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Recent questions tagged infinite-geometric-progression
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CAT 2017 Set-2 | Question: 99
An infinite geometric progression $a_{1},a_{2},a_{3},\dots\dots$ has the property that $a_n =3(a_{n+1}+a_{n+2}+\dots\dots)$ for every $n\geq 1$. If the sum $a_{1}+a_{2}+a...
go_editor
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Mar 16, 2020
Quantitative Aptitude
cat2017-2
quantitative-aptitude
geometric-progression
infinite-geometric-progression
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1
1 vote
1
1 answer
1.6k
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CAT 2010 | Question: 10
Let $\text{S}$ denote the infinite sum $2+5x+9x^{2}+14x^{3}+20x^{4}+\ldots$where $\mid x \mid < 1$ and the coefficient of $x^{n-1}$ is $\dfrac{1}{2}n\left ( n+3 \right )...
Arjun
8.1k
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Mar 1, 2020
Quantitative Aptitude
cat2010
quantitative-aptitude
infinite-geometric-progression
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0
0 votes
1
answers
1 answer
1.6k
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CAT 2003 | Question: 2-69
The infinite sum $1 + \frac{4}{7} + \frac{9}{7^2} + \frac{16}{7^3} + \frac{25}{7^4} + \dots$ equals$\frac{27}{14}$$\frac{21}{13}$$\frac{49}{27}$$\frac{256}{147}$
go_editor
14.2k
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1.6k
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May 5, 2016
Quantitative Aptitude
cat2003-2
quantitative-aptitude
infinite-geometric-progression
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0
0 votes
0
0 answers
817
817 views
CAT 2002 | Question: 73
Let $S=2x + 5x^2 + 9x^3 + 14x^4 + 20x^5 \dots \dots $ infinity. The coefficient of $n$-th term is$\frac{n(n+3)}{2}$. Then the sum $S$ is$\frac{x(2-x)}{(1-x)^3}$$\frac{(2-...
go_editor
14.2k
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817
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Mar 2, 2016
Quantitative Aptitude
cat2002
quantitative-aptitude
infinite-geometric-progression
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