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Show the mass as triple integral and solve the integral using spherical polar coordinate.
Let B be the three dimensional region below the sphere z = √ (1- x2 - y2) and above the xy - plane. Suppose the density of the material inside B is given by: Δ(x , z) = 8z (in Kg/m3). Let Mass (B) denote the total mass (in kilograms) of the material inside region B.
Express Mass (B) as a triple integral in rectangular coordinates. Express the mass also as a triple integral in spherical coordinates. Use the spherical coordinate integral to evaluate.
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