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Recent questions and answers in Numerical Ability
3
votes
3
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1
GATE2017 CE-2: GA-3
Four cards lie on table. Each card has a number printed on one side and a colour on the other. The faces visible on the cards are $2,3,$ red, and blue. Proposition: If a card has an even value on one side, then its opposite face is red. The card which MUST be turned over to verify the above proposition are $2,$ red $2,3,$ red $2,$ blue $2,$ red, blue
Four cards lie on table. Each card has a number printed on one side and a colour on the other. The faces visible on the cards are $2,3,$ red, and blue. Proposition: If a card has an even value on one side, then its opposite face is red. The card which MUST be turned over to verify the above proposition are $2,$ red $2,3,$ red $2,$ blue $2,$ red, blue
answered
1 day
ago
in
Numerical Ability
ronak.ladhar
716
views
gate2017-ce-2
logical-reasoning
propositional-logic
5
votes
7
answers
2
GATE2019-GA-4
Ten friends planned to share equally the cost of buying a gift for their teacher. When two of them decided not to contribute, each of the other friends had to pay Rs. $150$ more. The cost of the gift was Rs. ____ $666$ $3000$ $6000$ $12000$
Ten friends planned to share equally the cost of buying a gift for their teacher. When two of them decided not to contribute, each of the other friends had to pay Rs. $150$ more. The cost of the gift was Rs. ____ $666$ $3000$ $6000$ $12000$
answered
Oct 15
in
Numerical Ability
Bikki_gupta
3.6k
views
gate2019
general-aptitude
numerical-ability
cost-market-price
1
vote
2
answers
3
GATE2017 EC-2: GA-9
The number of $3$-digit numbers such that the digit $1$ is never to the immediate right of $2$ is $781$ $791$ $881$ $891$
The number of $3$-digit numbers such that the digit $1$ is never to the immediate right of $2$ is $781$ $791$ $881$ $891$
answered
Oct 3
in
Numerical Ability
bhaskar_raksahb21
743
views
gate2017-ec-2
numerical-ability
combinatory
0
votes
1
answer
4
Compound Int
What is the difference between the compound interests on Rs. 5000 for 1 years at 4% per annum compounded yearly and half-yearly? Is $5000*(1+4/100)^{1.5} - 5000$ wrong for calculating CI yearly?
What is the difference between the compound interests on Rs. 5000 for 1 years at 4% per annum compounded yearly and half-yearly? Is $5000*(1+4/100)^{1.5} - 5000$ wrong for calculating CI yearly?
answered
Sep 18
in
Numerical Ability
raju6
128
views
general-aptitude
0
votes
2
answers
5
ISI2017-MMA-30
The graph of a cubic polynomial $f(x)$ is shown below. If $k$ is a constant such that $f(x)=k$ has three real solutions, which of the following could be a possible value of $k$? $3$ $0$ $-7$ $-3$
The graph of a cubic polynomial $f(x)$ is shown below. If $k$ is a constant such that $f(x)=k$ has three real solutions, which of the following could be a possible value of $k$? $3$ $0$ $-7$ $-3$
answered
Sep 18
in
Numerical Ability
chiku_cr7
181
views
isi2017-mma
general-aptitude
numerical-ability
1
vote
2
answers
6
ISI2016-MMA-3
The number of real roots of the equation $2 \cos \big(\frac{x^2+x}{6}\big)=2^x+2^{-x}$ is $0$ $1$ $2$ $\infty$
The number of real roots of the equation $2 \cos \big(\frac{x^2+x}{6}\big)=2^x+2^{-x}$ is $0$ $1$ $2$ $\infty$
answered
Sep 15
in
Numerical Ability
Snorlax
93
views
isi2016-mmamma
trigonometry
quadratic-equations
roots
0
votes
2
answers
7
Probability
A 5-card poker hand is said to be a full house if it consists of 3 cards of the same denomination and 2 other cards of the same denomination (of course, different from the first denomination). Thus, one kind of full house is three of a kind plus a pair. What is the probability that one is dealt a full house?
A 5-card poker hand is said to be a full house if it consists of 3 cards of the same denomination and 2 other cards of the same denomination (of course, different from the first denomination). Thus, one kind of full house is three of a kind plus a pair. What is the probability that one is dealt a full house?
answered
Sep 14
in
Numerical Ability
arun yadav
60
views
1
vote
1
answer
8
CMI2014-B-02
There are $n$ students in a class. The students have formed $k$ committees. Each committee consists of more than half of the students. Show that there is at least one student who is a member of more than half of the committees.
