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Recent questions in Quantitative Aptitude
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votes
1
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1681
CAT 2002 | Question: 54
There are six persons sitting around a round table. Pankaj is sitting left of Dayanand who is facing Kundan. Ranjan is sitting right to Dayanand. Yash is sitting left of Pankaj and Abhishek is sitting right of Ranjan. If Pankaj and Ranjan swap their position and Yash and Abhishek also swap their position, then who will be to left of Abhishek? Kundan Yash Dayanand Pankaj
There are six persons sitting around a round table. Pankaj is sitting left of Dayanand who is facing Kundan. Ranjan is sitting right to Dayanand. Yash is sitting left of ...
go_editor
13.9k
points
728
views
go_editor
asked
Mar 1, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
round-table-arrangement
+
–
0
votes
0
answers
1682
CAT 2002 | Question: 53
For three integers $x, y$ and $z, x+y+z=15,$ and $xy+yz+xz=3.$ What is the largest value which $x$ can take? $3 \sqrt{13}$ $\sqrt{19}$ $13 /3$ $\sqrt{15}$
For three integers $x, y$ and $z, x+y+z=15,$ and $xy+yz+xz=3.$ What is the largest value which $x$ can take?$3 \sqrt{13}$$\sqrt{19}$$13 /3$$\sqrt{15}$
go_editor
13.9k
points
409
views
go_editor
asked
Mar 1, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
algebra
+
–
0
votes
0
answers
1683
CAT 2002 | Question: 52
There are three pieces of cake weighing $9/2$ lbs, $27/4$ lbs and $36/5$ lbs. Pieces of the cake are equally divides and distributed in such a manner that every guest in the party gets one single piece of cake. Further the weight of the pieces of the ... heavy as possible. What is the largest number of guest to whom we can distribute the cake? $54$ $72$ $20$ None of these
There are three pieces of cake weighing $9/2$ lbs, $27/4$ lbs and $36/5$ lbs. Pieces of the cake are equally divides and distributed in such a manner that every guest in ...
go_editor
13.9k
points
639
views
go_editor
asked
Mar 1, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
ratio-proportion
+
–
0
votes
3
answers
1684
CAT 2002 | Question: 51
On dividing a number by $3, 4,$ and $7,$ the remainders are $2, 1,$ and $4$ respectively. If the same number is divided by $84$ then the remainder is $80$ $76$ $53$ None of these
On dividing a number by $3, 4,$ and $7,$ the remainders are $2, 1,$ and $4$ respectively. If the same number is divided by $84$ then the remainder is$80$$76$$53$None of t...
go_editor
13.9k
points
1.0k
views
go_editor
asked
Mar 1, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1685
CAT 2003 | Question: 1-150
Let T be the set of integers $\{3, 11, 19,27, \dots ,451, 459, 467\}$ and S be a subset of T such that the sum of no two elements of S is $470.$ The maximum possible number of elements in S is $32$ $28$ $29$ $30$
Let T be the set of integers $\{3, 11, 19,27, \dots ,451, 459, 467\}$ and S be a subset of T such that the sum of no two elements of S is $470.$ The maximum possible numb...
go_editor
13.9k
points
397
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1686
CAT 2003 | Question: 1-149
The number of positive integers $n$ in the range $12 \leq n \leq 40$ such that the product $(n-1)(n-2) \dots 3 \cdot 2 \cdot 1$ is not divisible by $n$ is $5$ $7$ $13$ $14$
The number of positive integers $n$ in the range $12 \leq n \leq 40$ such that the product $(n-1)(n-2) \dots 3 \cdot 2 \cdot 1$ is not divisible by $n$ is$5$$7$$13$$14$
go_editor
13.9k
points
368
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1687
CAT 2003 | Question: 1-148
A graph may be defined as a set of points connected by lines called edges. Every edge connects a pair of points. Thus, a triangle is a graph with $3$ edges and three points. The degree of the point is the number of edges connected to it. For example, A triangle is a graph with ... the condtion $11 \leq e \leq 66$ $10 \leq e \leq 66$ $11 \leq e \leq 65$ $0 \leq e \leq 11$
A graph may be defined as a set of points connected by lines called edges. Every edge connects a pair of points. Thus, a triangle is a graph with $3$ edges and three poin...
