In this article, the authors discuss the distribution properties of hybrid sequences whose components stem from Niederreiter-Halton sequences and Kronecker sequences. Let \((x_n)_{n\geq 0}\) be an \(s\)-dimensional Niederreiter-Halton sequence and \((y_n)_{n\geq 0}\) be a \(d\)-dimensional Kronecker sequence. They prove that the \((s+d)\)-dimensional sequence \((z_n)_{n\geq 0}\) with \(z_n=(x_n, y_n)\) is uniformly distributed modulo one if and only if \((x_n)_{n\geq 0}\) and \((y_n)_{n\geq 0}\) are both uniformly distributed modulo one. Furthermore the authors derive a quantitative result on the discrepancy of the hybrid sequences.