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Recent questions tagged numericalcomputation
0
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2
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1
GATE2010 TF: GA10
A student is answering a multiple choice examination with $65$ questions with a marking scheme as follows$:$ $i)$ $1$ marks for each correct answer $,ii)$ $\frac{1}{4}$ for a wrong answer $,iii)$ $\frac{1}{8}$ for a question that has not been attempted ... gets $37$ marks in the test then the least possible number of questions the student has NOT answered is$:$ $6$ $5$ $7$ $4$
asked
May 14
in
Numerical Ability
by
Lakshman Patel RJIT
Veteran
(
52.9k
points)

64
views
generalaptitude
numericalability
gate2010tf
numericalcomputation
+2
votes
2
answers
2
GATE2010 TF: GA9
A tank has $100$ liters of water$.$ At the end of every hour, the following two operations are performed in sequence$:$ $i)$ water equal to $m\%$ of the current contents of the tank is added to the tank $, ii)$ water equal to $n\%$ of the current contents of the tank ... $100$ liters of water $.$ The relation between $m$ and $n$ is $:$ $m=n$ $m>n$ $m<n$ None of the previous
asked
May 14
in
Numerical Ability
by
Lakshman Patel RJIT
Veteran
(
52.9k
points)

68
views
generalaptitude
numericalability
gate2010tf
numericalcomputation
+1
vote
2
answers
3
GATE2010 MN: GA9
A positive integer $m$ in base $10$ when represented in base $2$ has the representation $p$ and in base $3$ has the representation $q.$ We get $pq=990$ where the subtraction is done in base $10.$ Which of the following is necessarily true$:$ $m\geq 14$ $9\leq m\leq 13$ $6\leq m\leq 8$ $m<6$
asked
May 13
in
Numerical Ability
by
Lakshman Patel RJIT
Veteran
(
52.9k
points)

101
views
generalaptitude
numericalability
gate2010mn
numericalcomputation
+1
vote
1
answer
4
GATE2019 EE: GA9
Given two sets $X=\{1,2,3\}$ and $Y=\{2,3,4\},$ we construct a set $Z$ of all possible fractions where the numerators belong to set $X$ and the denominators belong to set $Y.$ The product of elements having minimum and maximum values in the set $Z$ is _____. $1/12$ $1/8$ $1/6$ $3/8$
asked
Feb 12
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

55
views
gate2019ee
generalaptitude
numericalability
numericalcomputation
0
votes
2
answers
5
GATE2019 ME2: GA4
The product of three integers $X$, $Y$ and $Z$ is $192$. $Z$ is equal to $4$ and $P$ is equal to the average of $X$ and $Y$. What is the minimum possible value of $P$? $6$ $7$ $8$ $9.5$
asked
Feb 9
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

74
views
gate2019me2
generalaptitude
numericalability
numericalcomputation
+1
vote
2
answers
6
GATE2019 ME1: GA4
The sum and product of two integers are $26$ and $165$ respectively. The difference between these two integers is ______ $2$ $3$ $4$ $6$
asked
Feb 9
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

86
views
gate2019me1
generalaptitude
numericalability
numericalcomputation
+2
votes
1
answer
7
TIFR2019A9
Let $A$ and $B$ be two containers. Container $A$ contains $50$ litres of liquid $X$ and container $B$ contains $100$ litres of liquid $Y$. Liquids $X$ and $Y$ are soluble in each other. We now take $30$ ml of liquid $X$ from container $A$ and put it into container $B$. The mixture in ... $V_{AY} > V_{BX}$ $V_{AY} = V_{BX}$ $V_{AY} + V_{BX}=30$ $V_{AY} + V_{BX}=20$
asked
Dec 18, 2018
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

221
views
tifr2019
generalaptitude
numericalability
numericalcomputation
+1
vote
3
answers
8
GATE2017 CE1: GA8
The last digit of $(2171)^{7}+(2172)^{9}+(2173)^{11}+(2174)^{13}$ is $2$ $4$ $6$ $8$
asked
Mar 26, 2018
in
Numerical Ability
by
Milicevic3306
Boss
(
17.1k
points)

97
views
gate2017ce1
modulararithmetic
numericalability
numericalcomputation
0
votes
4
answers
9
GATE2018 ME2: GA9
A house has a number which need to be identified. The following three statements are given that can help in identifying the house number? If the house number is a multiple of $3$, then it is a number from $50$ to $59$. If the house number is NOT a multiple of $4$, then it ... a multiple of $6$, then it is a number from $70$ to $79$. What is the house number? $54$ $65$ $66$ $76$
asked
Feb 17, 2018
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

