Write the second term of the sequence `t_(n) = 2n + 1`.

Write the first two terms of the sequence (i) t_(n) = 3n-6 (ii) t_(n) = (1)/( n^(2)) - 1

A sequence is defined as: t_(n+1)=t_(n)-t_(n-1) , where t_(n) denotes the n^(th) term of the sequence. If t_(1) =1 and t_(2)=5 , find the sum of the first 100 terms of the above sequence.

Write first five terms of the sequence {t_n} if t_n=2n^2-n+1

Write first five terms of the sequence {t_n} if t_n=(-1)^(n-1)/n^3

Write the first five terms of the sequence if n^(t h) term is a_n=n(n+2)

Write the first five terms of the sequence if n^(t h) term is a_n=a/(n+1)

Write the first five terms of the sequences in whose nth terms is : a_(n)=(-1)^(n-1).5^(n+1)

Write first five terms of the sequence {t_n} if t_n=(n(n+1)(2n+1))/6

Write the first five terms of the sequence whose n^(t h) terms are : a_n=n/(n+1)

Write the first five terms of the sequence whose n^(t h) terms are : a_n=(2n-3)/6