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1
GATE Civil 2021 Set 2  GA Question: 9
In the figure shown above, $\text{PQRS}$ is a square. The shaded portion is formed by the intersection of sectors of circles with radius equal to the side of the square and centers at $S$ and $Q$. The probability that any point picked randomly within the square falls in the ... ____________ $4\frac{\pi }{2}$ $\frac{1}{2}$ $\frac{\pi }{2}1$ $\frac{\pi }{4}$
answered
Apr 11
in
Numerical Ability
gatecivil2021set2
numericalability
geometry
circles
+1
vote
2
GATE Civil 2020 Set 1  GA Question: 7
Five friends $P,Q,R,S$ and $T$ went camping. At night, they had to sleep in a row inside the tent. $P,Q$ and $T$ refused to sleep next to $R$ since he snored loudly. $P$ and $S$ wanted to avoid $Q$ as he usually ... in sleep. Assuming everyone was satisfied with the sleeping arrangements, what is the order in which they slept? $RSPTQ$ $SPRTQ$ $QRSPT$ $QTSPR$
answered
Apr 4
in
Analytical Aptitude
gate2020ce1
analyticalaptitude
logicalreasoning
seatingarrangements
+1
vote
3
GATE Civil 2021 Set 1  GA Question: 5
Four persons $\text{P, Q, R}$ and $\text{S}$ are to be seated in a row, all facing the same direction, but not necessarily in the same order. $\text{P}$ and $\text{R}$ cannot sit adjacent to each other. $\text{S}$ should be seated to the right of $\text{Q}$. The number of distinct seating arrangements possible is: $2$ $4$ $6$ $8$
answered
Mar 28
in
Numerical Ability
gatecivil2021set1
numericalability
permutationandcombination
seatingarrangements
+2
votes
4
GATE Civil 2021 Set 1  GA Question: 8
Five line segments of equal lengths, $\text{PR, PS, QS, QT}$ and $\text{RT}$ are used to form a star as shown in the figure above. The value of $\theta$, in degrees, is _______________ $36$ $45$ $72$ $108$
answered
Mar 27
in
Numerical Ability
gatecivil2021set1
numericalability
geometry
+1
vote
5
GATE Civil 2021 Set 1  GA Question: 7
Consider two rectangular sheets, Sheet $\text{M}$ and Sheet $\text{N}$ of dimensions $6\:\text{cm} \times 4\: \text{cm}$ each. Folding operation $1:$ The sheet is folded into half by joining the short edges of the current shape. Folding operation $2:$ The ... $\text{M}$ is _____________. $13:7$ $3:2$ $7:5$ $5:13$
answered
Mar 27
in
Spatial Aptitude
gatecivil2021set1
spatialaptitude
paperfolding
+1
vote
6
GATE Civil 2021 Set 2  GA Question: 5
Four persons $P, Q, R$ and $S$ are to be seated in a row. $R$ should not be seated at the second position from the left end of the row. The number of distinct seating arrangements possible is: $6$ $9$ $18$ $24$
answered
Mar 27
in
Numerical Ability
gatecivil2021set2
numericalability
permutationandcombination
seatingarrangements
+1
vote
7
GATE Civil 2021 Set 2  GA Question: 10
In an equilateral triangle $\text{PQR}$, side $\text{PQ}$ is divided into four equal parts, side $\text{QR}$ is divided into six equal parts and side $\text{PR}$ is divided into eight equals parts. The length of each subdivided part in $\text{cm}$ is an integer. ... triangle $\text{PQR}$ possible, in $\text{cm}^{2}$, is $18$ $24$ $48\sqrt{3}$ $144 \sqrt{3}$
answered
Mar 27
in
Numerical Ability
gatecivil2021set2
numericalability
geometry
triangles
+1
vote
8
GATE Civil 2021 Set 2  GA Question: 8
