Question: Integration by Parts: This is the most important integration technique we've discussed in this class. It has a wide range of applications beyond increasing our

Integration by Parts: This is the most important integration technique we've discussed in this class. It has a wide range of applications beyond increasing our list of integration rules. \int z^3\ln z \hbox{d} z =\int e^t \cos t \hbox{d} t =\int_0^{2\pi}\sin(x)\sin(x+1)\hbox{d} x =

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