Graph the six terms of a finite series where A1=5 and r=1.25
@agent0smith Can you help maybe?
@jdoe0001 can you help?
\(\large \bf a_1=5, \quad r=1.25 \qquad \qquad a_{\color{red}{ n}}=a_1\cdot r^{{\color{red}{ n}}-1}\implies a_{\color{red}{ 6}}=a_1\cdot r^{{\color{red}{ 6}}-1}\)
I have no idea what to do from then on, I've been stuck on this problem for an hour, literally. :( can you help me a little further from there, or explain it to me please?
so...one of those 4 graphs belongs to the sequence I gather
hmmm trying to see where the graphs factor in
based on the 1st terms and common ratio provided, that is \(\bf a_1=5 \qquad r=1.25 \) that'd be the 6th term of the geometric sequence
is it the first graph?
I know it can't be the third one.
well... .... dunno, I am assuming is a geometric sequence, maybe is just something else
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