1-37+27= 0 ➜ 1 (1-1) (1-2)=0 1₁=0, A₂=1, d3=2 X 2X 21 Y₁₁(x) = C₁ + c₂e² +₂e² U₁1, U₁₂- and U₂=2² е 2X ур = U₁ V₁ + U₂ V₂ + Uz V3 = V₁ + V₁ € + √₂ 2²x e U₁=0 ₁ A=0 (ox 2X ex 2x e X G 2e3x 22 - کار - 42 - گار - 2 è X 2X X = Ž 42X X e 28x =(1) 2X 221+ex =1/1/2 X e 3X 3X [4e-2²²]=2²² 20 3X +v₁ = 1 + f +-feed X -ax tex 达V=1

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.7: The Inverse Of A Matrix
Problem 31E
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1²³-37²2² +27= 0 + 1 (1-1)(1-2) = 0.
1₁=0, A2=1, d3 = 2
X
2X
X
Y₁(x) = C₁ + c₂e² +₂²² +U₁=1, 4₂-e and U3=2²
Yp = V₁ V₁ + U₂ V₂ + U3 V3 = V₁ + V₁₂ € + V₂ e²x
2X
Vě
U₁=0
Ú₂ =ě M₂=22*
2X
₁
F$
A=0
X
G
ex 2x
2e3x
O
ZX
2e
йг
Ú₂ =ě, Ú₂ = 42x
e
* 2x
e 2²x
Ž
42X
X
e
1+ex
وار
3X
3X.
3X
=(1) [4e²_2e²] =2²²
-20
X
X
e
=-1/2
=== *= -feed
=== ਜਿੰਟਾ
How did he get the
value inside the circle
Transcribed Image Text:1²³-37²2² +27= 0 + 1 (1-1)(1-2) = 0. 1₁=0, A2=1, d3 = 2 X 2X X Y₁(x) = C₁ + c₂e² +₂²² +U₁=1, 4₂-e and U3=2² Yp = V₁ V₁ + U₂ V₂ + U3 V3 = V₁ + V₁₂ € + V₂ e²x 2X Vě U₁=0 Ú₂ =ě M₂=22* 2X ₁ F$ A=0 X G ex 2x 2e3x O ZX 2e йг Ú₂ =ě, Ú₂ = 42x e * 2x e 2²x Ž 42X X e 1+ex وار 3X 3X. 3X =(1) [4e²_2e²] =2²² -20 X X e =-1/2 === *= -feed === ਜਿੰਟਾ How did he get the value inside the circle
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