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Hot questions in Engineering Mathematics

1 votes
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5941
REGARDING SYLLABUS
ARE QUESTIONS ON FUZZY SET AND FUZZY RELATION IS IN GATE SYLLABUS OR NOT??????
ARE QUESTIONS ON FUZZY SET AND FUZZY RELATION IS IN GATE SYLLABUS OR NOT??????
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0 votes
1 answer
5942
Gate 2004 Question on Linear Algebra
Can Somebody Please explain me in detail description how to calculate the number of upper triangular and lower triangular of a square matrix I read somewhere that it turns out to be ((n^2)+n) /2,Can someone please provide me with a proof
Can Somebody Please explain me in detail description how to calculate the number of upper triangular and lower triangular of a square matrix I read somewhere that it turn...
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0 votes
1 answer
5943
Computability
Why????
Why????
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1 votes
2 answers
5944
Sheldon Ross
From 10 married couples, we want to select group of 6 that is not allowed to contain a married couple. How many choices are there?
From 10 married couples, we want to select group of 6 that is not allowed to contain a married couple. How many choices are there?
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3 votes
3 answers
5945
graph
Assume undirected graph G is connected . G has 6 vertices and 10 edges. Find the minimum number of edges whose deletion from graph G is always guaranteee that it will become disconnected
Assume undirected graph G is connected . G has 6 vertices and 10 edges. Find the minimum number of edges whose deletion from graph G is always guaranteee that it will bec...
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0 votes
0 answers
5946
ISI-MTECH-CSE-PCB-2018
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0 votes
1 answer
5949
maths
The average of 4 distinct prime numbers a, b, c, d is 35 where a < b < c < d. b and c are equidistant from 34 and; a and b are equidistant from 30 and; c and d are equidistant from 40; a and d are equidistant from 36 . The difference between a and d is?
The average of 4 distinct prime numbers a, b, c, d is 35 where a < b < c < d. b and c are equidistant from 34 and; a and b are equidistant from 30 and; c and d are equidi...
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0 votes
0 answers
5950
ISI-MTECH-CSE-PCB-2018
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0 votes
0 answers
5952
ISI-MTECH-PCB-2018
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10 votes
3 answers
5953
TIFR CSE 2010 | Part A | Question: 13
A cube whose faces are colored is split into $1000$ small cubes of equal size. The cubes thus obtained are mixed thoroughly. The probability that a cube drawn at random will have exactly two colored faces is: $0.096$ $0.12$ $0.104$ $0.24$ None of the above
A cube whose faces are colored is split into $1000$ small cubes of equal size. The cubes thus obtained are mixed thoroughly. The probability that a cube drawn at random w...
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19 votes
4 answers
5954
ISI 2004 MIII
A subset $S$ of set of numbers $\{2,3,4,5,6,7,8,9,10\}$ is said to be good if has exactly $4$ elements and their $gcd=1$, Then number of good subset is $126$ $125$ $123$ $121$
A subset $S$ of set of numbers $\{2,3,4,5,6,7,8,9,10\}$ is said to be good if has exactly $4$ elements and their $gcd=1$, Then number of good subset is$126$$125$$123$$121...
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0 votes
0 answers
5956
ISI-MTECH-CSE-PCB-2018
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0 votes
0 answers
5957
Algebric structure and coding theory
The algebraic structure and coding theory of Rosen chapter 11 is in GATE 2019 Syllabus ?
The algebraic structure and coding theory of Rosen chapter 11 is in GATE 2019 Syllabus ?
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2 answers
5959
keneth r rosen discrete mathematics
the relation R is partial order on the set Z where, R is defined as, a R b iff a=2b. how to prove it.
the relation R is partial order on the set Z where, R is defined as, a R b iff a=2b.how to prove it.
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0 votes
1 answer
5960
Partial ordering
Is partial ordering and hasse diagram stuffs present in GATE 2019 Syllabus. Because topological order is already there in algorithems. Can anybody plz provide topic wise GATE 2019 Syllabus i am not getting it topic wise. Thanku in advance
Is partial ordering and hasse diagram stuffs present in GATE 2019 Syllabus. Because topological order is already there in algorithems.Can anybody plz provide topic wise G...
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