There are $n$ students in a class. The students have formed $k$ committees. Each committee consists of more than half of the students. Show that there is at least one student who is a member of more than half of the committees.
answered
Sep 13
in
Numerical Ability
Snorlax
125
views
cmi2014
descriptive
numerical-ability
pigeonhole-principle
0
votes
1
answer
9
ISI2016-MMA-12
Suppose there are $n$ positive real numbers such that their sum is 20 and the product is strictly greater than 1. What is the maximum possible value of n? 18 19 20 21
Suppose there are $n$ positive real numbers such that their sum is 20 and the product is strictly greater than 1. What is the maximum possible value of n? 18 19 20 21
answered
Sep 13
in
Numerical Ability
Snorlax
70
views
isi2016-mmamma
numerical-ability
number-system
10
votes
5
answers
10
GATE2016 CE-2: GA-10
Ananth takes $6$ hours and Bharath takes $4$ hours to read a book. Both started reading copies of the book at the same time. After how many hours is the number of pages to be read by Ananth, twice that to be read by Bharath? Assume Ananth and Bharath read all the pages with constant pace. $1$ $2$ $3$ $4$
Ananth takes $6$ hours and Bharath takes $4$ hours to read a book. Both started reading copies of the book at the same time. After how many hours is the number of pages to be read by Ananth, twice that to be read by Bharath? Assume Ananth and Bharath read all the pages with constant pace. $1$ $2$ $3$ $4$
answered
Sep 9
in
Numerical Ability
Pascua
3.7k
views
gate2016-ce-2
work-time
numerical-ability
3
votes
5
answers
11
TIFR2019-A-11
Suppose there are $n$ guests at a party (and no hosts). As the night progresses, the guests meet each other and shake hands. The same pair of guests might shake hands multiple times. for some parties stretch late into the night , and it is hard to keep track.Still, they don't shake ... $2 \mid \text{Even} \mid - \mid \text{Odd} \mid$ $2 \mid \text{Odd} \mid - \mid \text{Even} \mid$
Suppose there are $n$ guests at a party (and no hosts). As the night progresses, the guests meet each other and shake hands. The same pair of guests might shake hands multiple times. for some parties stretch late into the night , and it is hard to keep track.Still, they don't shake hands with ... $2 \mid \text{Even} \mid - \mid \text{Odd} \mid$ $2 \mid \text{Odd} \mid - \mid \text{Even} \mid$
answered
Sep 3
in
Numerical Ability
Pascua
555
views
tifr2019
general-aptitude
numerical-ability
logical-reasoning
0
votes
3
answers
12
ISI2019-MMA-12
Given a positive integer $m$, we define $f(m)$ as the highest power of $2$ that divides $m$. If $n$ is a prime number greater than $3$, then $f(n^3-1) = f(n-1)$ $f(n^3-1) = f(n-1) +1$ $f(n^3-1) = 2f(n-1)$ None of the above is necessarily true
Given a positive integer $m$, we define $f(m)$ as the highest power of $2$ that divides $m$. If $n$ is a prime number greater than $3$, then $f(n^3-1) = f(n-1)$ $f(n^3-1) = f(n-1) +1$ $f(n^3-1) = 2f(n-1)$ None of the above is necessarily true
answered
Sep 3
in
Numerical Ability
neeraj_bhatt
804
views
isi2019-mma
general-aptitude
numerical-ability
0
votes
1
answer
13
ISI2018-MMA-5
One needs to choose six real numbers $x_1, x_2, . . . , x_6$ such that the product of any five of them is equal to other number. The number of such choices is $3$ $33$ $63$ $93$
One needs to choose six real numbers $x_1, x_2, . . . , x_6$ such that the product of any five of them is equal to other number. The number of such choices is $3$ $33$ $63$ $93$
answered
Sep 2
in
Numerical Ability
neeraj_bhatt
221
views
isi2018-mma
general-aptitude
numerical-ability
0
votes
2
answers
14
ISI2019-MMA-11
How many triplets of real numbers $(x,y,z)$ are simultaneous solutions of the equations $x+y=2$ and $xy-z^2=1$? $0$ $1$ $2$ infinitely many
How many triplets of real numbers $(x,y,z)$ are simultaneous solutions of the equations $x+y=2$ and $xy-z^2=1$? $0$ $1$ $2$ infinitely many
answered
Sep 2
in
Numerical Ability
neeraj_bhatt
590
views
isi2019-mma
general-aptitude
numerical-ability
0
votes
1
answer
15
Charges for parking
Car parking along St. John street is charged at flat X dollar for any amount of time up to these hours, and 1/5 of X dollar each hour or fraction of an hour after the first three hours. How much does it cost to park for 5 hours and 30 minutes?