Some football players play cricket. All cricket players play hockey. Among the options given below, the statement that logically follows from the two statements $1$ and $2$ above, is : No football player plays hockey Some football players play hockey All football players play hockey All hockey players play football
answered
Mar 27
in
Analytical Aptitude
gatecivil2021set2
analyticalaptitude
logicalreasoning
statementsfollow
+1
vote
9
GATE Civil 2021 Set 2  GA Question: 3
Two identical cube shaped dice each with faces numbered $1$ to $6$ are rolled simultaneously. The probability that an even number is rolled out on each dice is: $\frac{1}{36}$ $\frac{1}{12}$ $\frac{1}{8}$ $\frac{1}{4}$
answered
Mar 24
in
Numerical Ability
gatecivil2021set2
numericalability
probability
independentevents
+1
vote
10
GATE Civil 2021 Set 2  GA Question: 6
On a planar field, you travelled $3$ units East from a point $O$. Next you travelled $4$ units South to arrive at point $P$. Then you travelled from $P$ in the NorthEast direction such that you arrive at a point that is $6$ units East of point $O$. ... $P$. The distance of point $Q$ to point $O$, in the same units, should be ______________ $3$ $4$ $5$ $6$
answered
Mar 24
in
Analytical Aptitude
gatecivil2021set2
analyticalaptitude
directionsense
+1
vote
11
GATE Civil 2021 Set 2  GA Question: 4
$\oplus$ and $\odot$ are two operators on numbers $p$ and $q$ such that $p \odot q = pq,$ and $p \oplus q = p\times q$ Then, $\left ( 9\odot \left ( 6\oplus 7 \right ) \right )\odot \left ( 7\oplus \left ( 6 \odot 5 \right ) \right )=$ $40$ $26$ $33$ $40$
answered
Mar 24
in
Numerical Ability
gatecivil2021set2
numericalability
algebra
+1
vote
12
GATE Civil 2021 Set 2  GA Question: 2
The mirror image of the above text about the $x$axis is
answered
Mar 24
in
Analytical Aptitude
gatecivil2021set2
analyticalaptitude
logicalreasoning
mirrorimage
+1
vote
13
GATE Civil 2021 Set 1  GA Question: 9
A function, $\lambda$, is defined by $\lambda \left ( p,q \right )=\left\{\begin{matrix} \left ( pq \right )^{2}, & \text{if} \:p\geq q, \\ p+q, &\text{if} \: p< q.\end{matrix}\right.$ ... $1$ $0$ $\frac{16}{3}$ $16$
answered
Mar 24
in
Numerical Ability
gatecivil2021set1
numericalability
functions
+1
vote
14
GATE Civil 2021 Set 1  GA Question: 3
In a company, $35\%$ of the employees drink coffee, $40\%$ of the employees drink tea and $10\%$ of the employees drink both tea and coffee. What $\%$ of employees drink neither tea nor coffee? $15$ $25$ $35$ $40$
answered
Mar 24
in
Numerical Ability
gatecivil2021set1
numericalability
venndiagrams
+1
vote
15
GATE Civil 2021 Set 1  GA Question: 4
$\bigoplus$ and $\bigodot$ are two operators on numbers $\text{p}$ and $\text{q}$ such that $p \bigoplus q=\dfrac{p^{2}+q^{2}}{pq}$ and $p \bigodot q=\dfrac{p^{2}}{q}$; If $x\bigoplus y=2\bigodot 2$, then $x=$ $\frac{y}{2}$ $y$ $\frac{3y}{2}$ $2y$
answered
Mar 24
in
Numerical Ability
gatecivil2021set1
numericalability
algebra
+1
vote
16
GATE Civil 2021 Set 1  GA Question: 6
$\text{Statement:}$ Either $\text{P}$ marries $\text{Q}$ or $\text{X}$ marries $\text{Y}$ Among the options below, the logical $\text{NEGATION}$ of the above statement is : $\text{P}$ does not marry $\text{Q}$ and $\text{X}$ marries $\text{Y}$ Neither ... $\text{P}$ marries $\text{Q}$ $\text{P}$ marries $\text{Q}$ and $\text{X}$ marries $\text{Y}$
answered
Mar 24
in
Analytical Aptitude
gatecivil2021set1
analyticalaptitude
logicalreasoning
