  In this paper, we analytically compute the basic parameters of the p-wave
holographic superconductors with Weyl geometrical corrections using the
matching method. The explicit correspondence between the critical temperature
$T_c$ and the dual charge density $\rho$ has been calculated as
$T_c\propto\rho^{{1}{3}}$ and the dependence of the vacuum expectation value
for the dual condensate operator $\cal{O}$ on the temperature has been found
analytically in the form $<{\cal O}_{+}>\propto
T_c^{{3}{2}}T^{\Delta-{1}{2}}\sqrt{1-({T}{T_c})^3}$. The critical exponent
${1}{2}$ is an universal quantity according to predictions of the mean field
theory and independent from the Weyl coupling $\gamma$. Our analytical results
confirm the numerical results and also agree on computations using by the
variational method.
