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Re: In a sequence of terms in which each term is three times the [#permalink]
only A.

2 is not suff, because the first could be 3, or 9, or 27 etc.
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Re: In a sequence of terms in which each term is three times the [#permalink]
Yurik79 wrote:
Priyah wrote:
This Seq is defined by
S={ n, 3n, 3^2 n. 3^3 n.....

From S1, n=3, so 4th term will be 81.
From S2, second last term is 3^10...but,since total nbr of terms in seq not given, we cannot say which is the 4th term.

Hence A.

Oops you are right))it is 81


Good catch Yurik. Yes, for statement (2) we don't know the total number of terms..

(A)
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Re: In a sequence of terms in which each term is three times the [#permalink]
You're right

must be A

for B, if first term n=1 then i(nb of terms)= 12 since the value of last term is determined by: n*3^(i-1)
if n=3 then i=11
so we cannot determin the 4th term value
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Re: In a sequence of terms in which each term is three times the [#permalink]
this is a GP(geometric progression)

A stands
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Re: In a sequence of terms in which each term is three times the [#permalink]
Code:
this is a GP(geometric progression)


Trivikram,
Can you post the formulae for GP??

Like what we have for AP - the last term, Sum of n terms etc...
What formulae do we have for GP?

Also, HP is just the sum of reciprocal of terms in an AP.
Do we have formulae for that as well?



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