how do i find r in a geometric sequence? 1,1/3,1/9,1/27
Divide 2nd term / 1st term Divide again to verify 3rd term / 2nd term
ok well, first off, this isnt a geometric sequence right?
since its not a common ratio
3rd/2nd=2nd/1st=r so to know it is geometric we must to devide for arithmetic we have to minus 2nd terms -1st terms=n
It is a GM There is a common ratio
well i know that the 2nd term that when multiplied by 3 gives me the 3rd and when done once more gives me the third term, is that enough to say its a geometric sequence, its clear i dont know how to to do 1/3-1
so its 3?
\[\frac{ 1 }{ 3 }\div1 = \frac{ 1 }{ 3}\]
no its 1/3 2nd and 3rd terms 1/9*3/1=1/3
\[\frac{ 1 }{9 }\div \frac{ 1 }{ 3}=\frac{ 1 }{3 }\]
-_-im dumb, thnx :)
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