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Ok, the equation looks like this:
\[S _{n}=a _{1} \frac{ 1-r ^{n} }{ 1-r }\]

what's S, A, R, and N?

S= the sum
n=the term that you choose, so for this example it would be 6
\[a _{1}\]= the first term

So exactly how would you set it up? thats all I need to know, can you show me an example?

I forgot to tell you that we get "r" by 24/-4=-6 because that's our ratio.

Just find the pattern In this case its multiplying by -6

Sohal i'm in trigonometry, i'm not just doing x-6 lol

so the answer would be... 864,-5184,31104 would be the next numbers

do you deny that I got the right answer?

I found the answer deductivly

Ps I never actually got the answer But I did give you the next numbers of the sequence

hmm..this doesn't make sense then. I've been doing these problems all day without an issue..

ok do it your way ill do it my way -_- honestly ever herd of doing it in different methods forget it

we can quickly realize the equation, that is:
n=-4x(−6(n−1))***** << I forgot -4 there