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4v^{2}\left(v-4\right)+v-4
Do the grouping 4v^{3}-16v^{2}+v-4=\left(4v^{3}-16v^{2}\right)+\left(v-4\right), and factor out 4v^{2} in 4v^{3}-16v^{2}.
\left(v-4\right)\left(4v^{2}+1\right)
Factor out common term v-4 by using distributive property. Polynomial 4v^{2}+1 is not factored since it does not have any rational roots.