17. (2 +y +2) dx dy dz, W is the region bounded W by x+y+z= a (where a> 0), x = 0, y= 0, and z= 0.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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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vector calculus in college. Please draw graph and how u draw that graph
The fegion bounded by z= x +y and
z= 10 - -2y
13. The solid boun
r+y+z=D0
12. The solid bounded by x² + 2y² = 2, z = 0, and
x+y+2z=2
14. The region com
Evaluate the integrals in Exercises 15 to 23.
px+y
15.
cos [7 (x+ y+ z)] dx dy dz
20.
II+ xa dz dy dx
16.
21.
(1 -
vertex at (0, 0, 1)
(0, 1, 0), and (1, 1
17.
| ( +ỷ +2) dx dy dz, W is the region bounded
W.
by x+y+ z= a (where a > 0), x = 0, y= 0, and
22.
(x² + y}) m
z= 0.
Exercise 21.
VIP Erase
2.x
Underline
P Edit Tex
ext Transl: he
cx+y
23.
dz o
planes x = 0, y = 0, z= 0, z= 1, and the cylinder
x² + } = 1, with x > 0, y > 0.
%3D
24. (a) Sketch the region
19.
X cos zdx dy dz, W is the region bounded by
f(x.
(b) Write the integral
dx dy dz.
z = 0, z= 1, y = 0, y= 1, x = 0, and x+ y= 1.
For the regions in Exercises 25 to 28, find the appropriate limits o1 (x), $2(x), y1 (x, y), and y2(x, y),
integral over the region W as an iterated integral in the form
(2(x. y)
f(x. y, 2) dz dy dx.
= APJ
1-1
Aa
MacBook Pro
Transcribed Image Text:The fegion bounded by z= x +y and z= 10 - -2y 13. The solid boun r+y+z=D0 12. The solid bounded by x² + 2y² = 2, z = 0, and x+y+2z=2 14. The region com Evaluate the integrals in Exercises 15 to 23. px+y 15. cos [7 (x+ y+ z)] dx dy dz 20. II+ xa dz dy dx 16. 21. (1 - vertex at (0, 0, 1) (0, 1, 0), and (1, 1 17. | ( +ỷ +2) dx dy dz, W is the region bounded W. by x+y+ z= a (where a > 0), x = 0, y= 0, and 22. (x² + y}) m z= 0. Exercise 21. VIP Erase 2.x Underline P Edit Tex ext Transl: he cx+y 23. dz o planes x = 0, y = 0, z= 0, z= 1, and the cylinder x² + } = 1, with x > 0, y > 0. %3D 24. (a) Sketch the region 19. X cos zdx dy dz, W is the region bounded by f(x. (b) Write the integral dx dy dz. z = 0, z= 1, y = 0, y= 1, x = 0, and x+ y= 1. For the regions in Exercises 25 to 28, find the appropriate limits o1 (x), $2(x), y1 (x, y), and y2(x, y), integral over the region W as an iterated integral in the form (2(x. y) f(x. y, 2) dz dy dx. = APJ 1-1 Aa MacBook Pro
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