Chapter 13: Q. 71 (page 1057)
Chapter 13: Q. 71 (page 1057)
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Get started for freeDescribe the three-dimensional region expressed in each iterated integral in Exercises 35–44.
Evaluate the triple integrals over the specified rectangular solid region.
Explain how to construct a Riemann sum for a function of two variables over a rectangular region.
Find the masses of the solids described in Exercises 53–56.
The solid bounded above by the hyperboloid with equation and bounded below by the square with vertices (2, 2, −4), (2, −2, −4), (−2, −2, −4), and (−2, 2, −4) if the density at each point is proportional to the distance of the point from the plane with equationz = −4.
Evaluate Each of the integrals in exercises 33-36 as an iterated integral and then compare your answer with thoise you found in exercise 29-32
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