1
answer
0
watching
59
views
13 Nov 2019
8. Consider the sequence sn = (â1)^n (1/2)^n , n ⥠1.
(a) Find the first five terms of the sequence.
(b) Find a recursive definition for the sequence.
(c) Does the sequence converge or diverge? If the sequence converges, find the limit. Justify your conclusions rigorously.
ts) Consider the sequence s(1)"(1/2)", n 21 (a) Find the first five terms of the sequence. (b) Find a recursive definition for the sequence. nd the limit. Justify your (c) Does the sequence converge or diverge? If the sequence converges, f conclusions rigorously
8. Consider the sequence sn = (â1)^n (1/2)^n , n ⥠1.
(a) Find the first five terms of the sequence.
(b) Find a recursive definition for the sequence.
(c) Does the sequence converge or diverge? If the sequence converges, find the limit. Justify your conclusions rigorously.
ts) Consider the sequence s(1)"(1/2)", n 21 (a) Find the first five terms of the sequence. (b) Find a recursive definition for the sequence. nd the limit. Justify your (c) Does the sequence converge or diverge? If the sequence converges, f conclusions rigorously
Elin HesselLv2
31 Jul 2019