Let the sequence `<>` real numbers satisfies the recurrence relation `b_(n+1)=1/3(2b_n+(125)/(b n2)),b_n!=0.` Then find the `("lim")_(nvecoo)b_ndot`

Let the sequence {b_n} real numbers satisfies the recurrence relation b_(n+1)=1/3(2b_n+(125)/(b_ (n^2))),b_n!=0. Then find the (lim)_(n to oo)b_ndot

Let the sequence {b_n} real numbers satisfies the recurrence relation b_(n+1)=1/3(2b_n+(125)/(b_n)^2),b_n!=0. Then find the (lim)_(n to oo)b_ndot

Let the sequence (:b_(n):) real numbers satisfies the recurrence relation b_(n+1)=(1)/(3)(2b_(n)+(125)/(b_(n)^(2))),b_(n)!=0. Then find the lim_(n rarr oo)b_(n).

Let the sequence ltb_(n)gt of real numbers satisfy the recurrence relation b_(n+1)=1/3(2b_(n)+(125)/(b_(n)^(2))),b_(n)ne0. Then find lim_(ntoo0) b_(n).

Let the sequence ltb_(n)gt of real numbers satisfy the recurrence relation b_(n+1)=1/3(2b_(n)+(125)/(b_(n)^(2))),b_(n)ne0. Then find lim_(ntooo) b_(n).

If I_n=int_0^(sqrt(3))(dx)/(1+x^n),(n=1,2,3. .), then find the value of ("lim")_(nvecoo)I_ndot (a)0 (b) 1 (c) 2 (d) 1/2

If (a^(n+1)+b^(n+1))/(a^n+b^n) is the A.M. between aa n db . Then, find the value of ndot