Calculate the triple internals. S S SE Cx² + y² + z ²³ J d V ² Where & is the domain to defined by 2 x ² ty² + ₂² ( 25 and 2 70⁰ We have a representation. in spherical coordinates of E = ² ( 0₂₁0₁0) 0₁ (< 0.502, 0 0 0 ₂ 0 KOKO P₁ (0, 0) < p < p ₂ (0 ;0)} In there. PI (0₂6) = P2 (0,0) = and 9₁=10₂ and $1 = ; & 2 = the domain BE Then we have $55= (x² +₂²2 +₂²³)/dV = 50² -02-0₂ P2 (0₂0) 101 01 P₁(0;49) g (p, 0, 0) x p²son Od poda & apded $ ร

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Ngày:
Tuan:-
Calculate the triple internals
SS SE C x² + y² + z ²79 d V ²
2
Where E is the domain to defined
2
x² + y² + ₂² < 25 and 2 7,0⁰
We have a representation
in spherical coordinates
of
E = ² ( 0₂₁0₁0) 0₁ (< 0.502, 0 0 0 ₂ 0 [ocozi
PI (0, 0) <p\\ p₂ (0 ;0)}
In there.
PI
P₁ (0₁6) = [
P2 (0,0) =
and
9₁=5
I
and
$1
=
10 q
0 2
=
2 3 4 5 6 7 CN
the domain BE
Then we have
SSS= (x² dy² + > ²) dV=
2
-02-0₂ P2 (010)
12/01/01 P₁(0;49
g (p, 0, 0) x p²son Od poda Odpded $
Transcribed Image Text:Ngày: Tuan:- Calculate the triple internals SS SE C x² + y² + z ²79 d V ² 2 Where E is the domain to defined 2 x² + y² + ₂² < 25 and 2 7,0⁰ We have a representation in spherical coordinates of E = ² ( 0₂₁0₁0) 0₁ (< 0.502, 0 0 0 ₂ 0 [ocozi PI (0, 0) <p\\ p₂ (0 ;0)} In there. PI P₁ (0₁6) = [ P2 (0,0) = and 9₁=5 I and $1 = 10 q 0 2 = 2 3 4 5 6 7 CN the domain BE Then we have SSS= (x² dy² + > ²) dV= 2 -02-0₂ P2 (010) 12/01/01 P₁(0;49 g (p, 0, 0) x p²son Od poda Odpded $
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