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If E is the solid that lies under the plane z = 3 which its base on the xy-plane is between the two curves x + y = 9 and x² – 2x + y? = 3 Vx² + y². Which of the - following gives E in the cylindrical coordinates?

If E is the solid that lies under the plane z = 3 which its base on the xy-plane is between the two curves x + y = 9 and x² – 2x + y? = 3 Vx² + y². Which of the - following gives E in the cylindrical coordinates?

Calculus: Early Transcendentals
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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These are just mcqs so plz solve this both plz plz plz
If E is the solid that lies under the plane z = 3 which its base on the xy-plane is between the two curves x? + y = 9 and x² – 2x + y = 3 /x² + y². Which of the following gives E in the cylindrical coordinates? a. E = {(r, 0, z) | 3 + 2 cos(0) <r< 3 O b. None of them. c. E = {(r,0, z) | 3 < r < 2 cos(0), d. E = {(r, 0, z) | 3 < r < 3 + 2 cos(0) Ос. %3D E = {(r, 0, z) | 3 + 2 cos(0) < r < 3 е.
Transcribed Image Text:If E is the solid that lies under the plane z = 3 which its base on the xy-plane is between the two curves x? + y = 9 and x² – 2x + y = 3 /x² + y². Which of the following gives E in the cylindrical coordinates? a. E = {(r, 0, z) | 3 + 2 cos(0) <r< 3 O b. None of them. c. E = {(r,0, z) | 3 < r < 2 cos(0), d. E = {(r, 0, z) | 3 < r < 3 + 2 cos(0) Ос. %3D E = {(r, 0, z) | 3 + 2 cos(0) < r < 3 е.
For the given triple integral, which of the following is the transformed integral in the spherical coordinates? V16-x- Vx² + y + z? dz dx dy 16-y Jo 2x а. sin() dp d0 dø Ob. LITP sin(4) dp do dp p' sin() dp de dp d. O d. IIT* sin(4) dp do dộp e. None of them.
Transcribed Image Text:For the given triple integral, which of the following is the transformed integral in the spherical coordinates? V16-x- Vx² + y + z? dz dx dy 16-y Jo 2x а. sin() dp d0 dø Ob. LITP sin(4) dp do dp p' sin() dp de dp d. O d. IIT* sin(4) dp do dộp e. None of them.
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