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find the sum of series 3^(1/2)+3+3*3^(1/2)+.... n terms
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\[1+\sqrt{3}+3+3\sqrt{3}+9+9\sqrt{3}+....... infinite\]
do you realize both of these are geometric series ? if yes, can you tell me common ratio for both ?
yup i realise it but as much as i remember sum of infinite series is 1/(1-r) where \[\left| r \right|\le1\]
here r=\[\sqrt{3}\]
and \[\sqrt{3}>1\]
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yes, so that means the sum of this series is INFINITE too!
but do you notice that r>1 which means formula is not applicable
yes, when r>1 , sum is infinite when number of terms are infinite simply because sum goes on incrasing...
ok thats why the answer was not matching thanks by the way so it means answer is simply infinte
yes!
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