- Calculus and Analysis
- Real Analysis
Triple Integrals : Volume of a Solid in Spherical Coordinates
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Consider the solid inside the surface X^2 + Y^2 +Z^2 = 9 and outside the surface X^2 +Y^2 +Z^2 = 1
a) Use SPHERICAL coordinates to to write the integral to calculate the volume of the solid.
b) Calculate the integral from part a
keywords: integration, integrates, integrals, integrating, double, triple, multiple
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The Volume of a Solid is found in Spherical Coordinates. The solution is detailed and well presented.