The volume of a solid is described by the double integral -88 on (64 - X^2) ,2y dydk If the order of the integral is reversed, find the lower limit of the inner intearal. Note: 1. sqrt refers to square root, e.g. sqrt(3) means v(3). 2. ^ refers to power, e.g. 213 means 28. O -64 O -8 o srt(64 - y^2) o -sqrt(64 - y^2) With reference to Question 5, find the upper limit of the inner integral. o sąrt(64 - y^2) o -sqrt(64 - y^2) O 64
The volume of a solid is described by the double integral -88 on (64 - X^2) ,2y dydk If the order of the integral is reversed, find the lower limit of the inner intearal. Note: 1. sqrt refers to square root, e.g. sqrt(3) means v(3). 2. ^ refers to power, e.g. 213 means 28. O -64 O -8 o srt(64 - y^2) o -sqrt(64 - y^2) With reference to Question 5, find the upper limit of the inner integral. o sąrt(64 - y^2) o -sqrt(64 - y^2) O 64
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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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
-88 on(64 - X^2) ,3y adydk
If the order of the integral is reversed, find the lower limit of the inner intearal.
Note:
1. sqrt refers to square root, e.g. sqrt(3) means V(3).
2. ^ refers to power, e.g. 213 means 2°.
O -64
o -8
o sgrt(64 - y^2)
-sqrt(64 - y^2)
With reference to Question 5, find the upper limit of the inner integral.
o sqrt(64 - y^2)
o -sqrt(64 - ya2)
64
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