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Recent questions tagged quantitative-aptitude
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1281
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
13.8k
points
325
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
0
votes
0
answers
1282
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
13.8k
points
636
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
logarithms
arithmetic-progression
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–
0
votes
0
answers
1283
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
13.8k
points
312
views
go_editor
asked
Feb 10, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
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–
0
votes
0
answers
1284
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
13.8k
points
403
views
go_editor
asked
Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
mensuration
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–
0
votes
0
answers
1285
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...
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13.8k
points
348
views
go_editor
asked
Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
0
votes
0
answers
1286
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
13.8k
points
448
views
go_editor
asked
Feb 9, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
trigonometry
height-distance
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–
0
votes
0
answers
1287
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
13.8k
points
299
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
0
votes
0
answers
1288
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
13.8k
points
350
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
permutation-combination
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–
0
votes
0
answers
1289
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
13.8k
points
433
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
0
votes
0
answers
1290
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
13.8k
points
549
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
0
votes
0
answers
1291
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
13.8k
points
357
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
algebra
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0
votes
0
answers
1292
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
13.8k
points
333
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
0
votes
0
answers
1293
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
13.8k
points
396
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
quadratic-equations
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–
1
votes
1
answer
1294
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
13.8k
points
558
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
sequences&series
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–
0
votes
0
answers
1295
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
13.8k
points
430
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
geometry
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–
1
votes
1
answer
1296
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
13.8k
points
2.0k
views
go_editor
asked
Feb 8, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
percentage
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–
0
votes
0
answers
1297
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
13.8k
points
428
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
algebra
+
–
1
votes
1
answer
1298
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
13.8k
points
1.3k
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
speed-distance-time
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–
0
votes
0
answers
1299
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
13.8k
points
433
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1300
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$$38$
go_editor
13.8k
points
340
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1301
CAT 2003 | Question: 1-117
The function $f(x) = |x-2| + |2.5-x| + |3.6-x|$, where $x$ is a real number, attains a minimum at $x=2.3$ $x=2.5$ $x=2.7$ None of these
The function $f(x) = |x-2| + |2.5-x| + |3.6-x|$, where $x$ is a real number, attains a minimum at$x=2.3$$x=2.5$$x=2.7$None of these
go_editor
13.8k
points
312
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
functions
+
–
0
votes
0
answers
1302
CAT 2003 | Question: 1-116
Let $g(x) = \max(5-x, \: x+2)$. The smallest possible value of $g(x)$ is $4.0$ $4.5$ $1.5$ None of these
Let $g(x) = \max(5-x, \: x+2)$. The smallest possible value of $g(x)$ is$4.0$$4.5$$1.5$None of these
go_editor
13.8k
points
326
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
maxima-minima
+
–
0
votes
0
answers
1303
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...
go_editor
13.8k
points
490
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
permutation-combination
+
–
0
votes
0
answers
1304
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...
go_editor
13.8k
points
420
views
go_editor
asked
Feb 7, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
1
answer
1305
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 ...
go_editor
13.8k
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
1306
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...
go_editor
13.8k
points
802
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
arithmetic-progression
+
–
0
votes
0
answers
1307
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...
go_editor
13.8k
points
1.1k
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
profit-loss
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–
0
votes
0
answers
1308
CAT 2003 | Question: 1-108
Which one of the following conditions must $p, q,$ and $r$ satisfy so that the following system of linear simultaneous equations has at least one solution, such that $p+ q + r \neq 0?$ $x+2y-3z=p$ $2x+6y-11z=q$ $x-2y+7z=r$ $5p - 2q - r=0$ $5p + 2q + r=0$ $5p + 2q - r=0$ $5p - 2q + r=0$
Which one of the following conditions must $p, q,$ and $r$ satisfy so that the following system of linear simultaneous equations has at least one solution, such that $p+...
go_editor
13.8k
points
413
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
system-of-equations
+
–
1
votes
1
answer
1309
CAT 2003 | Question: 1-107
Let $\text{A}$ and $\text{B}$ two solid spheres such that the surface area of $\text{B}$ is $300\%$ higher than the surface area of $\text{A}.$ The volume of $\text{A}$ is found to be $k\%$ lower than the volume of $\text{B}.$ The value of $k$ must be ________ $85.5$ $92.5$ $90.5$ $87.5$
Let $\text{A}$ and $\text{B}$ two solid spheres such that the surface area of $\text{B}$ is $300\%$ higher than the surface area of $\text{A}.$ The volume of $\text{A}$ i...
go_editor
13.8k
points
551
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
mensuration
+
–
0
votes
0
answers
1310
CAT 2003 | Question: 1-106
When the curves, $y=\log_{10} x$ and $y=x^{-1}$ are drawn in the $x-y$ plane, how many times do they intersect for values $x \geq 1?$ Never Once Twice More than twice
When the curves, $y=\log_{10} x$ and $y=x^{-1}$ are drawn in the $x-y$ plane, how many times do they intersect for values $x \geq 1?$NeverOnceTwiceMore than twice
go_editor
13.8k
points
2.1k
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
logarithms
+
–
0
votes
2
answers
1311
CAT 2003 | Question: 1-105
The number of non-negative real roots of $2^x - x - 1 =0$ equals _______ $0$ $1$ $2$ $3$
The number of non-negative real roots of $2^x - x - 1 =0$ equals _______$0$$1$$2$$3$
go_editor
13.8k
points
999
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
algebra
+
–
0
votes
0
answers
1312
CAT 2003 | Question: 1-103
New Age Consultants have three consultants Gyani, Medha and Buddhi. The sum of the number of projects handled by Gyani and Buddhi individually is equal to the number of projects in which Medha is involved. All three consultants are involved in ... Gyani alone is involved? Uniquely equal to zero. Uniquely equal to one Uniquely equal to four cannot be determined uniquely
New Age Consultants have three consultants Gyani, Medha and Buddhi. The sum of the number of projects handled by Gyani and Buddhi individually is equal to the number of p...
