Let `{a_n}(ngeq1)` be a sequence such that `a_1=1`, and `3a_(n+1)-3a_n=1` for all `ngeq1.` Then find the value of `a_(2002.)`

Let sequence by defined by a_(1)=3,a_(n)=3a_(n-1)+1 for all n>1

If a_(n+1)=(1)/(1-a_(n)) for n>=1 and a_(3)=a_(1) then find the value of (a_(2001))^(2001)

For a sequence a_(n),a_(1)=2 If (a_(n+1))/(a_(n))=(1)/(3) then find the value of sum_(r=1)^(oo)a_(r)

Find the first four terms of the sequence defined by a_(1)=3 and a_(n)=3a_(n-1)+2, for all n.1.

Let (:a_(n):) be a sequence given by a_(n+1)=3a_(n)-2*a_(n-1) and a_(0)=2,a_(1)=3 then the value of sum_(n=1)^(oo)(1)/(a_(n)-1) equals (A) 1 (B) (1)/(2) (C) 2 D) 4

Let the sequence be defined as follow: a_(1)=3 a_(n)=3a_(n-1)+2, for all n gt 1 . Find the first five terms of the sequence.

If a_(1)=1 and a_(n+1)=(4+3a_(0))/(3+2a_(n)),n>=1, and if lim_(n rarr oo)a_(n)=a then find the value of a.