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4. What is the sum of an 8-term geometric sequence if the first term is 10 and the last term is 781,250
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1-r^n ----- but that would imply we knew r, or at least would have to find r 1- r
should we divide out the 10 first?
78125 is left and that might indicate a base 5?
divide 8th term by first gives r^7 so can find r this way
5^7 = 78125 :)
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I'm working on the problem now. It might take me a minute or two.
r = 5
\[A = a +ar^2+ar^3+...+ar^7\] \[a*[A=1+r+r^2+r^3+...+r^7]\]
Yes, I also got r = 5.
i make it 976560
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\[10*\frac{1-5^8}{1-5}=sum\] perhaps?
r=5 s=10(1-5to 8)/4=976560
Yes, sorry I'm so slow. This is the same answer I got :)
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