" (i) "quad t_(n)=(n^(2)(n+1))/(3);t_(1),t_(2)

Find the indicated terms in each of the following sequences whose nth nth terms are: t_(n)=(n^(2)(n+1))/(3),t_(1),t_(2)

Find the indicated terms in each of the following sequences whose nth nth terms are: t_n= (n^2(n+1))/3,t_1,t_2

Find the terms (s) indicated in each case: (i) t_(n)=t_(n-1)+3(ngt1),t_(1)=1,t_(4) (ii) T_(n)=(T_(n-1))/(T_(n-2)),(ngt2),T_(1)=1,T_(2)=2,T_(6)

Write the indicated terms in each of the following sequences whose nth terms are: t_(n)=n^(2)+1:t_(1),t_(2),t_(3)

Find the indicated terms in each of the following sequences whose nth nth terms are: (t_(n-1))/(n^(2)),t_(1)=3,t_(2),t_(3)(n>=2)

If (1^(2)-t_(1))+(2^(2)-t_(2))+...+(n^(2)-t_(n))+=(n(n^(2)-1))/(3) then t_(n) is equal to n^(2) b.2nc.n^(2)-2nd .none of these

If t_(n)=(1+(-2)^(n))/(n-1) , find t_(6)-t_(5)

Find the term indicated in each case: (i) t_(n)=4^(n)+n^(2)-n-1,t_(3) (ii) h(n)=n^(2)-3n+4, h(10)

If for a sequence (T_(n)), (i) S_(n) = 2n^(2)+3n+1 (ii) S_(n) =2 (3^(n)-1) find T_(n) and hence T_(1) and T_(2)