go_editor
13.9k
points
321
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
graphs
+
–
0
votes
0
answers
1688
CAT 2003 | Question: 1-147
if $x,y,z$ are distinct positive real numbers then $\frac{x^2(y+z) + y^2(x+z) + z^2(x+y)}{xyz}$ would be greater than $4$ greater than $5$ greater than $6$ None of these
if $x,y,z$ are distinct positive real numbers then $\frac{x^2(y+z) + y^2(x+z) + z^2(x+y)}{xyz}$ would begreater than $4$greater than $5$greater than $6$None of these
go_editor
13.9k
points
376
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
algebra
+
–
0
votes
0
answers
1689
CAT 2003 | Question: 1-146
In a certain examination paper, there are n questions. For $j=1, 2, \dots,n,$ there are $2^{n-i}$ students who answered $j$ or more questions wrongly. If the total number of wrong answer is $4095,$ then the value of $n$ is $12$ $11$ $10$ $9$
In a certain examination paper, there are n questions. For $j=1, 2, \dots,n,$ there are $2^{n-i}$ students who answered $j$ or more questions wrongly. If the total number...
go_editor
13.9k
points
367
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1690
CAT 2003 | Question: 1-145
Consider the following two curves in the $x-y$ plane $y=x^3 + x^2 +5$ $y=x^2 + x + 5$ Which of the following statements is true for $-2 \leq z \leq 2$? The two curves intersect once The two curves intersect twice The two curves do not intersect The two curves intersect thrice
Consider the following two curves in the $x-y$ plane $y=x^3 + x^2 +5$$y=x^2 + x + 5$Which of the following statements is true for $-2 \leq z \leq 2$?The two curves inters...
go_editor
13.9k
points
336
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
curves
+
–
0
votes
0
answers
1691
CAT 2003 | Question: 1-144
There are $6$ boxes numbered $1, 2, \dots,6.$ Each box is to be filled up with a red or green ball in such a way that at least one box contains a green ball and the boxes containing green balls are consecutively numbered. The total number of ways in which this can be done is $5$ $21$ $33$ $60$
There are $6$ boxes numbered $1, 2, \dots,6.$ Each box is to be filled up with a red or green ball in such a way that at least one box contains a green ball and the boxes...
go_editor
13.9k
points
329
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
permutation-combination
+
–
0
votes
0
answers
1692
CAT 2003 | Question: 1-143
Given that $-1 \leq v \leq 1, -2 \leq u \leq -0.5 \text{ and } -2 \leq z \leq -0.5 \text{ and } w=\frac{vz}{u}$ then which of the following is necessarily true? $-0.5 \leq w \leq 2$ $-4 \leq w \leq 4$ $-4 \leq w \leq 2$ $-2 \leq w \leq -0.5$
Given that $-1 \leq v \leq 1, -2 \leq u \leq -0.5 \text{ and } -2 \leq z \leq -0.5 \text{ and } w=\frac{vz}{u}$ then which of the following is necessarily true?$-0.5 \leq...
go_editor
13.9k
points
298
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
inequalities
+
–
0
votes
0
answers
1693
CAT 2003 | Question: 1-142
In the figure below, the rectangle at the corner measures $10\;\text{cm} \times 20\;\text{cm}.$ The corner A also the rectangle is also a point on the circumference of the circle. What is the radius of the circle in cm? $10\;\text{cm}$ $40\;\text{cm}$ $50\;\text{cm}$ None of these
In the figure below, the rectangle at the corner measures $10\;\text{cm} \times 20\;\text{cm}.$ The corner A also the rectangle is also a point on the circumference of th...
