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Recent questions in Discrete Mathematics
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91
GATE 2021 | MATHS | QUESTION
Let $ \mathbb{F} $ be a finite field, and $ \mathbb{F}^{\times} $ be the group of all nonzero elements of $ \mathbb{F} $ under multiplication. If $ \mathbb{F}^{\times} $ has a subgroup of order $ 17 $, then the smallest possible order of the field $ \mathbb{F} $ is ____________________________
Let $ \mathbb{F} $ be a finite field, and $ \mathbb{F}^{\times} $ be the group of all nonzero elements of $ \mathbb{F} $ under multiplication. If $ \mathbb{F}^{\times} $ ...
rajveer43
121
views
rajveer43
asked
Jan 10
Mathematical Logic
discrete-mathematics
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–
0
votes
0
answers
92
GATE 2021 | MATHS | Q-20
Let $ f: \left( -\frac{\pi}{2}, \frac{\pi}{2} \right) \to \mathbb{R} $ be given by $ f(x) = \frac{\pi}{2} + x - \tan^{-1}(x) $. Consider the following statements: $P:$ $ |f(x) - f(y)| < |x - y| $ ... Then the correct option is: (A) both P and Q are TRUE (B) P is TRUE and Q is FALSE (C) P is FALSE and Q is TRUE (D) both P and Q are FALSE
Let $ f: \left( -\frac{\pi}{2}, \frac{\pi}{2} \right) \to \mathbb{R} $ be given by $ f(x) = \frac{\pi}{2} + x - \tan^{-1}(x) $. Consider the following statements: $P:$...
rajveer43
68
views
rajveer43
asked
Jan 10
Set Theory & Algebra
functions
set-theory
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–
0
votes
0
answers
93
GATE 2022 | MATHS | Q-27
The number of subgroups of a cyclic group of order 12 is ______________________
The number of subgroups of a cyclic group of order 12 is ______________________
rajveer43
59
views
rajveer43
asked
Jan 10
Set Theory & Algebra
discrete-mathematics
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–
0
votes
1
answer
94
GATE 2023 | Maths | Sample Ques for CS-IT
Let \(G\) be an abelian group and \(\Phi: G \rightarrow (\mathbb{Z}, +)\) be a surjective group homomorphism. Let \(1 = \Phi(a)\) for some \(a \in G\). Consider the following statements: \(P\): For every \(g \in G\), there exists an \(n \in \ ... following statements is/are correct? (A) \(P\) is TRUE (B) \(P\) is FALSE (C) \(Q\) is TRUE (D) \(Q\) is FALSE
Let \(G\) be an abelian group and \(\Phi: G \rightarrow (\mathbb{Z}, +)\) be a surjective group homomorphism. Let \(1 = \Phi(a)\) for some \(a \in G\).Consider the follow...
rajveer43
78
views
rajveer43
asked
Jan 10
Set Theory & Algebra
set-theory
discrete-mathematics
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–
0
votes
0
answers
95
GATE 2022 Stat | Question 16 | Linear Algebra
rajveer43
45
views
rajveer43
asked
Jan 9
Mathematical Logic
linear-algebra
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–
1
votes
1
answer
96
GATE 2022 | Linear Algebra | Question 11
Let 𝑴 be a 2 × 2 real matrix such that $(𝑰 + 𝑴)^-1 = 𝑰 − 𝛼𝑴$, where 𝛼 is a non-zero real number and 𝑰 is the 2 × 2 identity matrix. If the trace of the matrix 𝑴 is 3, then the value of 𝛼 is (A) 3/4 (B) 1/3 (C) 1/2 (D) 1/4
Let 𝑴 be a 2 × 2 real matrix such that $(𝑰 + 𝑴)^-1 = 𝑰 − 𝛼𝑴$, where 𝛼 is a non-zero real number and 𝑰 is the 2 × 2 identity matrix. If the tra...
rajveer43
117
views
rajveer43
asked
Jan 9
Mathematical Logic
linear-algebra
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–
1
votes
1
answer
97
selfdoubt combinatory
In how many ways can you distribute 4 different choclates to 3 people such that each gets atleast 1 choclate.
In how many ways can you distribute 4 different choclates to 3 people such that each gets atleast 1 choclate.
nihal_chourasiya
195
views
nihal_chourasiya
asked
Jan 7
Combinatory
self-doubt
made-easy-test-series
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–
0
votes
1
answer
98
ISRO 2024
Maximum number of Simple graphs possible with $n$ vertices $2^{n(n-1)/2}$ $2^{(n-1)/2}$ $2^{n(n+1)/2}$ $2^{n(n+1)}$
Maximum number of Simple graphs possible with $n$ vertices$2^{n(n-1)/2}$$2^{(n-1)/2}$$2^{n(n+1)/2}$$2^{n(n+1)}$
Ramayya
190
views
Ramayya
asked
Jan 7
Graph Theory
isro-2024
graph-theory
discrete-mathematics
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–
0
votes
1
answer
99
ISRO 2024
If there are five faces and nine vertices in an undirected planar graph, then number of edges is 14 6 12 None of the above
If there are five faces and nine vertices in an undirected planar graph, then number of edges is14612None of the above
Ramayya
297
views
Ramayya
asked
Jan 7
Graph Theory
isro-2024
graph-theory
graph-planarity
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–
0
votes
2
answers
100
ISRO 2024
Which of the following are true? In a graph G with ‘n’ vertices and ‘e’ edges, sum of degrees of vertices = 2*e. Eccentricity of a connected graph can never be equal to radius of the graph Girth of a graph is the shortest cycle of the graph Graph with equal degree for all vertices is multigraph (i), (ii), (iii) (ii), (iii), (iv) (i), (iii), (iv) None of the above
Which of the following are true?In a graph G with ‘n’ vertices and ‘e’ edges, sum of degrees of vertices = 2*e.Eccentricity of a connected graph...
