1. The problem is to solve the volume integral, which generally means finding the volume of a solid region using integration. 2. The formula for volume using a triple integral is $$V=\iiint_D dV$$ where $D$ is the region in space. 3. To solve, you need to know the limits of integration and the function describing the volume element. 4. For example, if the volume is bounded by surfaces, set up the integral with appropriate limits for $x$, $y$, and $z$. 5. Evaluate the integral step-by-step, integrating with respect to one variable at a time. 6. Without specific limits or functions, the general approach is to express the volume as $$V=\int_{x=a}^{b}\int_{y=c(x)}^{d(x)}\int_{z=e(x,y)}^{f(x,y)} dz\,dy\,dx$$ and compute accordingly. 7. Please provide the specific region or function for a detailed solution.