go_editor
13.9k
points
296
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1694
CAT 2003 | Question: 1-141
In the figure given below, $\text{AB}$ is the chord of a circle with centre $\text{O. AB}$ is extended to $\text{C}$ such that $\text{BC = OB}.$ The straight line $\text{CO}$ is produced to meet the circle at $\text{D}.$ ... $x=ky,$ then the value of $k$ is $3$ $2$ $1$ None of these
In the figure given below, $\text{AB}$ is the chord of a circle with centre $\text{O. AB}$ is extended to $\text{C}$ such that $\text{BC = OB}.$ The straight line $\text{...
go_editor
13.9k
points
331
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1695
CAT 2003 | Question: 1-140
if $\log_3\left(2^x - 5\right), \: \log_3\left(2^x - \frac{7}{2}\right)$ are in arithmetic progression, then the value of $x$ is equal to $5$ $4$ $2$ $3$
if $\log_3\left(2^x - 5\right), \: \log_3\left(2^x - \frac{7}{2}\right)$ are in arithmetic progression, then the value of $x$ is equal to$5$$4$$2$$3$
go_editor
13.9k
points
642
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
logarithms
arithmetic-progression
+
–
0
votes
0
answers
1696
CAT 2003 | Question: 1-139
If the product of $n$ positive real numbers is unity, then their sum is necessarily a multiple of $n$ equal to $n+\left(\frac{1}{n}\right)$ never less than $n$ a positive integer
If the product of $n$ positive real numbers is unity, then their sum is necessarily a multiple of $n$equal to $n+\left(\frac{1}{n}\right)$never less than $n$a positive in...
go_editor
13.9k
points
315
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1697
CAT 2003 | Question: 1-138
There are $8436$ steel balls, each with a radius of $1$ centimeter, stacked in a pile, with $1$ ball on top, $3$ balls in second layer, $6$ in the third layer, $10$ in the fourth, and so on. The number of horizontal layers in the pile is $34$ $38$ $36$ $32$
There are $8436$ steel balls, each with a radius of $1$ centimeter, stacked in a pile, with $1$ ball on top, $3$ balls in second layer, $6$ in the third layer, $10$ in th...
go_editor
13.9k
points
408
views
go_editor
asked
Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
mensuration
+
–
0
votes
0
answers
1698
CAT 2003 | Question: 1-136
In a triangle $\text{ABC, AB= 6, BC= 8}$ and $\text{AC=10}.$ A perpendicular dropped from $\text{B}$, meets the side $\text{AC}$ at $\text{D}.$ A circles of radius $\text{BD}$ (with centre $\text{B})$ is drawn. If the circle cuts $\text{AB}$ and $\text{BC}$ at $\text{P}$ and $\text{Q}$ respectively, then $\text{AP : QC}$ is equal to $1:1$ $3:2$ $4:1$ $3:8$
In a triangle $\text{ABC, AB= 6, BC= 8}$ and $\text{AC=10}.$ A perpendicular dropped from $\text{B}$, meets the side $\text{AC}$ at $\text{D}.$ A circles of radius $\text...
go_editor
13.9k
points
352
views
go_editor
asked
Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1699
CAT 2003 | Question: 1-135
A vertical tower $\text{OP}$ stands at the centre $\text{O}$ of a square $\text{ABCD}.$ Let $h$ and $b$ denote the lengths $\text{OP}$ and $\text{AB}$ respectively. Suppose $\measuredangle \text{APB} = 60^{\circ}$. Then the relationship between $h$ and $b$ can be expressed as $2b^2 = h^2$ $2h^2 = b^2$ $3b^2 = 2h^2$ $3h^2 = 2b^2$
A vertical tower $\text{OP}$ stands at the centre $\text{O}$ of a square $\text{ABCD}.$ Let $h$ and $b$ denote the lengths $\text{OP}$ and $\text{AB}$ respectively. Suppo...
