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Recent questions tagged arithmetic-series
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self doubts
What is the value of summation of n+$\frac{n}{2}$ + $\frac{n}{4}$ + …….+ 1 where n is an even positive integer ?
What is the value of summation of n+$\frac{n}{2}$ + $\frac{n}{4}$ + …….+ 1 where n is an even positive integer ?
Swarnava Bose
489
views
Swarnava Bose
asked
Jul 23, 2023
Quantitative Aptitude
arithmetic-series
general-aptitude
quantitative-aptitude
summation
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0
votes
0
answers
2
Best Open Video Playlist for Arithmetic Series Topic | Quantitative Aptitude
Please list out the best free available video playlist for Arithmetic Series from Quantitative Aptitude as an answer here (only one playlist per answer). We'll then select the best playlist and add to GO classroom ... 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 Arithmetic Series from Quantitative Aptitude as an answer here (only one playlist per answer). We'll then selec...
makhdoom ghaya
235
views
makhdoom ghaya
asked
Aug 25, 2022
Study Resources
missing-videos
free-videos
go-classroom
video-links
arithmetic-series
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3
votes
2
answers
3
GATE Chemical 2020 | GA Question: 5
The difference between the sum of the first $2n$ natural numbers and the sum of the first $n$ odd natural numbers is ______ $n^2-n$ $n^2+n$ $2n^2-n$ $2n^2+n$
The difference between the sum of the first $2n$ natural numbers and the sum of the first $n$ odd natural numbers is ______$n^2-n$$n^2+n$$2n^2-n$$2n^2+n$
soujanyareddy13
3.7k
views
soujanyareddy13
asked
Nov 16, 2020
Quantitative Aptitude
gate2020-ch
quantitative-aptitude
arithmetic-series
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5
votes
7
answers
4
GATE Civil 2020 Set 1 | GA Question: 8
Insert seven numbers between $2$ and $34$, such that the resulting sequence including $2$ and $34$ is an arithmetic progression. The sum of these inserted seven numbers is ______. $120$ $124$ $126$ $130$
Insert seven numbers between $2$ and $34$, such that the resulting sequence including $2$ and $34$ is an arithmetic progression. The sum of these inserted seven numbers...
go_editor
2.0k
views
go_editor
asked
Feb 27, 2020
Quantitative Aptitude
gate2020-ce-1
quantitative-aptitude
arithmetic-series
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–
9
votes
2
answers
5
GATE Mechanical 2020 Set 1 | GA Question: 8
The sum of the first $n$ terms in the sequence $8,\:88,\:888,\:8888,\dots$ is ________. $\dfrac{81}{80}\left ( 10^{n}-1 \right )+\dfrac{9}{8}n \\$ $\dfrac{81}{80}\left ( 10^{n}-1 \right )-\dfrac{9}{8}n \\$ $\dfrac{80}{81}\left ( 10^{n}-1 \right )+\dfrac{8}{9}n \\$ $\dfrac{80}{81}\left ( 10^{n}-1 \right )-\dfrac{8}{9}n$
The sum of the first $n$ terms in the sequence $8,\:88,\:888,\:8888,\dots$ is ________.$\dfrac{81}{80}\left ( 10^{n}-1 \right )+\dfrac{9}{8}n \\$$\dfrac{81}{80}\left ( 10...
