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Recent questions tagged inequality
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GATE Mechanical 2023 | GA Question: 7
Consider the following inequalities $ \begin{aligned} & p^2-4 q<4 \\ & 3 p+2 q<6 \end{aligned} $ where $p$ and $q$ are positive integers. The value of $(p+q)$ is __________. $2$ $1$ $3$ $4$
Consider the following inequalities$$\begin{aligned}& p^2-4 q<4 \\& 3 p+2 q<6\end{aligned}$$where $p$ and $q$ are positive integers.The value of $(p+q)$ is __________.$2$...
admin
332
views
admin
asked
May 21, 2023
Quantitative Aptitude
gateme-2023
quantitative-aptitude
inequality
+
–
0
votes
0
answers
2
Best Open Video Playlist for Inequality Topic | Quantitative Aptitude
Please list out the best free available video playlist for Inequality from Quantitative Aptitude as an answer here (only one playlist per answer). We'll then select the best playlist and add to GO classroom video lists. You ... ones are more likely to be selected as best. For the full list of selected videos please see here
Please list out the best free available video playlist for Inequality from Quantitative Aptitude as an answer here (only one playlist per answer). We'll then select the b...
makhdoom ghaya
170
views
makhdoom ghaya
asked
Aug 26, 2022
Study Resources
missing-videos
free-videos
go-classroom
video-links
inequality
+
–
1
votes
1
answer
3
GATE CH 2022 | GA Question: 8
Consider the following inequalities. $3p \:– q < 4$ $3q \:– p < 12$ Which one of the following expressions below satisfies the above two inequalities? $p + q < 8$ $p + q = 8$ $8 \leq p + q < 16$ $p + q \geq 16$
Consider the following inequalities.$3p \:– q < 4$$3q \:– p < 12$Which one of the following expressions below satisfies the above two inequalitie...
Arjun
282
views
Arjun
asked
Feb 15, 2022
Quantitative Aptitude
gatech-2022
quantitative-aptitude
inequality
+
–
1
votes
1
answer
4
GATE Mechanical 2022 Set 2 | GA Question: 2
Which one of the following is a representation (not to scale and in bold) of all values of $x$ satisfying the inequality $2 - 5x \leq - \dfrac{6x - 5}{3}$ on the real number line? A. B. C. D.
Which one of the following is a representation (not to scale and in bold) of all values of $x$ satisfying the inequality $2 - 5x \leq - \dfrac{6x - 5}{3}$ on the real num...
Arjun
438
views
Arjun
asked
Feb 15, 2022
Quantitative Aptitude
gateme-2022-set2
quantitative-aptitude
inequality
+
–
1
votes
1
answer
5
GATE ECE 2022 | GA Question: 7
Consider the following inequalities. $2x – 1 > 7$ $2x – 9 < 1$ Which one of the following expressions below satisfies the above two inequalities? $x \leq – 4$ $ – 4 < x \leq 4$ $4 < x < 5$ $x \geq 5$
Consider the following inequalities.$2x – 1 7$$2x – 9 < 1$Which one of the following expressions below satisfies the above two inequalities?$x \leq – 4$$ – 4 < x...
Arjun
412
views
Arjun
asked
Feb 15, 2022
Quantitative Aptitude
gateece-2022
quantitative-aptitude
inequality
+
–
1
votes
2
answers
6
NIELIT Scientific Assistant A 2020 November: 35
Relationship between different elements is provided in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and choose the correct answer. $\text{T>=U=V<=W<X; V>=Y}$ ... conclusion (II) follows if neither (I) nor (II) conclusion follows if both (I) and (II) conclusions follow
Relationship between different elements is provided in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and ...
gatecse
359
views
gatecse
asked
Dec 9, 2020
Analytical Aptitude
nielit-sta-2020
analytical-aptitude
inequality
+
–
1
votes
2
answers
7
NIELIT Scientific Assistant A 2020 November: 36
Relationship between different elements is provided in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and choose the correct answer. $\text{P<=Q<=R>S; T>=R; S>=U}$ ... conclusion (II) follows if neither (I) nor (II) conclusion follows if both (I) and (II) conclusions follow
Relationship between different elements is provided in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and ...
gatecse
502
views
gatecse
asked
Dec 9, 2020
Analytical Aptitude
nielit-sta-2020
analytical-aptitude
inequality
+
–
1
votes
2
answers
8
NIELIT Scientific Assistant A 2020 November: 37
Relationship between different elements is provided in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and choose the correct answer. $\text{A<=B<C>=D;C<=E<=F}$ ... conclusion (II) follows if neither (I) nor (II) conclusion follows both (I) and (II) conclusions follow
Relationship between different elements is provided in the statements. The statements are followed by conclusions. Study the conclusions based on the given statement and ...
gatecse
376
views
gatecse
asked
Dec 9, 2020
Analytical Aptitude
nielit-sta-2020
analytical-aptitude
inequality
+
–
2
votes
2
answers
9
ISI2015-MMA-50
Let ... $V_3<V_2<V_1$ $V_3<V_1<V_2$ $V_1<V_2<V_3$ $V_2<V_3<V_1$
Let$$\begin{array}{} V_1 & = & \frac{7^2+8^2+15^2+23^2}{4} – \left( \frac{7+8+15+23}{4} \right) ^2, \\ V_2 & = & \frac{6^2+8^2+15^2+24^2}{4} – \left( \frac{6+8+15+24...