Ramayya
453
views
Ramayya
asked
Jan 7
Graph Theory
isro-2024
discrete-mathematics
graph-theory
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–
0
votes
0
answers
101
Made easy test series
Consider a strongly connected directed graph G(V, F), where |V| = 101. The minimum possible value of IEl is
Consider a strongly connected directed graph G(V, F), where |V| = 101. The minimum possible value of IEl is
abhishekbhingarde
115
views
abhishekbhingarde
asked
Jan 6
0
votes
1
answer
102
How to find continuity and Diffrentiability
The real function f(x) = cos (|x|) is
The real function f(x) = cos (|x|) is
Hritik1204
81
views
Hritik1204
asked
Jan 5
0
votes
1
answer
103
MADE EASY TEST SERIES
Pls solve it
Pls solve it
Dadu
189
views
Dadu
asked
Jan 2
Set Theory & Algebra
discrete-mathematics
made-easy-test-series
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–
0
votes
1
answer
104
If |x| <1. Find the sum to infinity of the series 3 + 8x + 13x^2 + .......
If |x| < 1. Find the sum to infinity of the series $3 + 8x + 13x^2 + 18x^3 + ----- \infty$ $(3+2x)/(1-x^2)$ $(3-2x)/(1+x^2)$ $(2x-3)/(1-x^2)$ $(3+2x)/(1+x^2)$
If |x| < 1. Find the sum to infinity of the series $3 + 8x + 13x^2 + 18x^3 + - \infty$$(3+2x)/(1-x^2)$$(3-2x)/(1+x^2)$$(2x-3)/(1-x^2)$$(3+2x)/(1+x^2)$
gautham_reddy
355
views
gautham_reddy
asked
Jan 1
0
votes
0
answers
105
Worksheet on Recurrence Relation
Find recurrence relations that are satisfied by the sequence formed from the following functions. (a) an = n!/15! (b) an = n2 − 6n + 8
Find recurrence relations that are satisfied by the sequence formed from the followingfunctions.(a) an = n!/15! (b) an = n2 − 6n + 8
Dagi
126
views
Dagi
asked
Dec 31, 2023
0
votes
0
answers
106
#logic
Sir, In discrete mathematics 2024's lecture-17, at 15:30 you said "Every proposition variable is also a compound proposition". How it's possible Sir??? becoz by the definition of compound proposition, a proposition must contain a logical operator for being a compound proposition. @Deepak Poonia
Sir, In discrete mathematics 2024's lecture-17, at 15:30 you said "Every proposition variable is also a compound proposition". How it's possible Sir??? becoz by the defin...
pavan singh
141
views
pavan singh
asked
Dec 30, 2023
Mathematical Logic
goclasses
discrete-mathematics
propositional-logic
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–
0
votes
1
answer
107
A tree has 2n vertices of degree 1, 3n vertices of degree 2 and n vertices of degree 3. Determine the number of vertices and edges in the tree.
SURAJ7201
283
views
SURAJ7201
asked
Dec 29, 2023
Graph Theory
graph-connectivity
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–
1
votes
0
answers
108
Mathematical Logic: Which of the following is a logical consequence of $∀x(p(x)∨q(x))$
The following question is on the NPTEL archive of Assignment 2 of Discrete Mathematics Course,(Link : assessment id-15 (nptel.ac.in)) . I am not able to get how the answer is given option A but I am getting B, C and D. I have also attached my reasoning below. Let me know If I am missing something.
The following question is on the NPTEL archive of Assignment 2 of Discrete Mathematics Course,(Link : assessment id-15 (nptel.ac.in)) . I am not able to get howthe answe...
USharma02
243
views
USharma02
asked
Dec 24, 2023
Mathematical Logic
mathematical-logic
first-order-logic
discrete-mathematics
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–
0
votes
0
answers
109
How many strings are there of lowercase letters of length four or less, not counting the empty string?
How many strings are there of lowercase letters of length four or less, not counting the empty string?
Md Sazzad
152
views
Md Sazzad
asked
Dec 23, 2023
0
votes
0
answers
110
#self doubt
If [dn,/] is a lattice, then x=n/x for all x belongs to dn
If [dn,/] is a lattice, then x=n/x for all x belongs to dn
Dknights
69
views
Dknights
asked
Dec 21, 2023
Set Theory & Algebra
discrete-mathematics
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