180
views
gate2018me2
generalaptitude
numericalability
numericalcomputation
0
votes
1
answer
10
GATE2018 ME1: GA5
A number consists of two digits. The sum of the digits is $9$. If $45$ is subtracted from the number, its digits are interchanged. What is the number? 63 72 81 90
asked
Feb 17, 2018
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

95
views
gate2018me1
generalaptitude
numericalability
numericalcomputation
0
votes
1
answer
11
GATE2018 CE2: GA10
Each of the letters in the figure below represents a unique integer from $1$ to $9$. The letters are positioned in the figure such that each of $(A+B+C), (C+D+E), (E+F+G)$ and $(G+H+K)$ is equal to $13$. Which integer does $E$ represent? $1$ $4$ $6$ $7$
asked
Feb 17, 2018
in
Numerical Ability
by
gatecse
Boss
(
16.6k
points)

99
views
gate2018ce2
generalaptitude
numericalability
numericalcomputation
0
votes
2
answers
12
GATE2017 ME1: GA7
What is the sum of the missing digits in the subtraction problem below? $\begin{array}{cccccc} &5&\_&\_&\_&\_&\\ &4&8&\_&8&9\\ \rlap{\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_}\\ &&1&1&1&1 \end{array}$ $8$ $10$ $11$ Cannot be determined.
asked
Feb 27, 2017
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

76
views
gate2017me1
generalaptitude
numericalability
numericalcomputation
+20
votes
4
answers
13
GATE20172GA8
$X$ is a $30$ digit number starting with the digit $4$ followed by the digit $7$. Then the number $X^3$ will have $90$ digits $91$ digits $92$ digits $93$ digits
asked
Feb 14, 2017
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

4k
views
gate20172
numericalability
numericalcomputation
numberrepresentation
+8
votes
5
answers
14
GATE20172GA4
A test has twenty questions worth $100$ marks in total. There are two types of questions. Multiple choice questions are worth $3$ marks each and essay questions are worth $11$ marks each. How many multiple choice questions does the exam have? $12$ $15$ $18$ $19$
asked
Feb 14, 2017
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

1.9k
views
gate20172
numericalability
numericalcomputation
+8
votes
4
answers
15
GATE20171GA4
Find the smallest number $y$ such that $y \times 162$ is a perfect cube. $24$ $27$ $32$ $36$
asked
Feb 14, 2017
in
Numerical Ability
by
Arjun
Veteran
(
422k
points)

1.9k
views
gate20171
generalaptitude
numericalability
numericalcomputation
+7
votes
1
answer
16
GATE2016 Aptitude Set 8: GA10
The numeral in the units position of $211^{870}+146^{127} \times 3^{424}$ is ________.
asked
Jan 26, 2017
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

1.1k
views
numericalability
numericalanswers
numericalcomputation
+2
votes
6
answers
17
GATE2016 CE2: GA5
The sum of the digits of a two digit number is $12$. If the new number formed by reversing the digits is greater than the original number by $54$, find the original number. $39$ $57$ $66$ $93$
asked
Jan 25, 2017
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

338
views
gate2016ce2
numericalability
numericalcomputation
+4
votes
3
answers
18
ISI2012PCBA1b
How many $0$’s are there at the end of $50!$?
asked
Jun 2, 2016
in
Numerical Ability
by
jothee
Veteran
(
104k
points)

286
views
descriptive
isi2012
numericalability
factors
numericalcomputation
numericalanswers
+2
votes
1
answer
19
CMI2010A07
For integer values of $n$, the expression $\frac{n(5n + 1)(10n + 1)}{6}$ Is always divisible by $5$. Is always divisible by $3$. Is always an integer. None of the above
asked
May 19, 2016
in
Numerical Ability
by
jothee
Veteran
(
104k
points)

177
views
cmi2010
numericalability
numericalcomputation
+2
votes
2
answers
20
GATE2014 EC2: GA8
The sum of eight consecutive odd numbers is $656$. The average of four consecutive even numbers is $87$. What is the sum of the smallest odd number and second largest even number?
asked
Mar 18, 2016
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

470
views
gate2014ec2
numericalability
numericalanswers
numericalcomputation
+3
votes
2
answers
21
GATE2014 EC4: GA4
Let $f(x, y) = x^{n}y^{m} = P$. If $x$ is doubled and $y$ is halved, the new value of $f$ is $2^{nm}P$ $2^{mn}P$ $2(n  m)P$ $2(m  n)P$
asked
Mar 17, 2016
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