familyrelationships
+1
vote
17
GATE Civil 2021 Set 1  GA Question: 2
The mirror image of the above test about the $\text{X}$axis is
answered
Mar 24
in
Analytical Aptitude
gatecivil2021set1
analyticalaptitude
logicalreasoning
mirrorimage
+1
vote
18
GATE Civil 2020 Set 2  GA Question: 10
The monthly distribution of $9$ Watt LED bulbs sold by two firms $X$ and $Y$ from January to June $2018$ is shown in the piechart and the corresponding table. If the total number of LED bulbs sold by the two firms during AprilJune $2018$ is $50000$, then the ... $11250$ $9750$ $8750$ $8250$
answered
Feb 15
in
Numerical Ability
gate2020ce2
numericalability
datainterpretation
piechart
+1
vote
19
GATE Civil 2020 Set 2  GA Question: 9
In a school of $1000$ students, $300$ students play chess and $600$ students play football. If $50$ students play both chess and football, the number of students who play neither is ________. $200$ $150$ $100$ $50$
answered
Feb 15
in
Numerical Ability
gate2020ce2
numericalability
venndiagrams
+1
vote
20
GATE Civil 2020 Set 2  GA Question: 8
The ratio of ‘the sum of the odd positive integers from $1$ to $100$’ to ‘the sum of the even positive integers from $150$ to $200$’ is ________. $45:95$ $1:2$ $50:91$ $1:1$
answered
Feb 15
in
Numerical Ability
gate2020ce2
numericalability
ratioproportion
+1
vote
21
GATE Civil 2020 Set 2  GA Question: 7
For the year $2019$, which of the previous year’s calendar can be used? $2011$ $2012$ $2013$ $2014$
answered
Feb 15
in
Analytical Aptitude
gate2020ce2
analyticalaptitude
calendar
+1
vote
22
GATE Civil 2020 Set 2  GA Question: 5
If $f(x) = x^2$ for each $x\in (\infty,\infty)$, then $\large \dfrac{f\left(f\left(f(x)\right)\right)}{f(x)}$ is equal to _______. $f(x)$ $(f(x))^2$ $(f(x))^3$ $(f(x))^4$
answered
Feb 15
in
Numerical Ability
gate2020ce2
numericalability
functions
+1
vote
23
GATE Civil 2020 Set 1  GA Question: 10
The total expenditure of a family, on different activities in a month, is shown in the piechart. The extra money spent on education as compared to transport (in percent) is ______. $5$ $33.3$ $50$ $100$
answered
Feb 15
in
Numerical Ability
gate2020ce1
numericalability
datainterpretation
piechart
+1
vote
24
GATE Civil 2020 Set 1  GA Question: 8
Insert seven numbers between $2$ and $34$, such that the resulting sequence including $2$ and $34$ is an arithmetic progression. The sum of these inserted seven numbers is ______. $120$ $124$ $126$ $130$
answered
Feb 15
in
Numerical Ability
gate2020ce1
numericalability
arithmeticseries
+1
vote
25
GATE Civil 2020 Set 1  GA Question: 9
The unit’s place in $26591749^{110016}$ is ______. $1$ $3$ $6$ $9$
answered
Feb 15
in
Numerical Ability
gate2020ce1
numericalability
numbersystem
unitdigit
+1
vote
26
GATE Civil 2020 Set 1  GA Question: 5
The sum of two positive numbers is $100$. After subtracting $5$ from each number, the product of the resulting numbers is $0$. One of the original numbers is ______. $80$ $85$ $90$ $95$
answered
Feb 15
in
Numerical Ability
gate2020ce1
numericalability
numbersystem
+1
vote
27
GATE Civil 2020 Set 1  GA Question: 4
If $0,1,2,\dots,7,8,9$ are coded as $O,P,Q,\dots,V,W,X$, then $45$ will be coded as ______. $TS$ $ST$ $SS$ $SU$
answered
Feb 15
in
Analytical Aptitude
gate2020ce1
analyticalaptitude
logicalreasoning
sequenceseries
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