Chapter 13: Q 73. (page 1006)
Let be real numbers and be rectangle defined by
in plane. If is continuous in interval and is continuous on
Use Fubini's theorem to prove that
Short Answer
It can be proved using definition of Fubini's theorem
.
Chapter 13: Q 73. (page 1006)
Let be real numbers and be rectangle defined by
in plane. If is continuous in interval and is continuous on
Use Fubini's theorem to prove that
It can be proved using definition of Fubini's theorem
.
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Get started for freeEvaluate 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
Evaluate each of the double integrals in Exercises 37–54 as iterated integrals.
Evaluate the iterated integral :
In Exercises, let
If the density at each point in S is proportional to the point’s distance from the origin, find the center of mass of S.
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