Answer
$a_1=-4$
$d=4$
Work Step by Step
With $a_4=8$, the value of $a_7$ can be found by adding the common difference $d$ three times.
Since $a_4=8$, then
\begin{align*}
a_7&=a_4+3d\\\\
20&=8+3d\\\\
20-8&=3d\\\\
12&=3d\\\\
\frac{12}{3}&=\frac{3d}{3}\\\\
4&=d
\end{align*}
The value of $a_1$ can be found by subtracting $d$ from $a_4$ three times.
Thus,
\begin{align*}
a_1&=a_4-3d\\
a_1&=8-3(4)\\
a_1&=8-12\\
a_1&=-4
\end{align*}