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![SOLVED: A sphere, centered at the origin, has radius 4 . Find integrals that compute its volume, using Cartesian, cylindrical, and spherical coordinates. For your answers θ= theta, ϕ=phi, and ρ= rho. SOLVED: A sphere, centered at the origin, has radius 4 . Find integrals that compute its volume, using Cartesian, cylindrical, and spherical coordinates. For your answers θ= theta, ϕ=phi, and ρ= rho.](https://cdn.numerade.com/ask_images/457e748a93ed4492a9f985ea9174e2c7.png)
SOLVED: A sphere, centered at the origin, has radius 4 . Find integrals that compute its volume, using Cartesian, cylindrical, and spherical coordinates. For your answers θ= theta, ϕ=phi, and ρ= rho.
![SOLVED: 13 Derive the following 9 dot products in the table (Table 1.2) of your text book: TABLE 1.2 Dot products of unit vectors in spherical and cartesian coordinate systems 40 91 SOLVED: 13 Derive the following 9 dot products in the table (Table 1.2) of your text book: TABLE 1.2 Dot products of unit vectors in spherical and cartesian coordinate systems 40 91](https://cdn.numerade.com/ask_images/6ecd2ed278a74100b43664980c15791b.jpg)
SOLVED: 13 Derive the following 9 dot products in the table (Table 1.2) of your text book: TABLE 1.2 Dot products of unit vectors in spherical and cartesian coordinate systems 40 91
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C: Basic Equations in Rectangular, Cylindrical, and Spherical Coordinates - Incompressible Flow - Wiley Online Library
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