B??
I am not sure if I am doing this right but: if you remove the sigma sign you just get the series 2k + 4 we replace k with n to get 2n + 4 @sweetburger may I have a second opinion on this?
@sweetburger
so to find a_n you are supposed to subtract Sn - S_(n-1)
okay
hmm let me think a bit on this one
Sure take your time
it's gotta be either B or D :s my math isn't working out well though
I'm gonna go to bed now because I am exhausted tomorrow we can get some other opinions if that's okay with you?
sure
sleep well
You as well =)
@sweetburger
@Shadow
@vannieduval @Vocaloid @katherine @ThisGirlPretty
@563blackghost
what do you guys think
@sillybilly123 @nnesha I am having a huge brain fart on this, I know the formula is an = Sn - S_n-1 but that's not giving me one of the choices
@SourMunchkin7806
i dont know this one im sorry did you try just saiyan
@JustSaiyan
@563blackghost
This is a hard one for me as well, I mean I have been trying to do this for about an hour now and I am just stuck. I would think it to be B based on `n` but my confidence in this answer is way low....
sorry :(
Ugh so like nobody knows I guess
\[\large\rm a_1= 2(1)+4=6\] first term is 6 2nd term is 8 common difference =8-6=2 formula for nth term is \[\rm \large(common ~~difference)n+(first ~~~term -common~difference)\]
or this \[\rm a_1+(n-1)d\]
so C?
@Nnesha
no \[\large\rm a_1= 2(1)+4=6\] first term is 6 2nd term is 8 common difference =8-6=2 formula for nth term is \[\rm \large(common ~~difference)n+(first ~~~term -common~difference)\] so plugin the numbers \[\rm \large(2)n+(6-2)\]
^so B is correct.
Oh thanks =)
yw
n'th term would just be the nth partial sum which for any n must obey the same form of 2n+4. SOrry for being 9 days late on this.
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