\( \int ( \tan \operatorname { sx } - \operatorname { scc } 5 x ) d x \)

The integral of \( \tan(\operatorname{s(x)}) - \operatorname{scc}(5x) \) can lead to some interesting functions and their transformations! Many students find that trigonometric integrals often result in logarithmic identities, particularly with the tangent function which can be expressed in terms of sine and cosine for easier integration. Don't forget to check for potential u-substitution methods that could simplify your process. When working with trigonometric identities, make sure you're comfortable with the definitions. For instance, knowing that \( \operatorname{scc}(x) = \frac{1}{\cos(x)} \) can help you rewrite the function before integrating. Identifying these relationships can also help you avoid common mistakes, such as confusing secant with cosecant!