go_editor
13.9k
points
454
views
go_editor
asked
Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
trigonometry
height-distance
+
–
0
votes
0
answers
1700
CAT 2003 | Question: 1-137
In the diagram given below, $\measuredangle \text{ABD} = \measuredangle \text{CDB} = \measuredangle \text{PQD} = 90^{\circ}$. If $\text{AB : CD} = 3:1,$ the ratio of $\text{CD : PQ}$ is $1:0.69$ $1:0.75$ $1:0.72$ None of these
In the diagram given below, $\measuredangle \text{ABD} = \measuredangle \text{CDB} = \measuredangle \text{PQD} = 90^{\circ}$. If $\text{AB : CD} = 3:1,$ the ratio of $\t...
go_editor
13.9k
points
303
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1701
CAT 2003 | Question: 1-134
How many three digit positive integers, with digits $x, y$ and $z$ in the hundred's, ten's and unit's place respectively, exist such that $x < y, z < y$ and $x \neq 0?$ $245$ $285$ $240$ $320$
How many three digit positive integers, with digits $x, y$ and $z$ in the hundred's, ten's and unit's place respectively, exist such that $x < y, z < y$ and $x \neq 0?$$2...
go_editor
13.9k
points
355
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
permutation-combination
+
–
0
votes
0
answers
1702
CAT 2003 | Question: 1-133
In the figure below, $\text{ABCDEF}$ is a rectangular hexagon and $\measuredangle \text{AOF} = 90^{\circ}$ is parallel to $\text{ED}.$ What is the ratio of the area of the triangle $\text{AOF}$ to that of the hexagon $\text{ABCDEF}?$ $\frac{1}{12}$ $\frac{1}{6}$ $\frac{1}{24}$ $\frac{1}{18}$
In the figure below, $\text{ABCDEF}$ is a rectangular hexagon and $\measuredangle \text{AOF} = 90^{\circ}$ is parallel to $\text{ED}.$ What is the ratio of the area of th...
go_editor
13.9k
points
442
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1703
CAT 2003 | Question: 1-132
Three horses are grazing within a semi-circular field. In the diagram given below, AB is the diameter of the semi-circular field with center at O. Horses are tied up at P, R and S such that PO and RO are the radii of semi-circles with centres at P and R ... the area of the semi-circle with diameter AB that cannot be grazed by the horses is nearest to $20$ $28$ $36$ $40$
Three horses are grazing within a semi-circular field. In the diagram given below, AB is the diameter of the semi-circular field with center at O. Horses are tied up at P...
go_editor
13.9k
points
555
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1704
CAT 2003 | Question: 1-131
Let $a, b, c, d$ be the four integers such that $a +b+c+d =4m+1$ where m is a positive integer. Given $m,$ which one of the following is necessarily true? The minimum possible value of $a^2 + b^2 + c^2 + d^2$ is $4m^2 - 2m + 1$ ... $4m^2 - 2m + 1$ The maximum possible value of $a^2 + b^2 + c^2 + d^2$ is $4m^2 + 2m + 1$
Let $a, b, c, d$ be the four integers such that $a +b+c+d =4m+1$ where m is a positive integer. Given $m,$ which one of the following is necessarily true?The minimum poss...
go_editor
13.9k
points
363
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
algebra
+
–
0
votes
0
answers
1705
CAT 2003 | Question: 1-130
There are two concentric circles such that the area of the outer circle is four times of the area of inner circle. Let A, B and C be the three distinct points on the perimeter of the outer circle such that AB and AC are tangents to the inner circle. If the area of the outer circle is ... $\pi \sqrt{12}$ $\frac{9}{\pi}$ $\frac{9 \sqrt{3} }{\pi}$ $\frac{6 \sqrt{3} }{\pi}$
There are two concentric circles such that the area of the outer circle is four times of the area of inner circle. Let A, B and C be the three distinct points on the peri...
