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Volume of a Solid using Rectangular and Polar Coordinates

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Consider the solid bounded above by the plane Z = 4 and below by the circle
X^2 + Y^2 = 16 in the XY-plane.

a) Write the double integral in rectangular coordinates to calculate the volume of the solid.

b) Write the double integral in polar coordinates to calculate the volume of the solid.

c) Evaluate part a or part b

keywords: integration, integrates, integrals, integrating

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Solution Summary

The Volume of a Solid is found using Rectangular and Polar Coordinates. The solution is detailed and well presented.

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