&algebra
group-theory
2-marks
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