In this dissertation we give a combinatorial characterization of all the weighted r-path suspensions for which the f-weighted r-path ideal is Cohen-Macaulay. In particular, it is shown that the f-weighted r-path ideal of a weighted r-path suspension is Cohen-Macaulay if and only if it is unmixed. Type is an important invariant of a Cohen-Macaulay homogeneous ideal in a polynomial ring R with coefficients in a field. We compute the type of R/I when I is any Cohen-Macaulay f-weighted r-path ideal of any weighted r-path suspension, for some chosen function f. In particular, this computes the type for all weighted trees Tω such that the corresponding ideal is Cohen-Macaulay