Car parking along St. John street is charged at flat X dollar for any amount of time up to these hours, and 1/5 of X dollar each hour or fraction of an hour after the first three hours. How much does it cost to park for 5 hours and 30 minutes?
answered
Sep 2
in
Numerical Ability
Yesheysangay
58
views
1
vote
2
answers
16
ISI2018-MMA-1
The number of isosceles (but not equilateral) triangles with integer sides and no side exceeding $10$ is $65$ $75$ $81$ $90$
The number of isosceles (but not equilateral) triangles with integer sides and no side exceeding $10$ is $65$ $75$ $81$ $90$
answered
Sep 2
in
Numerical Ability
neeraj_bhatt
642
views
isi2018-mma
general-aptitude
numerical-ability
5
votes
2
answers
17
TIFR2011-A-20
Let $n> 1$ be an odd integer. The number of zeros at the end of the number $99^{n}+1$ is. $1$ $2$ $3$ $4$ None of the above.
Let $n> 1$ be an odd integer. The number of zeros at the end of the number $99^{n}+1$ is. $1$ $2$ $3$ $4$ None of the above.
answered
Aug 27
in
Numerical Ability
ankitgupta.1729
448
views
tifr2011
numerical-ability
combinatory
0
votes
1
answer
18
ISI2016-DCG-13
For all the natural number $n\geq 3,\: n^{2}+1$ is divisible by $3$ not divisible by $3$ divisible by $9$ None of these
For all the natural number $n\geq 3,\: n^{2}+1$ is divisible by $3$ not divisible by $3$ divisible by $9$ None of these
answered
Aug 21
in
Numerical Ability
nocturnal123
73
views
isi2016-dcg
numerical-ability
number-system
remainder-theorem
0
votes
1
answer
19
ISI2015-DCG-53
Four squares of sides $x$ cm each are cut off from the four corners of a square metal sheet having side $100$ cm. The residual sheet is then folded into an open box which is then filled with a liquid costing Rs. $x^2$ with $cm^3$. The value of $x$ for which the cost of filling the box completely with the liquid is maximized, is $100$ $50$ $30$ $10$
Four squares of sides $x$ cm each are cut off from the four corners of a square metal sheet having side $100$ cm. The residual sheet is then folded into an open box which is then filled with a liquid costing Rs. $x^2$ with $cm^3$. The value of $x$ for which the cost of filling the box completely with the liquid is maximized, is $100$ $50$ $30$ $10$
answered
Aug 20
in
Numerical Ability
Yash4444
74
views
isi2015-dcg
numerical-ability
geometry
squares
3
votes
5
answers
20
GATE 2020 CSE | Question: GA-9
Two straight lines are drawn perpendicular to each other in $X-Y$ plane. If $\alpha$ and $\beta$ are the acute angles the straight lines make with the $\text{X-}$ axis, then $\alpha + \beta$ is_______. $60^{\circ}$ $90^{\circ}$ $120^{\circ}$ $180^{\circ}$
Two straight lines are drawn perpendicular to each other in $X-Y$ plane. If $\alpha$ and $\beta$ are the acute angles the straight lines make with the $\text{X-}$ axis, then $\alpha + \beta$ is_______. $60^{\circ}$ $90^{\circ}$ $120^{\circ}$ $180^{\circ}$
answered
Aug 20
in
Numerical Ability
himanshu dhawan
2.1k
views
gate2020-cs
geometry
cartesian-coordinates
numerical-ability
0
votes
3
answers
21
ISI2017-MMA-10
The inequality $\mid x^2 -5x+4 \mid > (x^2-5x+4)$ holds if and only if $1 < x < 4$ $x \leq 1$ and $x \geq 4$ $1 \leq x \leq 4$ $x$ takes any value except $1$ and $4$
The inequality $\mid x^2 -5x+4 \mid > (x^2-5x+4)$ holds if and only if $1 < x < 4$ $x \leq 1$ and $x \geq 4$ $1 \leq x \leq 4$ $x$ takes any value except $1$ and $4$
