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OpenStudy (anonymous):
what is the nth term of the sequence 1,-2/3,4/9,-8/27
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OpenStudy (anonymous):
(2-n)(-2/3)
-4+n/3
OpenStudy (anonymous):
^ that doesn't make sense... ignore that
OpenStudy (anonymous):
lol
OpenStudy (anonymous):
its basically asking what is the formula
OpenStudy (anonymous):
I get the pattern.. the difficult part is writing the formula... yup.
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OpenStudy (anonymous):
n(-2/3)+(2/3)
It's almost there... uggh... this is annoying me
OpenStudy (anonymous):
they are fractions btw
OpenStudy (anonymous):
Yeah.. I figure hahah
OpenStudy (anonymous):
figured*
OpenStudy (anonymous):
lol sorry
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OpenStudy (anonymous):
it's okay... I just feel like murdering this problem.. ya know if that's physically possible. :P
OpenStudy (anonymous):
i know same here...ive been trying for so long
OpenStudy (anonymous):
(-2^n-1)/(3^n-1)
n=1... 1
n=2...-2/3
n=3...4/9
n=4...-8/27
OMG I FIGURED IT OUT!! :D
OpenStudy (anonymous):
\[-2^{n-1}/3^{n-1}\]
OpenStudy (campbell_st):
the common ratio is -2/3 and a = 1 the series in geometric
then
\[T _{n} = 1\times(-2/3)^{n-1}\]
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OpenStudy (anonymous):
^ do you really the need the one there?
OpenStudy (anonymous):
either way.. both equations work!! ^.^ and now I'm really happy because I get it! :D
OpenStudy (campbell_st):
well the general term in any geometric sequence is
\[T _{n} = ar^{n-1}\]
OpenStudy (anonymous):
thank you both so much, great help
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