Nonplanar anomalies in noncommutative gauge theories with adjoint matter fields

Using the path integral method (Fujikawa's method) we calculate anomalies in noncommutative gauge theories with fermions in the bifundamental and adjoint representations. We find that axial and chiral gauge anomalies coming from nonplanar contributions emerge in the low noncommutative momentum limit (p) over tilde (mu)(equivalent totheta(munu)p(nu))-->0. The adjoint chiral fermion carries no anomaly in the nonplanar sector in D=4k(k=1,2,...,) dimensions. It is naturally shown using the path integral method that anomalies in the nonplanar sector originate in UV/IR mixing.