Let’s break this down! When you simplify the integrand, you get:

Now, you can focus on integrating this expression with respect to . The integration will depend on the specific function structure. As you integrate, consider using substitution if necessary or check if direct integration applies, such as with logarithmic differentiation or recognizing a common integral form.

Now, for the second part, raising to the power you obtained after integration will yield a function where is the integral result. As with any integration problem, always double-check your steps for any algebraic mishaps that may arise while manipulating fractions or carrying out substitutions. Happy calculating!