go_editor
13.8k
points
535
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
work-time
+
–
0
votes
1
answer
1313
CAT 2003 | Question: 1-101
Answer the question on the basis of the information given below: A certain perfume is available at a duty-free shop at the Bangkok international airport. It is priced in the Thai currency Baht but other currencies are also acceptable. In particular, the shop accepts Euro ... remaining amount in US Dollars. How much does R owe to S in That Bahts? $428$ $416$ $334$ $324$
Answer the question on the basis of the information given below:A certain perfume is available at a duty-free shop at the Bangkok international airport. It is priced in t...
go_editor
13.8k
points
2.5k
views
go_editor
asked
Feb 5, 2016
Quantitative Aptitude
cat2003-1
quantitative-aptitude
number-systems
+
–
0
votes
0
answers
1314
CAT 2014 | Question: 47
Direction for questions: Answer the questions based on the following information. A series $S_{1}$ of five positive integers is such that the third term is half the first term and the fifth term is $20$ more than the first term. In series $S_{2}$, the $n$th ... , is an arithmetic progression with a common difference of $30$. First term of $S_{1}$ is $80$ $90$ $100$ $120$
Direction for questions: Answer the questions based on the following information. A series $S_{1}$ of five positive integers is such that the third term is half the first...
makhdoom ghaya
8.1k
points
641
views
makhdoom ghaya
asked
Jan 19, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
sequences&series
+
–
0
votes
1
answer
1315
CAT 2014 | Question: 50
A quadratic function $ƒ(x)$ attains a maximum of $3$ at $x = 1$. The value of the function at $x = 0$ is $1$. What is the value $ƒ(x)$ at $x = 10$? $–119$ $–159$ $–110$ $–180$
A quadratic function $ƒ(x)$ attains a maximum of $3$ at $x = 1$. The value of the function at $x = 0$ is $1$. What is the value $ƒ(x)$ at $x = 10$? $–119$ $–159$ $�...
makhdoom ghaya
8.1k
points
824
views
makhdoom ghaya
asked
Jan 17, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
functions
+
–
0
votes
1
answer
1316
CAT 2014 | Question: 49
Two circles with centres $\text{P}$ and $\text{Q}$ cut each other at two distinct points $\text{A}$ and $\text{B}$. The circles have the same radii and neither $\text{P}$ nor $\text{Q}$ falls within the intersection of the circles. What is the smallest range that ... $\text{AQP}$ in degrees? Between $0$ and $90$ Between $0$ and $30$ Between $0$ and $60$ Between $0$ and $75$
Two circles with centres $\text{P}$ and $\text{Q}$ cut each other at two distinct points $\text{A}$ and $\text{B}$. The circles have the same radii and neither $\text{P}$...
makhdoom ghaya
8.1k
points
667
views
makhdoom ghaya
asked
Jan 17, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
geometry
+
–
0
votes
0
answers
1317
CAT 2014 | Question: 48
The price of Coffee (in rupees per kilogram) is $100 + 0.10n$, on the $n$th day of $2007 \;(n = 1, 2,\dots, 100)$, and then remains constant. On the other hand, the price of Ooty tea (in rupees per kilogram) is $89 + 0.15n$, on the $n$th day of ... date in $2007$ will the prices of coffee and tea be equal? $\text{May 21}$ $\text{April 11}$ $\text{May 20}$ $\text{April 10}$
The price of Coffee (in rupees per kilogram) is $100 + 0.10n$, on the $n$th day of $2007 \;(n = 1, 2,\dots, 100)$, and then remains constant. On the other hand, the price...
makhdoom ghaya
8.1k
points
480
views
makhdoom ghaya
asked
Jan 17, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
number-systems
+
–
0
votes
1
answer
1318
CAT 2014 | Question: 47
Consider four-digit numbers for which the first two digits are equal and the last two digits are also equal. How many such numbers are perfect squares? $3$ $2$ $4$ $1$
Consider four-digit numbers for which the first two digits are equal and the last two digits are also equal. How many such numbers are perfect squares? $3$ $2$ $4$ $1$
makhdoom ghaya
8.1k
points
507
views
makhdoom ghaya
asked
Jan 17, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
number-systems
+
–
0
votes
2
answers
1319
CAT 2014 | Question: 46
Suppose you have a currency, named Rubble, in three denominations: $1$ Rubble, $10$ Rubbles and $50$ Rubbles. In how many ways can you pay a bill of $95$ Rubbles? $15$ $16$ $18$ $19$
Suppose you have a currency, named Rubble, in three denominations: $1$ Rubble, $10$ Rubbles and $50$ Rubbles. In how many ways can you pay a bill of $95$ Rubbles? $15$ $1...
makhdoom ghaya
8.1k
points
1.1k
views
makhdoom ghaya
asked
Jan 17, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
ratio-proportion
+
–
0
votes
1
answer
1320
CAT 2014 | Question: 45
Let $a_{n+1}= 2 a_{n}+1 ({n}=0, 1, 2,\dots)$ and $a_{0}=0$. Then $a_{10}$ nearest to. $1023$ $2047$ $4095$ $8195$
Let $a_{n+1}= 2 a_{n}+1 ({n}=0, 1, 2,\dots)$ and $a_{0}=0$. Then $a_{10}$ nearest to.$1023$$2047$$4095$$8195$
makhdoom ghaya
8.1k
points
480
views
makhdoom ghaya
asked
Jan 17, 2016
Quantitative Aptitude
cat2014
quantitative-aptitude
sequences&series
+
–
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