In spherical coordinates, the integral equivalent to None of these. 2πT π/2 2 S 6,²¹² 6² p² sin odpdode 2πT π/2 1²th 1¹² 6²³ ² COS² 2πT π/2 2 [²* [*/² [² p² cos² dpdøde osin odpdode 2 4-x² 4-x² S 4-x² z²x² + y² + z² dzdydx is 2 V
In spherical coordinates, the integral equivalent to None of these. 2πT π/2 2 S 6,²¹² 6² p² sin odpdode 2πT π/2 1²th 1¹² 6²³ ² COS² 2πT π/2 2 [²* [*/² [² p² cos² dpdøde osin odpdode 2 4-x² 4-x² S 4-x² z²x² + y² + z² dzdydx is 2 V
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 38E
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Question
![[²₁²²2² √2²
4-x²-y²
22
In spherical coordinates, the integral
equivalent to
None of these.
2π π/2
2
1² 6¹² 6²³ p² sin φαραφαθ
2πT
π/2 2
[²* [*¹² ²³ p² cos² + sin @dpdøde
p5
2πT •π/2 2
p³ cos² odpdode
+ y² + z² dzdydx is](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6b7b70e3-99a1-460c-b44f-4c024e87be1a%2F2a81eefb-dcc1-4efb-950c-e6f2f9ef6cca%2Fj0xdiox_processed.png&w=3840&q=75)
Transcribed Image Text:[²₁²²2² √2²
4-x²-y²
22
In spherical coordinates, the integral
equivalent to
None of these.
2π π/2
2
1² 6¹² 6²³ p² sin φαραφαθ
2πT
π/2 2
[²* [*¹² ²³ p² cos² + sin @dpdøde
p5
2πT •π/2 2
p³ cos² odpdode
+ y² + z² dzdydx is
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