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Converges; it has a sum
Thanks!!! Can you help with another question I have?
I can try.
Ok hold on.
It would be geometric as it is changed by a common ratio each time (in this case, multiplied by .9) Thus, the formula for this is N=.9C, where N is the new value, and C is the current value. The value on the second year would be 1125. The value on the sixth year would be $738.11
the geometric series 3 + 9 + 27 + 81 + ... diverges. it has no sum.
Wow! Thanks!! @saze Are you sure it diverges? @sirm3d
yes. a geometric series is convergent if the common ratio is a value between -1 and +1 exclusive, divergent otherwise.
Oh ok. :)
Oh, my bad. I entirely forgot about that.
Props to @sirm3d
Lol do you mind if I ask one more question? Last one I promise! :)
\[10-3=17-10=24-17=...\] the number of beads per row form an arithmetic sequence with common difference 7. use the formula \[\large a_n = a_1 + (n-1)d\] to write the general term of the sequence.
Thank youuu! :)
No, it's totally cool. To get the answer, I multiplied the value by .9 each day, and repeated that for each day.
Ok thanks!!! :)
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