2- oiffemontiake with nespeef fo z and ataking X as a cams fant. he * (2-2a)" y.l00 (2-2x)" (1-0) = 99 [(uv) = uv+ uv] %3D (2-2x 2- 2x)". the 99 i-(2- 2a)"/ he 2- 2x 99 99 n+ 100g (Z-22]7 1- (2- 22 lo0 n + l00(2-2) 1-(2- 2m) l00 ON

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.10: Partial Fractions
Problem 12E
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hello, i don't really want you to solve for anything, i just want to know what rules did this solution apply and what part it belongs please kindly indicate.

I need to know what is the specific rule used and what part please kindly label it, since my teacher does not discuss these things.

ps. this is partial derivatives

2– 2n)" = y- xz
Differrontiate
with
taking
nespert fo z and
X as
a cans fant.
he
→ * (2-2)", 7(2-20" (1-0) = - x
(uv) = uv+ uv']
» (2-2»)" a - 37- - - y(2-20)*"
100
39
he
100
he
- (2- 2%)y
99
99
he
ay
99
x t 100g (Z-2x)
1- (2- 2x)0
n + lo0(2-22)9
1-(2- 2n) l00
个
Transcribed Image Text:2– 2n)" = y- xz Differrontiate with taking nespert fo z and X as a cans fant. he → * (2-2)", 7(2-20" (1-0) = - x (uv) = uv+ uv'] » (2-2»)" a - 37- - - y(2-20)*" 100 39 he 100 he - (2- 2%)y 99 99 he ay 99 x t 100g (Z-2x) 1- (2- 2x)0 n + lo0(2-22)9 1-(2- 2n) l00 个
y (2- 2x)" - y-xz
Diffemetinte Xi pantialy to yo taking z
a eonstont.
with nespeet
as
- x 2)
%3D
→ 1.(2- 2,)"+ J-100(2-2,)"(0- 2
99
= 1-2
十人
%3D
7-200y (2-22)"
+ * = 1- (2- 2%]lo0
2-2n
- 2007 (2-205)
l00
1-
|- (2-22)"
2 - 200y(2-21)9
1-(2 - 2)150
900
2 - 200 y(2-2n)*1
介
Transcribed Image Text:y (2- 2x)" - y-xz Diffemetinte Xi pantialy to yo taking z a eonstont. with nespeet as - x 2) %3D → 1.(2- 2,)"+ J-100(2-2,)"(0- 2 99 = 1-2 十人 %3D 7-200y (2-22)" + * = 1- (2- 2%]lo0 2-2n - 2007 (2-205) l00 1- |- (2-22)" 2 - 200y(2-21)9 1-(2 - 2)150 900 2 - 200 y(2-2n)*1 介
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