  We generalize the work of Lindenstrauss and Venkatesh establishing Weyl's Law
for cusp forms from the spherical spectrum to arbitrary Archimedean type.
Weyl's law for the spherical spectrum gives an asymptotic formula for the
number of cusp forms that are bi-spherical in terms of eigenvalue T of the
Laplacian. We prove an analogous asymptotic holds for cusp forms with
Archimedean type {\tau}, where the main term is multiplied by dim {\tau}. While
in the spherical case the surjectivity of the Satake Map was used, in the more
general case that is not available and we use Arthur's Paley-Wiener theorem and
multipliers.
