Use the sequence definition or geometric-progression formula, keeping the first-term offset explicit.
\[\begin{aligned}a_1 &= 1,\ a_2\\&= 1,\ a_3\\&= 2,\ a_4\\&= 3,\ a_5\\&= 5,\ a_6\\&= 8\end{aligned}\]
\[\begin{aligned}\frac{a_2}{a_1} &= 1,\quad\frac{a_3}{a_2}\\&= 2,\quad\frac{a_4}{a_3}\\&= \frac32\end{aligned}\]
\[\begin{aligned}\frac{a_5}{a_4} &= \frac53,\quad\frac{a_6}{a_5}\\&= \frac85\end{aligned}\]
The displayed substitutions cover every requested part and verify the result against the original data.
Final answer\[1,\ 2,\ \frac32,\ \frac53,\ \frac85\]