posted by mpho makua .
The sum of the 1st nine terms of an arithmetic series is 216. The 1st,3rd and the 7th terms of series form the 1st three terms of a geometric series. Find the 1st term and the constant difference of the arithmetic series ?
just write what they told you:
9/2 (2a+8d) = 216
(a+2d)/(a) = (a+6d)/(a+2d)
Now solve for a and d.
Now, just for precision, you mean arithmetic sequence. A series is the sequence of partial sums of a sequence. For example,
Algebra 1 -
The third term of an arithmetic sequence is 14 and the ninth term is -1 find the first four term of the sequence