  Using Auroux's description of Fukaya categories of symmetric products of
punctured surfaces, we compute the partially wrapped Fukaya category of the
complement of $k+1$ generic hyperplanes in $\mathbb{CP}^n$, for $k \geq n$,
with respect to certain stops in terms of the endomorphism algebra of a
generating set of objects. The stops are chosen so that the resulting algebra
is formal. In the case of the complement of $(n+2)$-generic hyperplanes in
$\mathbb{C}P^n$ ($n$-dimensional pair-of-pants), we show that our partial
wrapped Fukaya category is equivalent to a certain categorical resolution of
the derived category of the singular affine variety $x_1x_2..x_{n+1}=0$. By
localizing, we deduce that the (fully) wrapped Fukaya category of
$n$-dimensional pants is equivalent to the derived category of
$x_1x_2...x_{n+1}=0$. We also prove similar equivalences for finite abelian
covers of the $n$-dimensional pair-of-pants.