answered
Aug 19
in
Numerical Ability
akshita_jain
318
views
isi2017-mma
general-aptitude
numerical-ability
1
vote
3
answers
22
NIELIT 2017 DEC Scientist B - Section B: 53
When the sum of all possible two digit numbers formed from three different one digit natural numbers are divided by sum of the original three numbers, the result is $26$ $24$ $20$ $22$
When the sum of all possible two digit numbers formed from three different one digit natural numbers are divided by sum of the original three numbers, the result is $26$ $24$ $20$ $22$
answered
Aug 19
in
Numerical Ability
akshita_jain
283
views
nielit2017dec-scientistb
general-aptitude
numerical-ability
digit-sum
0
votes
2
answers
23
ISI2018-MMA-8
Let $a$ and $b$ be two positive integers such that $a = k_1b + r_1$ and $b = k_2r_1 + r_2,$ where $k_1,k_2,r_1,r_2$ are positive integers with $r_2 < r_1 < b$ Then $\text{gcd}(a, b)$ is same as $\text{gcd}(r_1,r_2)$ $\text{gcd}(k_1,k_2)$ $\text{gcd}(k_1,r_2)$ $\text{gcd}(r_1,k_2)$
Let $a$ and $b$ be two positive integers such that $a = k_1b + r_1$ and $b = k_2r_1 + r_2,$ where $k_1,k_2,r_1,r_2$ are positive integers with $r_2 < r_1 < b$ Then $\text{gcd}(a, b)$ is same as $\text{gcd}(r_1,r_2)$ $\text{gcd}(k_1,k_2)$ $\text{gcd}(k_1,r_2)$ $\text{gcd}(r_1,k_2)$
answered
Aug 19
in
Numerical Ability
akshita_jain
335
views
isi2018-mma
general-aptitude
numerical-ability
3
votes
5
answers
24
GATE2016 EC-1: GA-6
A person moving through a tuberculosis prone zone has a $50$% probability of becoming infected. However, only $30$% of infected people develop the disease. What percentage of people moving through a tuberculosis prone zone remains infected but does not show symptoms of disease? $15$ $33$ $35$ $37$
A person moving through a tuberculosis prone zone has a $50$% probability of becoming infected. However, only $30$% of infected people develop the disease. What percentage of people moving through a tuberculosis prone zone remains infected but does not show symptoms of disease? $15$ $33$ $35$ $37$
answered
Aug 19
in
Numerical Ability
Saiiniikhil
1.3k
views
gate2016-ec-1
numerical-ability
probability
14
votes
4
answers
25
GATE2015-3-GA-5
A function $f(x)$ is linear and has a value of 29 at $x=-2$ and 39 at $x=3$. Find its value at $x=5$. $59$ $45$ $43$ $35$
A function $f(x)$ is linear and has a value of 29 at $x=-2$ and 39 at $x=3$. Find its value at $x=5$. $59$ $45$ $43$ $35$
answered
Aug 19
in
Numerical Ability
akshita_jain
3.2k
views
gate2015-3
numerical-ability
normal
functions
9
votes
3
answers
26
TIFR2011-A-15
The exponent of $3$ in the product $100!$ is $27$ $33$ $44$ $48$ None of the above.
The exponent of $3$ in the product $100!$ is $27$ $33$ $44$ $48$ None of the above.
answered
Aug 18
in
Numerical Ability
akshita_jain
457
views
tifr2011
numerical-ability
factors
tricky
6
votes
4
answers
27
TIFR2011-A-13
If $z=\dfrac{\sqrt{3}-i}{2}$ and $\large(z^{95}+ i^{67})^{97}= z^{n}$, then the smallest value of $n$ is? $1$ $10$ $11$ $12$ None of the above.
If $z=\dfrac{\sqrt{3}-i}{2}$ and $\large(z^{95}+ i^{67})^{97}= z^{n}$, then the smallest value of $n$ is? $1$ $10$ $11$ $12$ None of the above.
answered
Aug 18
in
Numerical Ability
ankitgupta.1729
501
views
tifr2011
numerical-ability
complex-number
5
votes
4
answers
28
ISI2012-PCB-A-1b
How many $0$’s are there at the end of $50!$?
