[10] (3) EVALUATE: A = = **** sin(y²) dyda HINT: Perform a reversal of integration

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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For the first image attached please do the calculations similar to the second image attached please I would really appreciate it 

 

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[10] (3) EVALUATE:
METHOD:
ste
A = [Lx√1-y² dyda
y Hizt
x
= {(x)/ 0²5451 }
y ≤1
R =
HINT: Perform a reversal of integration
17/a: y = x², 0≤ x ≤ 1
⇒x=√y, 0≤ y ≤ 1
y
= {(x)/ 0 5 2 5 1/5 }
R =
•• A = [² [V / ²₁√/₁-4² dx dy
2
2
= √²+ [*²*√²-0²/13/14
Egl T. Batchelor MATH 03 E II BETA PRACTICE II KEY
Continued
PRACTICE II
:. A = [² / ² √2-1² dx dy
- SALVET
- + [₁0-19²4
y
= +-+-3[ (1 - 69)³ ||
= - + [0-1]
½>0
PAGE 8 of (14)
COOKING
Transcribed Image Text:[10] (3) EVALUATE: METHOD: ste A = [Lx√1-y² dyda y Hizt x = {(x)/ 0²5451 } y ≤1 R = HINT: Perform a reversal of integration 17/a: y = x², 0≤ x ≤ 1 ⇒x=√y, 0≤ y ≤ 1 y = {(x)/ 0 5 2 5 1/5 } R = •• A = [² [V / ²₁√/₁-4² dx dy 2 2 = √²+ [*²*√²-0²/13/14 Egl T. Batchelor MATH 03 E II BETA PRACTICE II KEY Continued PRACTICE II :. A = [² / ² √2-1² dx dy - SALVET - + [₁0-19²4 y = +-+-3[ (1 - 69)³ || = - + [0-1] ½>0 PAGE 8 of (14) COOKING
[10] (3) EVALUATE: A
=
*****æsin(y¹) dydx
0
HINT: Perform a reversal
of integration
Transcribed Image Text:[10] (3) EVALUATE: A = *****æsin(y¹) dydx 0 HINT: Perform a reversal of integration
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