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Let $\pi$ be a Hecke-Maass cusp form for $SL(3,\mathbb{Z})$ and$\chi=\chi_1\chi_2$ a Dirichlet character with $\chi_i$ primitive modulo $M_i$.Suppose that $M_1$, $M_2$ are primes such that$\max\{(M|t|)^{1/3+2\delta/3},M^{2/5}|t|^{-9/20},M^{1/2+2\delta}|t|^{-3/4+2\delta}\}(M|t|)^{\varepsilon}<M_1< \min\{(M|t|)^{2/5},(M|t|)^{1/2-8\delta}\}(M|t|)^{-\varepsilon}$ for any$\varepsilon>0$, where $M=M_1M_2$, $|t|\geq 1$ and $0<\delta< 1/52$. Then wehave $$ L\left(\frac{1}{2}+it,\pi\otimes \chi\right)\ll_{\pi,\varepsilon}(M|t|)^{3/4-\delta+\varepsilon}. $$

Hybrid bounds for twists of $GL(3)$ $L$-functions