In the sequence `a_(n)` the nth term is defined as `(a_(n-1) - 1)^(2)`. If `a_(3) = 64`, then what is the value of `a_(2)` ?

In the sequence a_n , then nth term is defined as (a_(n - 1) - 1)^2 . If a_(1) = 4 , then what is the value of a_2 ?

In a sequence, the n^(th) term a_(n) is defined by the rule (a_(n-1) - 3)^(2), a_(1) = 1 what is the value of a_(4) ?

The terms of a sequence are defined by a_(n)=3a_(n-1)-a_(n-2) for n gt 2 . What is the value of a_(5) if a_(1)=4 and a_(2)=3 ?

Consider the sequence defined by a_(n)=an^(2)+bn+* If a_(1)=1,a_(2)=5,anda_(3)=11, then find the value of a_(10).

The first term of a sequence of numbers is a_(1)=5. Succeeding terms are defined by relation a_(n)=a_(n-1)+(n+1)2^(n)AA n>=2, then the value of a_(50) is

Find a_(1),a_(2),a_(3) if the n^(th) term is given by a_(n)=(n-1)(n-2)(3+n)

If n^(th) terms of the sequence {a_(n)} where a_(n)=(-1)^(n-1)5^(n+1) , find a_(1),a_(2) , and a_(3) is

The general term for a sequence is given as a_(n)=a_(n-1)-a_(n-2). If a_(1)=-5 and a_(2)=4 What is the sum of the first 100 terms?

nth term of an AP is a_(n). If a_(1)+a_(2)+a_(3)=102 and a_(1)=15, then find a_(10)