Arjun
527
views
Arjun
asked
Sep 23, 2019
Others
isi2015-mma
inequality
non-gate
+
–
0
votes
1
answer
10
ISI2015-MMA-65
Let $n$ be a positive real number and $p$ be a positive integer. Which of the following inequalities is true? $n^p > \frac{(n+1)^{p+1} – n^{p+1}}{p+1}$ $n^p < \frac{(n+1)^{p+1} – n^{p+1}}{p+1}$ $(n+1)^p < \frac{(n+1)^{p+1} – n^{p+1}}{p+1}$ none of the above
Let $n$ be a positive real number and $p$ be a positive integer. Which of the following inequalities is true?$n^p \frac{(n+1)^{p+1} – n^{p+1}}{p+1}$$n^p < \frac{(n+1)^...
Arjun
386
views
Arjun
asked
Sep 23, 2019
Others
isi2015-mma
inequality
non-gate
+
–
0
votes
0
answers
11
ISI2015-MMA-66
The smallest positive number $K$ for which the inequality $\mid \sin ^2 x – \sin ^2 y \mid \leq K \mid x-y \mid$ holds for all $x$ and $y$ is $2$ $1$ $\frac{\pi}{2}$ there is no smallest positive value of $K$; any $K>0$ will make the inequality hold.
The smallest positive number $K$ for which the inequality $\mid \sin ^2 x – \sin ^2 y \mid \leq K \mid x-y \mid$ holds for all $x$ and $y$ is$2$$1$$\frac{\pi}{2}$there ...
Arjun
461
views
Arjun
asked
Sep 23, 2019
Others
isi2015-mma
inequality
trigonometry
non-gate
+
–
1
votes
2
answers
12
ISI2016-DCG-2
Let $S=\{6,10,7,13,5,12,8,11,9\},$ and $a=\sum_{x\in S}(x-9)^{2}\:\&\: b=\sum_{x\in S}(x-10)^{2}.$ Then $a<b$ $a>b$ $a=b$ None of these
Let $S=\{6,10,7,13,5,12,8,11,9\},$ and $a=\sum_{x\in S}(x-9)^{2}\:\&\: b=\sum_{x\in S}(x-10)^{2}.$ Then$a<b$$a>b$$a=b$None of these
gatecse
617
views
gatecse
asked
Sep 18, 2019
Quantitative Aptitude
isi2016-dcg
quantitative-aptitude
summation
inequality
+
–
0
votes
1
answer
13
ISI2016-DCG-14
For natural numbers $n,$ the inequality $2^{n}>2n+1$ is valid when $n\geq 3$ $n<3$ $n=3$ None of these
For natural numbers $n,$ the inequality $2^{n}>2n+1$ is valid when$n\geq 3$$n<3$$n=3$None of these
gatecse
358
views
gatecse
asked
Sep 18, 2019
Quantitative Aptitude
isi2016-dcg
quantitative-aptitude
inequality
+
–
2
votes
1
answer
14
ISI2018-DCG-30
Let $0.01^x+0.25^x=0.7$ . Then $x\geq1$ $0\lt x\lt1$ $x\leq0$ no such real number $x$ is possible.
Let $0.01^x+0.25^x=0.7$ . Then$x\geq1$$0\lt x\lt1$$x\leq0$no such real number $x$ is possible.
gatecse
491
views
gatecse
asked
Sep 18, 2019
Quantitative Aptitude
isi2018-dcg
quantitative-aptitude
number-system
inequality
+
–
0
votes
1
answer
15
ISI2017-MMA-7
Let $n \geq 3$ be an integer. Then the statement $(n!)^{1/n} \leq \dfrac{n+1}{2}$ is true for every $n \geq 3$ true if and only if $n \geq 5$ not true for $n \geq 10$ true for even integers $n \geq 6$, not true for odd $n \geq 5$
Let $n \geq 3$ be an integer. Then the statement $(n!)^{1/n} \leq \dfrac{n+1}{2}$ istrue for every $n \geq 3$true if and only if $n \geq 5$not true for $n \geq 10$true fo...
