Let
Ω
\Omega
be a bounded pseudoconvex domain in
C
n
\mathbb {C}^n
with Lipschitz boundary and
ϕ
\phi
be a continuous function on
Ω
¯
\overline {\Omega }
. We show that the Toeplitz operator
T
ϕ
T_{\phi }
with symbol
ϕ
\phi
is compact on the weighted Bergman space if and only if
ϕ
\phi
vanishes on the boundary of
Ω
\Omega
. We also show that compactness of the Toeplitz operator
T
ϕ
p
,
q
T^{p,q}_{\phi }
on
∂
¯
\overline {\partial }
-closed
(
p
,
q
)
(p,q)
-forms for
0
≤
p
≤
n
0\leq p\leq n
and
q
≥
1
q\geq 1
is equivalent to
ϕ
=
0
\phi =0
on
Ω
\Omega
.