Consider the integral 3/2 Q dz dy, which splits a region into two parts (because the order of integration requires it). Qis some integrable function of r and y. Reverse the order of integration so that the two integrals can be replaced by one integral over the entire region. Which of the following gives the same integral with reversed order? 3/2 2y-2 I = Q dy dr Q dy dz 3/2 Qdy dz Qdy dz None of these.

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Consider the integral
Q dz dy,
which splits a region into two parts (because the order of integration requires it). Qis some integrable function of T and y.
Reverse the order of integration so that the two integrals can be replaced by one integral over the entire region. Which of the following gives the same integral
with reversed order?
3/2 2y-2
Q dy dr
Q dy dz
3/2
xp fip O
Qdy dr
None of these.
Transcribed Image Text:Consider the integral Q dz dy, which splits a region into two parts (because the order of integration requires it). Qis some integrable function of T and y. Reverse the order of integration so that the two integrals can be replaced by one integral over the entire region. Which of the following gives the same integral with reversed order? 3/2 2y-2 Q dy dr Q dy dz 3/2 xp fip O Qdy dr None of these.
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