Chapter 13: Q 52. (page 1067)
Find the volume of solid of region bounded above by the sphere with equation and bounded below by the cone with equation.
Short Answer
The required volume isunits.
Chapter 13: Q 52. (page 1067)
Find the volume of solid of region bounded above by the sphere with equation and bounded below by the cone with equation.
The required volume isunits.
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Get started for freeEvaluate the sums in Exercises .
Earlier in this section, we showed that we could use Fubini’s theorem to evaluate the integral and we showed that Now evaluate the double integral by evaluating the iterated integral.
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
Explain why.
Identify the quantities determined by the integral expressions in Exercises 19–24. If x, y, and z are all measured in centimeters and ρ(x, y,z) is a density function in grams per cubic centimeter on the three-dimensional region , give the units of the expression.
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