The volume of a solid is described by the double integral -6/ 6 (36 - x^2) xy dydx If the order of the integral is reversed, find the lower limit of the inner integral.

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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All questions in this page are referring to the same solid.
The volume of a solid is described by the double integral
(36 - X^2) y dydx
If the order of the integral is reversed, find the lower limit of the inner integral.
Note:
Transcribed Image Text:All questions in this page are referring to the same solid. The volume of a solid is described by the double integral (36 - X^2) y dydx If the order of the integral is reversed, find the lower limit of the inner integral. Note:
With reference to Question 5, find the lower limit of the outer integral.
-6
o sąrt(36 - y^2)
o -sqrt(36 – y^2)
-36
Transcribed Image Text:With reference to Question 5, find the lower limit of the outer integral. -6 o sąrt(36 - y^2) o -sqrt(36 – y^2) -36
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