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Most viewed questions in Engineering Mathematics
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7541
Kenneth Rosen Edition 7 Exercise 1.7 Question 4 (Page No. 91)
Show that the additive inverse, or negative, of an even number is an even number using a direct proof.
Show that the additive inverse, or negative, of an even number is an even number using a direct proof.
Pooja Khatri
295
views
Pooja Khatri
asked
Mar 20, 2019
Mathematical Logic
kenneth-rosen
discrete-mathematics
mathematical-logic
propositional-logic
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–
0
votes
0
answers
7542
Kenneth Rosen Edition 7 Exercise 1.5 Question 49 (Page No. 68)
Show that $\forall x P(x) \wedge \exists x Q(x)$ is logically equivalent to $\forall x \exists y (P(x) \wedge Q(y))$ ... from propositional variables,predicates,T, and F using logical connectives and quantifiers is equivalent to a statement in prenex normal form.
Show that $\forall x P(x) \wedge \exists x Q(x)$ is logically equivalent to $\forall x \exists y (P(x) \wedge Q(y))$, where all quantifiers have the same nonempty domain....
Pooja Khatri
295
views
Pooja Khatri
asked
Mar 19, 2019
Mathematical Logic
kenneth-rosen
discrete-mathematics
mathematical-logic
propositional-logic
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–
0
votes
0
answers
7543
Calculating average mean
The aggregate monthly expenditure of a family was $ 6240 during first 3 months, $ 6780 during next 4 months, and $7236 during last 5 months of a year. If total saving during the year is $ 7080. Find average monthly income of family?
The aggregate monthly expenditure of a family was $ 6240 during first 3 months, $ 6780 during next 4 months, and $7236 during last 5 months of a year. If total saving dur...
Alina
295
views
Alina
asked
Jan 13, 2019
0
votes
0
answers
7544
Self Doubt
Is this TRUE? (∃!x)(∃!y)J(x,y)≡(∃!y)(∃!x)J(x,y)
Is this TRUE?(∃!x)(∃!y)J(x,y)≡(∃!y)(∃!x)J(x,y)
Balaji Jegan
295
views
Balaji Jegan
asked
Dec 6, 2018
0
votes
1
answer
7545
Syllabus:Numerical methods like newton method or bisection method part of syllabus of Gate?
Numerical methods like newton method or bisection method part of syllabus of Gate?
Numerical methods like newton method or bisection method part of syllabus of Gate?
bts1jimin
295
views
bts1jimin
asked
Sep 15, 2018
Mathematical Logic
syllabus
numerical-methods
gate-preparation
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–
1
votes
0
answers
7546
abelian
How many different non-isomorphic Abelian groups of order 4 are there? 2 3 4 this is already discussed here https://gateoverflow.in/1219/gate2007-21 doubt 1 - here how do we ensure that the splits formed are abelian groups ? doubt 2 - if order of the group can be prime factorised then its sure to be abelian ? doubt 3 - how is non isomorphism proved in the solution?
How many different non-isomorphic Abelian groups of order 4 are there?234this is already discussed here https://gateoverflow.in/1219/gate2007-21doubt 1 - here how do we e...
A_i_$_h
295
views
A_i_$_h
asked
Jan 6, 2018
0
votes
1
answer
7547
Virtual gate
Niharika 1
295
views
Niharika 1
asked
Oct 22, 2016
1
votes
1
answer
7548
GATE Overflow | Mathematics | Test 1 | Question: 18
Let $A$ be a finite set of size $n$, the number of elements in the power set of $A \times A$ is $2^{2^n}$ $2^{n^2}$ ${(2^n)}^2$ ${(2^2)}^n$
Let $A$ be a finite set of size $n$, the number of elements in the power set of $A \times A$ is$2^{2^n}$ $2^{n^2}$ ${(2^n)}^2$ ${(2^2)}^n$
Bikram
295
views
Bikram
asked
Aug 8, 2016
Set Theory & Algebra
go-mathematics-1
set-theory
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–
2
votes
1
answer
7549
GO Classes Test Series 2024 | Discrete Mathematics | Test 5 | Question: 22
Which of the following statements are correct? The complement of a simple disconnected graph must be connected. The complement of a simple connected graph must be disconnected. The complement of complete bipartite graph $\text{K}(4,6)$ ... . Then $\text{G}$ must have $4k$ or $4k + 1$ vertices for some integer $k.$
Which of the following statements are correct?The complement of a simple disconnected graph must be connected.The complement of a simple connected graph must be disconnec...
