For a geometric progression with first term -3 and common ratio 1/2, find the 8th term.
Note
For a geometric progression, the nth term is found by multiplying the first term by the common ratio raised to n-1. This is because the first term already counts as term 1. The nth term is a r^(n-1). Therefore T_8=-3(1/2)^(8-1)=-3/128. So after substituting a, r, and n, we get the required term.
