Let y=â n=0
[infinity]
â
c n
â
x n
. Substitute this expression into the following differential equation and simplify to find the recurrence relations. Select two answers that represent the complete recurrence relation. 2y â²
+xy=0 c 1
â
=0 c 1
â
=âc 0
â
c k+1
â
= 2(kâ1)
c kâ1
â
â
,k=0,1,2,⯠c k+1
â
=â k+1
c k
â
â
,k=1,2,3,⯠c 1
â
= 2
1
â
c 0
â
c k+1
â
=â 2(k+1)
c kâ1
â
â
,k=1,2,3,⯠c 0
â
=0