Given below is a complete solution of differential equations. Identify all LINES in the solution which contains any form of error. LINE 1 LINE 2 LINE 3 LINE S LINE 4 dr. LINE 6 LINE 7 LINE 8 LINE 9 LINE 10 LINE II LINE 12 LINE 13 LINE 14 (sin²+ + sin² casa - risino) do r(π/2) = -1 (1+ cose) dr LINE IS LINE (6 LINE 17 LINE 18 LINE 20 이용 이용 허용 용 do dr. L 1 -f + Sin² + Sin²0 cose It cse Sin² + Sin² cost It cost sint (in caso) sine It cost - 1 + cost μ(0) = C) мсо) =e мсо) =e M (0)= r 1+ caso r 1+ cost r 140057 (sin2e + sin cose ·r = - S = r r J sine 1+ cost In (I+ cose) In (1+ Cos8)-' - 1+ cast S sin ² = sin ²0 = do (1+ case) dr raine rsint 1+cose sin 20 (1+ cost 1+ cast cas² -1 do 1+ cost 1 1+ case -π/2 (1+coso) (0 - sint (1- cos 0) (1 + cose) It cost f(1-0 = √(1-cose) do = 0 - sine + C rsineda=0 = 0 TI do r 1+ cosa r = (1+cost) (0-sint + c) -1 = (1+ COST/₂) (π/2₂ - (sinπ/2+C) -1 = = T/2-1+C C = r = do

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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LINE 10
O LINE 13
O LINE 12
O LINE 9
OLINE 2
LINE 14
OLINE 3
OLINE 5
O LINE 15
OLINE 7
LINE 20
O LINE 16
OLINE 6
O LINE 1
OLINE 4
LINE 17
O LINE 8
O LINE 11
O LINE 18
Transcribed Image Text:LINE 10 O LINE 13 O LINE 12 O LINE 9 OLINE 2 LINE 14 OLINE 3 OLINE 5 O LINE 15 OLINE 7 LINE 20 O LINE 16 OLINE 6 O LINE 1 OLINE 4 LINE 17 O LINE 8 O LINE 11 O LINE 18
Given below is a complete solution of
differential equations. Identify all LINES
in the solution which contains any form of
error.
LINE 1
LINE 2
LINE 3
LINE 4
LINE S
LINE 6
LINE 7
LINE 8
LINE 9
LINE 10
LINE II
LINE 12
LINE 13
LINE 14
LINE IS
LINE (6
LINE 17
LINE 18
LINE 20
(sin²+ sin² case - risino) do
r(π/2) = -1
(1 + cose) dr
dr
do
dr
do
dr.
do
dr.
do
1
+
r
-1
Sin² + Sin² cose
1 + cost
Sin² + Sin²
It cost
sint
1+ caso
1+ caso
r
1+ cost
=
м(о) =e
месо) =e
MCO) = @
M (0)=
140057
r
1+0000
C =
r =
Sine
It cost
(sin²e + sin²0 cose - rsine)da=0
rsine
It cse
=
Ir
cost
—
1+ cast
I sin ².
+
= sin ²0
sine
1+ cost
In (I+ cose)
In (1+ cose)-¹
rsint
1+cose
sin ²0 (1+ cost)
1+ cas &
=
do
-
•
S
=√(1-00
·cos 0) (1 + coso)
It cost
= √(1-coso) do
(1+ case) dr
It cost
cas² D-1 do
1+ cost
= 0 - sing + C
1
-π/2
(1+caso) (* = sing
r = (1+cose) (0 sint + c)
(1+ cos/₂) (π/2 - Sinπ/2+C)
-1 =
T/2-1+C
-
= 0
T
= 0
do
dÐ
Transcribed Image Text:Given below is a complete solution of differential equations. Identify all LINES in the solution which contains any form of error. LINE 1 LINE 2 LINE 3 LINE 4 LINE S LINE 6 LINE 7 LINE 8 LINE 9 LINE 10 LINE II LINE 12 LINE 13 LINE 14 LINE IS LINE (6 LINE 17 LINE 18 LINE 20 (sin²+ sin² case - risino) do r(π/2) = -1 (1 + cose) dr dr do dr do dr. do dr. do 1 + r -1 Sin² + Sin² cose 1 + cost Sin² + Sin² It cost sint 1+ caso 1+ caso r 1+ cost = м(о) =e месо) =e MCO) = @ M (0)= 140057 r 1+0000 C = r = Sine It cost (sin²e + sin²0 cose - rsine)da=0 rsine It cse = Ir cost — 1+ cast I sin ². + = sin ²0 sine 1+ cost In (I+ cose) In (1+ cose)-¹ rsint 1+cose sin ²0 (1+ cost) 1+ cas & = do - • S =√(1-00 ·cos 0) (1 + coso) It cost = √(1-coso) do (1+ case) dr It cost cas² D-1 do 1+ cost = 0 - sing + C 1 -π/2 (1+caso) (* = sing r = (1+cose) (0 sint + c) (1+ cos/₂) (π/2 - Sinπ/2+C) -1 = T/2-1+C - = 0 T = 0 do dÐ
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