In this paper, a precise transfer matrix method is presented to calculate the structural
and acoustic responses of the conical shell. The governing equations of conical shells are
written as a coupled set of first order differential equations. The field transfer matrix of the shell
and non-homogenous term resulting from the external excitation are obtained by precise integration
method. After assembling the field transfer matrixes, the whole matrix describing dynamic
behavior of the stiffened conical shell is obtained. Then the structural and acoustic responses of
the shell are solved by obtaining unknown sound pressure coefficients. The natural frequencies
of the shell are compared with the FEM results to test the validity. Furthermore, the effects of
the semi-vertex angle, driving force directions and boundary conditions on the structural and
acoustic responses are studied.