go_editor
959
views
go_editor
asked
Feb 19, 2020
Quantitative Aptitude
gateme-2020-set1
quantitative-aptitude
arithmetic-series
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3
votes
2
answers
6
ISI2014-DCG-23
The sum of the series $\:3+11+\dots +(8n-5)\:$ is $4n^2-n$ $8n^2+3n$ $4n^2+4n-5$ $4n^2+2$
The sum of the series $\:3+11+\dots +(8n-5)\:$ is$4n^2-n$$8n^2+3n$$4n^2+4n-5$$4n^2+2$
Arjun
549
views
Arjun
asked
Sep 23, 2019
Quantitative Aptitude
isi2014-dcg
quantitative-aptitude
arithmetic-series
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–
1
votes
2
answers
7
ISI2014-DCG-61
If $l=1+a+a^2+ \dots$, $m=1+b+b^2+ \dots$, and $n=1+c+c^2+ \dots$, where $\mid a \mid <1, \: \mid b \mid < 1, \: \mid c \mid <1$ and $a,b,c$ are in arithmetic progression, then $l, m, n$ are in arithmetic progression geometric progression harmonic progression none of these
If $l=1+a+a^2+ \dots$, $m=1+b+b^2+ \dots$, and $n=1+c+c^2+ \dots$, where $\mid a \mid <1, \: \mid b \mid < 1, \: \mid c \mid <1$ and $a,b,c$ are in arithmetic progression...
Arjun
514
views
Arjun
asked
Sep 23, 2019
Quantitative Aptitude
isi2014-dcg
quantitative-aptitude
arithmetic-series
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–
0
votes
1
answer
8
ISI2014-DCG-62
If the sum of the first $n$ terms of an arithmetic progression is $cn^2$, then the sum of squares of these $n$ terms is $\frac{n(4n^2-1)c^2}{6}$ $\frac{n(4n^2+1)c^2}{3}$ $\frac{n(4n^2-1)c^2}{3}$ $\frac{n(4n^2+1)c^2}{6}$
If the sum of the first $n$ terms of an arithmetic progression is $cn^2$, then the sum of squares of these $n$ terms is$\frac{n(4n^2-1)c^2}{6}$$\frac{n(4n^2+1)c^2}{3}$$\f...
Arjun
360
views
Arjun
asked
Sep 23, 2019
Quantitative Aptitude
isi2014-dcg
quantitative-aptitude
arithmetic-series
+
–
2
votes
4
answers
9
ISI2015-DCG-1
The sequence $\dfrac{1}{\log_3 2}, \: \dfrac{1}{\log_6 2}, \: \dfrac{1}{\log_{12} 2}, \: \dfrac{1}{\log_{24} 2} \dots $ is in Arithmetic progression (AP) Geometric progression ( GP) Harmonic progression (HP) None of these
The sequence $\dfrac{1}{\log_3 2}, \: \dfrac{1}{\log_6 2}, \: \dfrac{1}{\log_{12} 2}, \: \dfrac{1}{\log_{24} 2} \dots $ is inArithmetic progression (AP)Geometric progress...
gatecse
556
views
gatecse
asked
Sep 18, 2019
Quantitative Aptitude
isi2015-dcg
quantitative-aptitude
arithmetic-series
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–
1
votes
3
answers
10
ISI2017-DCG-8
If $x,y,z$ are in $A.P.$ and $a>1$, then $a^x, a^y, a^z$ are in $A.P.$ $G.P$ $H.P$ none of these
If $x,y,z$ are in $A.P.$ and $a>1$, then $a^x, a^y, a^z$ are in$A.P.$$G.P$$H.P$none of these
gatecse
478
views
gatecse
asked
Sep 18, 2019
Quantitative Aptitude
isi2017-dcg
quantitative-aptitude
arithmetic-series
+
–
0
votes
1
answer
11
ISI2017-DCG-21
If $a,b,c$ are in $A.P.$ , then the straight line $ax+by+c=0$ will always pass through the point whose coordinates are $(1,-2)$ $(1,2)$ $(-1,2)$ $(-1,-2)$
If $a,b,c$ are in $A.P.$ , then the straight line $ax+by+c=0$ will always pass through the point whose coordinates are$(1,-2)$$(1,2)$$(-1,2)$$(-1,-2)$
gatecse
278
views
gatecse
asked
Sep 18, 2019
Quantitative Aptitude
isi2017-dcg
quantitative-aptitude
geometry
lines
arithmetic-series
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