recently there has been great progress in constructing moduli spaces of k-stable fano varieties, and there are many questions to ask about the geometry of these moduli spaces. the question i am considering is whether they are uniruled. my goal is to show that there are components of these moduli spaces that are general type, answering that question in the negative. i wish to do this by studying moduli spaces of vector bundles on curves, showing they are k-stable, and studying the components of the moduli space of k-stable fano varieties that parametrize them.