This talk aims to understand properly convex projective manifolds obtained by deforming cusped hyperbolic manifolds; the ends of such objects are called generalized cusps. I will first explain what generalized cusps are and that they are determined by their "types" via the work of Ballas-Cooper-Leitner. Subsequently, I will exhibit examples of knot complements that can be deformed to properly convex manifolds with generalized cusps. Lastly, I will display some results of Ballas and Ballas-Danciger-Lee which altogether imply that a cusped hyperbolic 3-manifold satisfying a mild cohomological condition can be deformed to a properly convex projective one having generalized cusps of any desired types as its ends.