We have next system of the equations:
\begin{cases}
v \cdot \sin \alpha \cdot t = 1.44 \\
v \cdot \cos \alpha \cdot t = 9 \\
v \cdot \sin \alpha - g \cdot t = 0
\end{cases}
\Rightarrow
\begin{cases}
\tan \alpha = \dfrac{1.44}{9} \\
v \cdot \cos \alpha \cdot t = 9 \\
v \cdot \sin \alpha \cdot t = 1.44
\end{cases}
\Rightarrow
\begin{cases}
\alpha = \arctan \left(\dfrac{1.44}{9}\right) = 9.1{}^{\circ} \\
v = \dfrac{1.44}{\sin \alpha \cdot t} = \dfrac{9.11}{t}; \\
\dfrac{1.44}{t} - 9.8 \cdot t = 0
\end{cases}
\Rightarrow
\begin{cases}
\alpha = 9.1{}^{\circ} \\
v = \dfrac{9.11}{t}; \\
1.44 - 9.8 \cdot t^{2} = 0
\end{cases}
\Rightarrow
\begin{cases}
\alpha = 9.1{}^{\circ} \\
t = 0.38 \\
v = \dfrac{9.11}{t} = \dfrac{9.11}{0.38} = 23.8
\end{cases}
\end{cases}
Answer: initial speed is 23.8 m/s and angel is 9.1 degree (9.1 degree north of east).