go_editor
13.9k
points
338
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1706
CAT 2003 | Question: 1-129
Let $p$ and $q$ be the roots of the quadratic equation $x^2 - (a-2) x-a -1 =0.$ What is the minimum possible value of $p^2 + q^2?$ $0$ $3$ $4$ $5$
Let $p$ and $q$ be the roots of the quadratic equation $x^2 - (a-2) x-a -1 =0.$ What is the minimum possible value of $p^2 + q^2?$$0$$3$$4$$5$
go_editor
13.9k
points
403
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
quadratic-equations
+
–
1
votes
1
answer
1707
CAT 2003 | Question: 1-128
The $288$-th term of the series $a,b,b,c,c,c,d,d,d,d,e,e,e,e,e,f,f,f,f,f,f, \dots$ is $u$ $v$ $w$ $x$
The $288$-th term of the series $a,b,b,c,c,c,d,d,d,d,e,e,e,e,e,f,f,f,f,f,f, \dots$ is$u$$v$$w$$x$
go_editor
13.9k
points
565
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
sequences&series
+
–
0
votes
0
answers
1708
CAT 2003 | Question: 1-127
Each side of a given polygon is parallel to either the X or the Y axis. A corner of such a polygon is said to be convex if the internal angle is $90^{\circ}$ or concanve if the internal angle is $270^{\circ}$. If the number of convex corners in such a polygon is $25,$ the number of concave corners must be $20$ $0$ $21$ $22$
Each side of a given polygon is parallel to either the X or the Y axis. A corner of such a polygon is said to be convex if the internal angle is $90^{\circ}$ or concanve ...
go_editor
13.9k
points
433
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
+
–
1
votes
1
answer
1709
CAT 2003 | Question: 1-126
At the end of the year $1998,$ Shepard bought none dozen goats. Henceforth, every year he added $p\%$ of the goats at the beginning of the year and sold $q\%$ of the goats at the end of the year where $p>0$ and $q>0.$ If Shepard had $9$ dozen goats at ... after making the sales for that year, which of the following is true? $p=q$ $p<q$ $p>q$ $p = \frac {q}{2}$
At the end of the year $1998,$ Shepard bought none dozen goats. Henceforth, every year he added $p\%$ of the goats at the beginning of the year and sold $q\%$ of the goat...
go_editor
13.9k
points
2.0k
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
percentage
+
–
0
votes
0
answers
1710
CAT 2003 | Question: 1-121
Choose $1$ if the question can be answered by one of the statements alone but not by the other. Choose $2$ if the question can be answered by using either statement alone. Choose $3$ if the question can be answered by using both the statements together, but cannot be answered by ... $a=2$ and $b$ is an integer? $b$ is even $b$ is greater than $16$
Choose $1$ if the question can be answered by one of the statements alone but not by the other.Choose $2$ if the question can be answered by using either statement alone....
go_editor
13.9k
points
433
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
algebra
+
–
1
votes
1
answer
1711
CAT 2003 | Question: 1-120
In a $4000$ meter race around a circular stadium having a circumference of $1000$ meters, the fastest runner and the slowest runner reach the same point at the end of $5$th minute, for the first time after the start of the race. All the runners have the same ... runner, what is the time taken by the fastest runner to finish the race? $20$ min $15$ min $10$ min $5$ min
In a $4000$ meter race around a circular stadium having a circumference of $1000$ meters, the fastest runner and the slowest runner reach the same point at the end of $5$...
go_editor
13.9k
points
1.3k
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
speed-distance-time
+
–
0
votes
0
answers
1712
CAT 2003 | Question: 1-119
A positive whole number $\text{M}$ less than $100$ is represented in base $2$ notation, in base $3$ notation, and base $5$ notation. It is found that in all three cases the last digit is $1,$ while in exactly two out of three cases the leading digit is $1.$ Then $\text{M}$ equals $31$ $63$ $75$ $91$
A positive whole number $\text{M}$ less than $100$ is represented in base $2$ notation, in base $3$ notation, and base $5$ notation. It is found that in all three cases t...
