Translate every condition into an equation and retain exact values throughout the ellipse calculation.
\[\begin{aligned}16x^2+y^2 &= 16\Rightarrow x^2+\frac{y^2}{16}\\&= 1\end{aligned}\]
\[\begin{aligned}a &= 4,b\\&= 1,c\\&= \sqrt{15}\end{aligned}\]
\[\begin{aligned}c^2 &= a^2-b^2,\quad e\\&= \frac ca,\quad\ell\\&= \frac{2b^2}{a}\end{aligned}\]
\[\begin{aligned}F &= (0,\pm\sqrt{15}),\ V\\&= (0,\pm4),\ 2a\\&= 8,\ 2b\\&= 2,\ e\\&= \frac{\sqrt{15}}4,\ \ell\\&= \frac12\end{aligned}\]
The last line satisfies the original conditions and supplies every requested part.
Final answer\[F=(0,\pm\sqrt{15}),\ V=(0,\pm4),\ 2a=8,\ 2b=2,\ e=\frac{\sqrt{15}}4,\ \ell=\frac12\]