Identify three (3) lines in error on the solution of the given differential equation. The absence of an integral sign is not considered an error y² dx + x(x+ ) dx = 0let x= xZ ,dx = xdz t zdyLINE 9y2 (xdz t zd + ( tdx=v²(vdz t 2dv) + vz (2+O dx =0vda +zdv + (+2) dy = 0ydz + (2²+ i2) dy - odz22+22LINE 2LINE 3LINE 4LINE 5LINE 6dyLINE 7but,AB2²+222 (2+2)之十2LINE 8/222+22Y2Z+2) dz +½ In (2) - /2In (z+2) + In(v) = CÎn Cz) – In (2+2) + In(y2) =242LINE 9dyLINE 10LINE IlLINE 12InLINE 13z+2LINE fv²(x/V)_LINE 5VX

Answered: Image /qna-images/answer/5229da17-d108-4b67-8af6-3dc1360d23ed.jpg

y²dx + x(x + v) dx = 0 LINE 1 let x= x2 , dx = yda + zdy y2 (xdz + zd) + xz (v2+)dx=0 v² (vdz + 2dv) + vz(2+i) dy=0 vdà +zdv + (22+2) dy = O ydz + (22t 22) dy o dz 22+22 but, LINE 2 LINE 3 LINE 4 LINE E LINE 6 LINE 7 22+22 2 (2+2) 之十2 レINE 8 V2 22+22 2+2 LINE 9 Y2) dz + dv %3) 212

y²dx + x(x + v) dx = 0 LINE 1 let x= x2 , dx = yda + zdy y2 (xdz + zd) + xz (v2+)dx=0 v² (vdz + 2dv) + vz(2+i) dy=0 vdà +zdv + (22+2) dy = O ydz + (22t 22) dy o dz 22+22 but, LINE 2 LINE 3 LINE 4 LINE E LINE 6 LINE 7 22+22 2 (2+2) 之十2 レINE 8 V2 22+22 2+2 LINE 9 Y2) dz + dv %3) 212

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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Question

Identify three (3) lines in error on the solution of the given differential equation. The absence of an integral sign is not considered an error

y² dx + x(x+ ) dx = 0
let x= xZ ,
dx = xdz t zdy
LINE 9
y2 (xdz t zd + ( tdx=
v²(vdz t 2dv) + vz (2+O dx =0
vda +zdv + (+2) dy = 0
ydz + (2²+ i2) dy - o
dz
22+22
LINE 2
LINE 3
LINE 4
LINE 5
LINE 6
dy
LINE 7
but,
A
B
2²+22
2 (2+2)
之十2
LINE 8
/2
22+22
Y2
Z+2) dz +
½ In (2) - /2In (z+2) + In(v) = C
În Cz) – In (2+2) + In(y2) =
242
LINE 9
dy
LINE 10
LINE Il
LINE 12
In
LINE 13
z+2
LINE f
v²(x/V)_
LINE 5
VX

With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.

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