Example 8-1-14 - Maple Help



Chapter 8: Applications of Triple Integration



Section 8.1: Volume



Example 8.1.14



 Use an iterated triple integral to obtain the volume of $R$, the region that is bounded inside by the surface $\mathrm{ρ}=1+\mathrm{cos}\left(\mathrm{φ}\right)$ and outside by the sphere $\mathrm{ρ}=2$. (The variables $\left(\mathrm{ρ},\mathrm{φ},\mathrm{θ}\right)$ are spherical coordinates.)









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