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\[a,ar,ar^2 ...\] for our case a=3 r=-2 sum of first n terms is \[\frac{a\left(1-r^{(n+1)}\right)}{1-r}\] so by substituing, we get \[\frac{3(1+128)}{3}=129\]
incorrect \[=\frac{a(1-r ^{n}}{1-r}\] \[=\frac{3(1-(-2)^{8})}{3}\] = 1-256 =-255
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