235
views
gate2014ec4
numericalability
easy
numericalcomputation
+3
votes
3
answers
22
GATE2013 CE: GA1
A number is as much greater than $75$ as it is smaller than $117$. The number is: $91$ $93$ $89$ $96$
asked
Feb 16, 2016
in
Numerical Ability
by
Akash Kanase
Boss
(
41.4k
points)

1.4k
views
gate2013ce
numericalability
numericalcomputation
+5
votes
3
answers
23
GATE2012 CY: GA10
Raju has $14$ currency notes in his pocket consisting of only Rs. $20$ notes and Rs. $10$ notes. The total money value of the notes is Rs. $230$. The number of Rs. $10$ notes that Raju has is $5$ $6$ $9$ $10$
asked
Feb 16, 2016
in
Numerical Ability
by
Akash Kanase
Boss
(
41.4k
points)

649
views
gate2012cy
numericalability
numericalcomputation
+4
votes
2
answers
24
GATE2012 AR: GA6
A value of $x$ that satisfies the equation $\log x + \log (x – 7) = \log (x + 11) + \log 2$ is $1$ $2$ $7$ $11$
asked
Feb 16, 2016
in
Numerical Ability
by
Akash Kanase
Boss
(
41.4k
points)

289
views
gate2012ar
numericalability
numericalcomputation
logarithms
+7
votes
2
answers
25
TIFR2015B12
Let $t_{n}$ be the sum of the first $n$ natural numbers, for $n > 0$. A number is called triangular if it is equal to $t_{n}$ for some $n$. Which of the following statements are true: (i) There exists three successive triangular numbers whose product is a perfect square. (ii) If ... $(i)$ only. $(ii)$ only. $(iii)$ only. All of the above. None of the above.
asked
Dec 8, 2015
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

461
views
tifr2015
numericalability
normal
numericalcomputation
+4
votes
2
answers
26
TIFR2015A3
Let $z < 1$. Define $M_{n}(z)= \sum_{i=1}^{10} z^{10^{n}(i  1)}?$ what is $\prod_{i=0}^{\infty} M_{i}(z)= M_{0}(z)\times M_{1}(z) \times M_{2}(z) \times ...?$ Can't be determined. $1/ (1  z)$ $1/ (1 + z)$ $1  z^{9}$ None of the above.
asked
Dec 2, 2015
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

222
views
tifr2015
numericalability
numericalcomputation
numberseries
+3
votes
2
answers
27
TIFR2014A4
Consider numbers greater than one that satisfy the following properties: They have no repeated prime factors; For all primes $p \geq 2$, $p$ divides the number if and only if $p − 1$ divides the number. The number of such numbers is $0$. $5$. $100$. Infinite. None of the above.
asked
Nov 9, 2015
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

211
views
tifr2014
numericalability
difficult
numericalcomputation
+2
votes
1
answer
28
TIFR2014A1
Consider the reactions $X + 2Y \rightarrow 3Z$$2X + Z \rightarrow Y.$ Let $n_{X}$, $n_{Y}$, $n_{Z}$ denote the numbers of molecules of chemicals $X, Y, Z$ in the reaction chamber. Then which of the following is conserved by both reactions? $n_{X} + n_{Y} + n_{Z}$. $n_{X}+ 7n_{Y} + 5n_{Z}$. $2n_{X} + 9n_{Y} − 3n_{Z}$. $3n_{X} − 3n_{Y} + 13n_{Z}$. None of the above.
asked
Nov 9, 2015
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

313
views
tifr2014
numericalability
numericalcomputation
+8
votes
2
answers
29
TIFR2010A14
A marine biologist wanted to estimate the number of fish in a large lake. He threw a net and found $30$ fish in the net. He marked all these fish and released them into the lake. The next morning he again threw the net and this time caught $40$ fish, of which two were found to be marked. The (approximate) number of fish in the lake is: $600$ $1200$ $68$ $800$ $120$
asked
Oct 3, 2015
in
Numerical Ability
by
makhdoom ghaya
Boss
(
29.9k
points)

459
views
tifr2010
numericalability
numericalcomputation
+15
votes
2
answers
30
GATE201165
A container originally contains $10$ litres of pure spirit. From this container, $1$ litre of spirit replaced with $1$ litre of water. Subsequently, $1$ litre of the mixture is again replaced with $1$ litre of water and this process is repeated one more time. How much spirit is now left in the container? $7.58$ litres $7.84$ litres $7$ litres $7.29$ litres
asked
Sep 29, 2014
in
Numerical Ability
by
jothee
Veteran
(
104k
points)

3.2k
views
gate2011
numericalability
normal
numericalcomputation
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