Here is the region of integration of the integral a. dy dz dx b. dy dx dz c. dx dy dz d. dx dz dy e. dz dx dy a. 8 64 64-y ☐☐☐ dz dy dx=dy dz dx SS S -82 0 8 64 64-y dz dy dx. Rewrite the integral as an equivalent integral in the following orders. -8x2 0 ... Side: 64 y = x² 8 Top: y+z=64 -8 64 (8,64, 0) (-8, 64, 0) y

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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8 64 64-y
Here is the region of integration of the integral S dz dy dx. Rewrite the integral as an equivalent integral in the following orders.
0
a. dy dz dx
#
b. dy dx dz
c. dx dy dz
d. dx dz dy
e. dz dx dy
-T-----..
S S S dy dz dx
dz dy dx =
a.
8 64 64-y
- 8
Side: 64
y=x²
X
8
Top: y+z=64
- 8
64
(8, 64, 0)
(-8, 64, 0)
y
Transcribed Image Text:8 64 64-y Here is the region of integration of the integral S dz dy dx. Rewrite the integral as an equivalent integral in the following orders. 0 a. dy dz dx # b. dy dx dz c. dx dy dz d. dx dz dy e. dz dx dy -T-----.. S S S dy dz dx dz dy dx = a. 8 64 64-y - 8 Side: 64 y=x² X 8 Top: y+z=64 - 8 64 (8, 64, 0) (-8, 64, 0) y
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