How many $0$’s are there at the end of $50!$?
answered
Aug 18
in
Numerical Ability
akshita_jain
439
views
descriptive
isi2012
numerical-ability
factors
numerical-computation
numerical-answers
16
votes
8
answers
29
GATE2014-2-GA-10
At what time between $6$ a. m. and $7$ a. m. will the minute hand and hour hand of a clock make an angle closest to $60°$? $6: 22$ a.m. $6: 27$ a.m. $6: 38$ a.m. $6: 45$ a.m.
At what time between $6$ a. m. and $7$ a. m. will the minute hand and hour hand of a clock make an angle closest to $60°$? $6: 22$ a.m. $6: 27$ a.m. $6: 38$ a.m. $6: 45$ a.m.
answered
Aug 17
in
Numerical Ability
akshita_jain
4.5k
views
gate2014-2
numerical-ability
normal
clock-time
10
votes
3
answers
30
GATE2013 AE: GA-8
If $\mid -2X+9\mid =3$ then the possible value of $\mid -X\mid -X^2$ would be: $30$ $-30$ $-42$ $42$
If $\mid -2X+9\mid =3$ then the possible value of $\mid -X\mid -X^2$ would be: $30$ $-30$ $-42$ $42$
answered
Aug 17
in
Numerical Ability
akshita_jain
898
views
gate2013-ae
numerical-ability
absolute-value
0
votes
2
answers
31
ISI2014-DCG-61
If $l=1+a+a^2+ \dots$, $m=1+b+b^2+ \dots$, and $n=1+c+c^2+ \dots$, where $\mid a \mid <1, \: \mid b \mid < 1, \: \mid c \mid <1$ and $a,b,c$ are in arithmetic progression, then $l, m, n$ are in arithmetic progression geometric progression harmonic progression none of these
If $l=1+a+a^2+ \dots$, $m=1+b+b^2+ \dots$, and $n=1+c+c^2+ \dots$, where $\mid a \mid <1, \: \mid b \mid < 1, \: \mid c \mid <1$ and $a,b,c$ are in arithmetic progression, then $l, m, n$ are in arithmetic progression geometric progression harmonic progression none of these
answered
Aug 14
in
Numerical Ability
subbus
164
views
isi2014-dcg
numerical-ability
arithmetic-series
1
vote
2
answers
32
ISI2014-DCG-69
The number of ways in which the number $1440$ can be expressed as a product of two factors is equal to $18$ $720$ $360$ $36$
The number of ways in which the number $1440$ can be expressed as a product of two factors is equal to $18$ $720$ $360$ $36$
answered
Aug 12
in
Numerical Ability
subbus
142
views
isi2014-dcg
numerical-ability
number-system
factors
27
votes
6
answers
33
GATE2017-1-GA-9
Arun, Gulab, Neel and Shweta must choose one shirt each from a pile of four shirts coloured red, pink, blue and white respectively. Arun dislikes the colour red and Shweta dislikes the colour white. Gulab and Neel like all the colours. In how many different ways can they choose the shirts so that no one has a shirt with a colour he or she dislikes? $21$ $18$ $16$ $14$
Arun, Gulab, Neel and Shweta must choose one shirt each from a pile of four shirts coloured red, pink, blue and white respectively. Arun dislikes the colour red and Shweta dislikes the colour white. Gulab and Neel like all the colours. In how many different ways can they choose the shirts so that no one has a shirt with a colour he or she dislikes? $21$ $18$ $16$ $14$
answered
Aug 10
in
Numerical Ability
keshore muralidharan
5.3k
views
gate2017-1
combinatory
numerical-ability
21
votes
5
answers
34
GATE2017-1-GA-7
Six people are seated around a circular table. There are at least two men and two women. There are at least three right-handed persons. Every woman has a left-handed person to her immediate right. None of the women are right-handed. The number of women at the table is $2$ $3$ $4$ Cannot be determined
Six people are seated around a circular table. There are at least two men and two women. There are at least three right-handed persons. Every woman has a left-handed person to her immediate right. None of the women are right-handed. The number of women at the table is $2$ $3$ $4$ Cannot be determined
