hello guys I want to just ask a mathematical problem here. how can i find the sum of this infinity series.
1+a+a1/2+a1/4+...where 0<a<1
thnxs in advance.
hello guys I want to just ask a mathematical problem here. how can i find the sum of this infinity series.
1+a+a1/2+a1/4+...where 0<a<1
thnxs in advance.
For Infinite Summation with common ratio |r| < 1 has S = a0/(r-1) Where a0 is First term and r is common ratio.
no one here is able to solve plz chk. it will be very helpful to me.
The sum will diverge. There is no bound.
a^{1/2^{i+1}} > a^{1/2^{i}} When 0 < a < 1 so each term is greater than the previous one
shouldn’t it be a0/(1-r)?
I think ans is inf,as (a)^(1/2^n) tends to 1 as n tends to infinity
if we take value of a>0 then,
Even if a > 1
So there will be no bound