# Integral over bivariant Normal CDF

Is that possible to reduce/simplify the following integration into something like bivariate normal CDF?

$$\int_{-\infty}^\infty \Phi_2(x,y+az;\rho)\phi(z)dz$$

where $$\Phi_2()$$ is CDF function of bivariate standard normal distribution and $$\phi()$$ is PDF function of standard normal distribution, and $$a$$ is a constant.

Thanks a lot.