GO Classes
294
views
GO Classes
asked
May 11, 2022
Graph Theory
goclasses2024-dm-5-weekly-quiz
goclasses
graph-theory
graph-isomorphism
multiple-selects
2-marks
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–
0
votes
0
answers
7550
Kenneth Rosen Edition 7 Exercise 1.3 Question 5 (Page No. 34)
Use a truth table to verify the distributive law $p \wedge (q \vee r ) \equiv (p \wedge q ) \vee (p \wedge r).$
Use a truth table to verify the distributive law$p \wedge (q \vee r ) \equiv (p \wedge q ) \vee (p \wedge r).$
Pooja Khatri
294
views
Pooja Khatri
asked
Mar 15, 2019
Mathematical Logic
kenneth-rosen
discrete-mathematics
mathematical-logic
propositional-logic
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–
0
votes
0
answers
7551
Conditional Probability
HeadShot
294
views
HeadShot
asked
Nov 25, 2018
0
votes
1
answer
7552
draw conclusion (logic)
What is the correct approach for drawing a conclusion from P1:- If it rains ,the match will not be played . P2:- The match was played A) it rains B) it did not rain C) it either rain or did not rain D) None
What is the correct approach for drawing a conclusion fromP1:- If it rains ,the match will not be played .P2:- The match was played A) it rains B) it did not rainC) it ei...
hitendra singh
294
views
hitendra singh
asked
Oct 23, 2018
0
votes
0
answers
7553
Linear algebra
A2 − A = 0, where A is a 9×9 matrix. Then (a) A must be a zero matrix (b) A is an identity matrix (c) rank of A is 1 or 0 (d) A is diagonalizable
A2 − A = 0, where A is a 9×9 matrix. Then(a) A must be a zero matrix(b) A is an identity matrix(c) rank of A is 1 or 0(d) A is diagonalizable
sahil_malik
294
views
sahil_malik
asked
Oct 20, 2018
Linear Algebra
linear-algebra
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–
0
votes
0
answers
7554
vectors x1= 5i-2j+k and x2=4i-j+2k are transformed into y1=ax1 and y2=ax2.
vectors x1= 5i-2j+k and x2=4i-j+2k are transformed into y1=ax1 and y2=ax2.
vectors x1= 5i-2j+k and x2=4i-j+2k are transformed into y1=ax1 and y2=ax2.
K NARASIMHA
294
views
K NARASIMHA
asked
Sep 12, 2018
0
votes
0
answers
7555
Probability
If A and B are independent, then A and Bc are also independent Is it true or false?
If A and B are independent, then A and Bc are also independentIs it true or false?
srestha
294
views
srestha
asked
Dec 26, 2017
Probability
probability
engineering-mathematics
+
–
2
votes
1
answer
7556
sum of n terms
find sum of n terms 1^2 - 2^2 + 3^2 - 4^2 + 5^2 - 6^2 + ................... can anyone explain me this how to solve this
find sum of n terms 1^2 - 2^2 + 3^2 - 4^2 + 5^2 - 6^2 + ................... can anyone explain me this how to solve this
sumit goyal 1
294
views
sumit goyal 1
asked
Jul 17, 2017
0
votes
2
answers
7557
GATE Overflow | Mathematics | Test 1 | Question: 26
Which of the following propositions is a tautology ? $(p \vee q) \to p$ $p \vee (q \to p )$ $p \vee ( p \to q )$ $p \to (p \to q )$
Which of the following propositions is a tautology ?$(p \vee q) \to p$ $p \vee (q \to p )$$p \vee ( p \to q )$ $p \to (p \to q )$
Bikram
294
views
Bikram
asked
Aug 8, 2016
Mathematical Logic
go-mathematics-1
mathematical-logic
+
–
0
votes
1
answer
7558
GATE Overflow | Mathematics | Test 1 | Question: 5
Let $X = \{2,3,6,12,24\}$ and $£$ be the partial order defined by $X £ Y$ if $x$ divides $y$. Number of edges in the Hasse diagram of $(X,£)$ is? 3 4 9 None of the above
Let $X = \{2,3,6,12,24\}$ and $£$ be the partial order defined by $X £ Y$ if $x$ divides $y$. Number of edges in the Hasse diagram of $(X,&po...
Bikram
294
views
Bikram
asked
Aug 8, 2016
Set Theory & Algebra
go-mathematics-1
partial-order
+
–
0
votes
1
answer
7559
Probability
Three people X,Y, and Z are contesting in an election and we assume that exactly one of them wins it. Suppose that X and Z have the same chances of winning and Y has only half the chance of X or Z. The probability that either X or Y wins the election is _____
Three people X,Y, and Z are contesting in an election and we assume that exactly one of them wins it. Suppose that X and Z have the same chances of winning and Y has only...
Sourabh Kumar
294
views
Sourabh Kumar
asked
Jan 14, 2016
Probability
probability
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–
0
votes
1
answer
7560
Kenneth Rosen Edition 7 Exercise 6.5 Question 65 (Page No. 434)
Find the coefficient of $x^{3}y^{2}z^{5}\:\text{in}\: (x + y + z)^{10}.$
Find the coefficient of $x^{3}y^{2}z^{5}\:\text{in}\: (x + y + z)^{10}.$
admin
293
views
admin
asked
May 1, 2020
Combinatory
kenneth-rosen
discrete-mathematics
counting
combinatory
descriptive
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