Find the Sof (x, y,z)dV A. Q = {(x, y, z)|(x+y² +z 4 and z = x+y, f(x,y2) = x+y} B. Q= {(x, y, z) (x +y? +z? s1 in the first octant} c. a-{x, y,)+ D. SSSo*sin (w)dpdode E. SSxydydzdx e+ = 1,f(x, y.2) = y} F. Find e-(+y) dVwhere R is the region between, 4 = x² + y? and x² +y 16, the planes y = 1 and y = 4,z s0 G. The volume of the solid bounded by the plane throught the points ( 2,0,0), (0,2,0)and (0,0,2) and the first octant H. Determine the area of the region between the curves r= 4+2 sine, r= 3-sine Determine the area of the region between the curves r=1- tane, r= 4 cose I.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section: Chapter Questions
Problem 12T
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Find the of(x, y,z)dV
A. Q = {(x, y, z)|(x + y? + z? = 4 and z =
B. Q = {(x, y, z)[(x2 + y? + z? s 1 in the first octant}
c. a-{x, y, y) +
D. SSSp*sin (4)dpdpde
E. SSSxydydzdx
%3D
x² + y, f(x,y.z) = x+y}
%3D
Q=
+
9
1,f(x, y.z) = y}
%3D
F. Find SIS „e-(** +y) dVwhere R is the region between,
4 = x2 + y? and x² + y = 16, the planes y = 1 and y = 4,z s0
G. The volume of the solid bounded by the plane throught the points ( 2,0,0), (0,2,0)and (0,0,2)
and the first octant
H. Determine the area of the region between the curves r= 4+2 sine, r= 3-sine
1. Determine the area of the region between the curves r= 1- tane, r=4+ cos0
Transcribed Image Text:Find the of(x, y,z)dV A. Q = {(x, y, z)|(x + y? + z? = 4 and z = B. Q = {(x, y, z)[(x2 + y? + z? s 1 in the first octant} c. a-{x, y, y) + D. SSSp*sin (4)dpdpde E. SSSxydydzdx %3D x² + y, f(x,y.z) = x+y} %3D Q= + 9 1,f(x, y.z) = y} %3D F. Find SIS „e-(** +y) dVwhere R is the region between, 4 = x2 + y? and x² + y = 16, the planes y = 1 and y = 4,z s0 G. The volume of the solid bounded by the plane throught the points ( 2,0,0), (0,2,0)and (0,0,2) and the first octant H. Determine the area of the region between the curves r= 4+2 sine, r= 3-sine 1. Determine the area of the region between the curves r= 1- tane, r=4+ cos0
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