Use Stokes' Theorem to evaluate
\[
\iint_{S}(\operatorname{corl} l \mathbf{F}) \cdot \mathbf{n} d S
\]
for
\[
\mathbf{F}(x, y, z)=\left(z y^{4}-y^{2}\right) \mathbf{i}+\left(y-x^{3}\right) \mathbf{j}+z^{2} \mathbf{k}
\]
where \( \mathrm{S} \) is the portion of the tetrahedron
\[
x+y+2 z=2
\]
with \( y>0 \),
n
to the right.
Select one:
A. 0
B. 16
C. 21
D. 23
