# Tensor products of group algebras

We know that if $$G$$ and $$H$$ are finite groups and $$F_p$$ is a field of characteristics $$p$$, then $$F_pGotimes_{mathbb{F}_p} F_pHcong F_p(Gtimes H).$$ Here $$otimes_{mathbb{F}_p}$$ denotes the tensor products of group algebras over $$F_p$$.

My question is whether or not there exists any such isomorphism in case of semi-direct products or not, i.e. $$F_pG_1otimes_{mathbb{F}_p} F_pG_2 underbrace{cong}_{?}F_p(Grtimes H),$$ where $$G_1$$ and $$G_2$$ are groups related to $$G$$ and $$H$$ in some way. Please help.