go_editor
13.9k
points
437
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1713
CAT 2003 | Question: 1-118
How many even integers $n,$ where $100 \leq n \leq 200$, are divisible neither by $7$ nor by $9?$ $40$ $37$ $39$ $38$
How many even integers $n,$ where $100 \leq n \leq 200$, are divisible neither by $7$ nor by $9?$$40$$37$$39$$38$
go_editor
13.9k
points
344
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1714
CAT 2003 | Question: 1-117
The function $f(x) = |x-2| + |2.5-x| + |3.6-x|$, where $x$ is a real number, attains a minimum at $x=2.3$ $x=2.5$ $x=2.7$ None of these
The function $f(x) = |x-2| + |2.5-x| + |3.6-x|$, where $x$ is a real number, attains a minimum at$x=2.3$$x=2.5$$x=2.7$None of these
go_editor
13.9k
points
317
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
functions
+
–
0
votes
0
answers
1715
CAT 2003 | Question: 1-116
Let $g(x) = \max(5-x, \: x+2)$. The smallest possible value of $g(x)$ is $4.0$ $4.5$ $1.5$ None of these
Let $g(x) = \max(5-x, \: x+2)$. The smallest possible value of $g(x)$ is$4.0$$4.5$$1.5$None of these
go_editor
13.9k
points
329
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
maxima-minima
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0
votes
0
answers
1716
CAT 2003 | Question: 1-115
$27$ persons attend a party. Which one of the following statements can never be true? There is a person in the party who is acquainted with all the $26$ members. Each person in the party has a different number of acquaintances. There is a person in the party who has odd number of acquaintances. In the party, there is no set of three mutual acquaintances.
$27$ persons attend a party. Which one of the following statements can never be true?There is a person in the party who is acquainted with all the $26$ members.Each perso...
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13.9k
points
501
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
permutation-combination
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0
votes
0
answers
1717
CAT 2003 | Question: 1-114
A test has $50$ questions. A student scores $1$ mark for the correct answer, $-1/3$ for a wrong answer and $-1/6$ for not attempting the question. If the net score of the student is $32,$ the number of questions answered wrongly by that student cannot be less than $6$ $12$ $3$ $9$
A test has $50$ questions. A student scores $1$ mark for the correct answer, $-1/3$ for a wrong answer and $-1/6$ for not attempting the question. If the net score of the...
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13.9k
points
427
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
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–
0
votes
1
answer
1718
CAT 2003 | Question: 1-111
Answer the question on the basis of the information given below: A city has two perfectly circular and concentric ring roads, the outer ring road (OR) being twice as long as the inner ring road (IR). There are also four (straight line) chord roads from $\text{E1},$ the east end ... of the outer ring road is $\sqrt{5} : 2$ $\sqrt{5} : -2$ $\sqrt{5} : \pi$ None of these
Answer the question on the basis of the information given below:A city has two perfectly circular and concentric ring roads, the outer ring road (OR) being twice as long ...
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13.9k
points
1.9k
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
speed-distance-time
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–
0
votes
2
answers
1719
CAT 2003 | Question: 1-110
The sum of $3$-rd and $15$-th elements of an arithmetic progression is equal to the sum of $6$-th, $11$-th and $13$-th elements of the same progression. Then which element of the series should necessarily be equal to zero? $1$-st $9$-th $12$-th None of these
The sum of $3$-rd and $15$-th elements of an arithmetic progression is equal to the sum of $6$-th, $11$-th and $13$-th elements of the same progression. Then which elemen...
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13.9k
points
816
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
arithmetic-progression
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–
0
votes
0
answers
1720
CAT 2003 | Question: 1-109
A leather factory produces two kinds of bags, standard and deluxe. The profit margin is Rs. $20$ on a standard bag and Rs. $30$ on a deluxe bag. Every bag must be processed on a machine A and on machine B. The processing times per bag on the two ... $100$ bags, Deluxe $60$ bags Standard $50$ bags, Deluxe $100$ bags Standard $60$ bags, Deluxe $90$ bags
A leather factory produces two kinds of bags, standard and deluxe. The profit margin is Rs. $20$ on a standard bag and Rs. $30$ on a deluxe bag. Every bag must be process...
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13.9k
points
1.1k
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
profit-loss
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