Given several terms $of$ a sequence $\{a_n{\}}_n=1^{},$ complete parts $a.$ through $c.$ below.

$\{-8,8,-8,8,-8,$dots$\}$

$a.$ Find the next two terms $of$ the sequence.

The next two terms are $a_6=$

and $a_7=$

$b.$ Find a recurrence relation that generates the sequence $(supply$ the initial value $of$ the index and the first term $of$ the sequence$).Ch$

the correct answer below.

$A.a_{n+1}=-a_n,a_1=-8$ for $n1$

$B.a_{n+1}=1-a_n,a_1=-8$ for $n1$

$C.a_{n+1}=-8,a_1=-8$ for $n1$

$D.a_{n+1}=a_n-1,a_1=-8$ for $n1$

$c.$ Find $an$ explicit formula for the general, $ornth,$ term $of$ the sequence.

The $nth$ term $of$ the sequence $is$ equal $to$

$,n1.$