go_editor
305
views
go_editor
asked
Sep 15, 2018
Quantitative Aptitude
isi2017-mmamma
quantitative-aptitude
factorial
inequality
+
–
1
votes
0
answers
16
ISI2016-MMA-21
Let $A=\{1, 2, 3, 4, 5, 6, 7, 8 \}$. How many functions $f: A \rightarrow A$ can be defined such that $f(1)< f(2) < f(3)$? $\begin{pmatrix} 8 \\ 3 \end{pmatrix}$ $\begin{pmatrix} 8 \\ 3 \end{pmatrix} 5^8$ $\begin{pmatrix} 8 \\ 3 \end{pmatrix} 8^5$ $\frac{8!}{3!}$
Let $A=\{1, 2, 3, 4, 5, 6, 7, 8 \}$. How many functions $f: A \rightarrow A$ can be defined such that $f(1)< f(2) < f(3)$?$\begin{pmatrix} 8 \\ 3 \end{pmatrix}$$\begin{pm...
go_editor
299
views
go_editor
asked
Sep 13, 2018
Calculus
isi2016-mmamma
functions
inequality
combinatory
+
–
1
votes
2
answers
17
ISI 2004 MIII
The inequality $\frac{2-gx+x^{2}}{1-x+x^{2}}\leq 3$ is true for all the value of $x$ if and only if $1\leq g\leq 7$ $-1\leq g\leq 1$ $-6\leq g\leq 7$ $-1\leq g\leq 7$
The inequality $\frac{2-gx+x^{2}}{1-x+x^{2}}\leq 3$ is true for all the value of $x$ if and only if$1\leq g\leq 7$$-1\leq g\leq 1$$-6\leq g\leq 7$$-1\leq g\leq 7$
Tesla!
888
views
Tesla!
asked
Apr 4, 2017
Set Theory & Algebra
isi2004
inequality
+
–
0
votes
2
answers
18
ISI 2017
I find alpha <x+y which gives me x+y<2. But the answer is A. Can someone please help. Consider the statement$:$ $x(\alpha-x)<y(\alpha-y)$ for all $x,y$ with $0<x<y<1.$ The statement is true if and only if $\alpha\geq 2$ if and only if $\alpha >2$ if and only if $\alpha <-1$ for no values of $\alpha$
I find alpha <x+y which gives me x+y<2. But the answer is A. Can someone please help. Consider the statement$:$$x(\alpha-x)<y(\alpha-y)$ for all $x,y$ with $0<x<y<1.$The ...
Abhijit Sen
393
views
Abhijit Sen
asked
Apr 1, 2017
Set Theory & Algebra
isi
inequality
+
–
12
votes
4
answers
19
GATE CSE 1987 | Question: 1-xxi
If $a, b,$ and $c$ are constants, which of the following is a linear inequality? $ax+bcy=0$ $ax^{2}+cy^{2}=21$ $abx+a^{2}y \geq 15$ $xy+ax \geq 20$
If $a, b,$ and $c$ are constants, which of the following is a linear inequality?$ax+bcy=0$$ax^{2}+cy^{2}=21$$abx+a^{2}y \geq 15$$xy+ax \geq 20$
makhdoom ghaya
3.9k
views
makhdoom ghaya
asked
Nov 8, 2016
Linear Algebra
gate1987
linear-algebra
inequality
out-of-gate-syllabus
+
–
14
votes
3
answers
20
ISRO2016-1
Which of the following is true ? $\sqrt{3}+\sqrt{7}=\sqrt{10}$ $\sqrt{3}+\sqrt{7}\leq \sqrt{10}$ $\sqrt{3}+\sqrt{7}< \sqrt{10}$ $\sqrt{3}+\sqrt{7}> \sqrt{10}$
Which of the following is true ?$\sqrt{3}+\sqrt{7}=\sqrt{10}$$\sqrt{3}+\sqrt{7}\leq \sqrt{10}$$\sqrt{3}+\sqrt{7}< \sqrt{10}$$\sqrt{3}+\sqrt{7} \sqrt{10}$
ManojK
5.0k
views
ManojK
asked
Jul 4, 2016
Quantitative Aptitude
quantitative-aptitude
isro2016
inequality
+
–
4
votes
1
answer
21
GATE2014 EC-3: GA-5
In which of the following options will the expression $P < M$ be definitely true? $M < R > P > S$ $M > S < P < F$ $Q < M < F = P$ $P = A < R < M$
In which of the following options will the expression $P < M$ be definitely true? $M < R P S$ $M S < P < F$ $Q < M < F = P$ $P = A < R < M$
makhdoom ghaya
2.4k
views
makhdoom ghaya
asked
Mar 8, 2016
Analytical Aptitude
gate2014-ec-3
logical-reasoning
analytical-aptitude
inequality
+
–
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