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Let V be the volume of the region inside the sphere r + y + z = 6 that lies above the paraboloid z
Let V be the volume of the region inside the sphere r + y + z = 6 that lies above the paraboloid z = x + y. (a) Write down the triple integral that corresponds to this volume, and specify the bounds of integration with the order of integration z first, y second, and x last. DO NOT evaluate this integral. (b) Find the volume of the region using cylindrical coordinates.
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Elements Of Chemical Reaction Engineering
Authors: H. Fogler
6th Edition
013548622X, 978-0135486221
