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SEAMIC_Integrals: Integration by parts II

In this video integration by parts is applied to integrate a natural logarithm of X and tangent of X. The method involves identifying two functions that multiply each other, calculating their derivatives and integrals, and then applying the integration by parts formula. The video reviews the concept of integration by parts and provides examples of how to apply it to integrate the natural logarithm of X and tangent of X. It emphasizes the importance of correctly choosing which function to be U and V in the formula, as incorrect choices can lead to failure to reach a solution. The video concludes with the successful application of integration by parts to these two specific cases, providing a method for solving integrals that would otherwise be difficult to solve.


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