We prove \(L^p-L^q\) boundedness for a wide class of Radon-like transforms. The technique of proof leverages the existing one-dimensional theory to produce a non-trivial bounds in any dimension. For certain combinatorially simple transforms, this range is sharp up to endpoints. Additionally, we make observations connecting the \(L^p\)-improving properties of a Radon-like transform to the zero set of certain homogeneous polynomials.