answered
Aug 10
in
Numerical Ability
keshore muralidharan
3.9k
views
gate2017-1
numerical-ability
round-table-arrangement
17
votes
4
answers
35
GATE2018-GA-9
In the figure below, $\angle DEC + \angle BFC$ is equal to _____ $\angle BCD - \angle BAD$ $\angle BAD + \angle BCF$ $\angle BAD + \angle BCD$ $\angle CBA + \angle ADC$
In the figure below, $\angle DEC + \angle BFC$ is equal to _____ $\angle BCD - \angle BAD$ $\angle BAD + \angle BCF$ $\angle BAD + \angle BCD$ $\angle CBA + \angle ADC$
answered
Aug 9
in
Numerical Ability
keshore muralidharan
5.1k
views
gate2018
numerical-ability
geometry
normal
11
votes
5
answers
36
GATE2018-GA-4
What would be the smallest natural number which when divided either by $20$ or by $42$ or by $76$ leaves a remainder of $7$ in each case? $3047$ $6047$ $7987$ $63847$
What would be the smallest natural number which when divided either by $20$ or by $42$ or by $76$ leaves a remainder of $7$ in each case? $3047$ $6047$ $7987$ $63847$
answered
Aug 9
in
Numerical Ability
subbus
2.3k
views
gate2018
numerical-ability
factors
6
votes
5
answers
37
ISRO2007-61
The Fibonacci sequence is the sequence of integers 1, 3, 5, 7, 9, 11, 13 0, 1, 1, 2, 3, 5, 8, 13, 21, 34 0, 1, 3, 4, 7, 11, 18, 29, 47 0, 1, 3, 7, 15
The Fibonacci sequence is the sequence of integers 1, 3, 5, 7, 9, 11, 13 0, 1, 1, 2, 3, 5, 8, 13, 21, 34 0, 1, 3, 4, 7, 11, 18, 29, 47 0, 1, 3, 7, 15
answered
Aug 8
in
Numerical Ability
Aditya_Dhopade
1.5k
views
isro2007
numerical-ability
4
votes
2
answers
38
GATE2018 CE-1: GA-3
Hema's age is $5$ years more than twice Hari's age. Suresh's age is $13$ years less than 10 times Hari's age. If Suresh is $3$ times as old as Hema, how old is Hema? $14$ $17$ $18$ $19$
Hema's age is $5$ years more than twice Hari's age. Suresh's age is $13$ years less than 10 times Hari's age. If Suresh is $3$ times as old as Hema, how old is Hema? $14$ $17$ $18$ $19$
answered
Jul 25
in
Numerical Ability
Pooja Khatri
480
views
gate2018-ce-1
general-aptitude
numerical-ability
age-relation
19
votes
5
answers
39
GATE2011-64
A transporter receives the same number of orders each day. Currently, he has some pending orders (backlog) to be shipped. If he uses $7$ trucks, then at the end of the $4^{th}$ day he can clear all the orders. Alternatively, if he uses only $3$ trucks, then all the orders ... number of trucks required so that there will be no pending order at the end of $5^{th}$ day? $4$ $5$ $6$ $7$
A transporter receives the same number of orders each day. Currently, he has some pending orders (backlog) to be shipped. If he uses $7$ trucks, then at the end of the $4^{th}$ day he can clear all the orders. Alternatively, if he uses only $3$ trucks, then all the orders are ... minimum number of trucks required so that there will be no pending order at the end of $5^{th}$ day? $4$ $5$ $6$ $7$
answered
Jul 24
in
Numerical Ability
mrinmoyh
4.5k
views
gate2011
numerical-ability
normal
work-time
1
vote
3
answers
40
ISI2015-MMA-3
Let $x$ be a positive real number. Then $x^2+\pi ^2 + x^{2 \pi} > x \pi+ (\pi + x) x^{\pi}$ $x^{\pi}+\pi^x > x^{2 \pi} + \pi ^{2x}$ $\pi x +(\pi+x)x^{\pi} > x^2+\pi ^2 + x^{2 \pi}$ none of the above
Let $x$ be a positive real number. Then $x^2+\pi ^2 + x^{2 \pi} > x \pi+ (\pi + x) x^{\pi}$ $x^{\pi}+\pi^x > x^{2 \pi} + \pi ^{2x}$ $\pi x +(\pi+x)x^{\pi} > x^2+\pi ^2 + x^{2 \pi}$ none of the above
answered
Jul 9
in
Numerical Ability
EuclideanSpace
371
views
isi2015-mma
number-system
non-gate
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