is 2 Sinh xt sinh (۱) Let y emx (to) be the trial solution to the Corresponding homogeneous equation of (1) .: The auxiliary equation is Solution: The given ODE (04-1) y = HOW DID HE GET THE VALUE INSIDE THE CIRCLE wit the complementary function is y c₁ex + ₂ēx + C3 Cosx + C4 Sinx are arbitrary constante. (4 the particular solution de (Sinhx) where C₁, C₂, C3, C2 > 2.1 = 2 D4-1 1 2 1 + X B-T (sinx) ) + x 4D3 (sinx)

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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is
2 Sinh xt sinh
(i)
Let
y
emx (to) be the trial solution to the
Corresponding homogeneous equation of (1)
.: The auxiliary equation is
Solution:
The given ODE
(04-1) y
=
HOW DID HE GET THE
VALUE INSIDE THE CIRCLE
win the complementary function is
y
c₁ex + ₂ēx + C3 Cosx + C4 Sinx
are arbitrary constante.
(4
the particular solution de
where C₁, C₂, C3,
C2
>
2.1
= 2
84-1
1
D4-1
(Sinhx) + st_ (sinx)
X
ex_ē
2
+
1²4_, (ex) - 12/²₁ (2x)
D4-
D4-1
+
x
4D3
= 4DB (ex)=-4D²3² (EX) + 12/1
4
(sinx)
[:24 - 1²/²₁
4/4 losx
cosx
E b = S
Transcribed Image Text:is 2 Sinh xt sinh (i) Let y emx (to) be the trial solution to the Corresponding homogeneous equation of (1) .: The auxiliary equation is Solution: The given ODE (04-1) y = HOW DID HE GET THE VALUE INSIDE THE CIRCLE win the complementary function is y c₁ex + ₂ēx + C3 Cosx + C4 Sinx are arbitrary constante. (4 the particular solution de where C₁, C₂, C3, C2 > 2.1 = 2 84-1 1 D4-1 (Sinhx) + st_ (sinx) X ex_ē 2 + 1²4_, (ex) - 12/²₁ (2x) D4- D4-1 + x 4D3 = 4DB (ex)=-4D²3² (EX) + 12/1 4 (sinx) [:24 - 1²/²₁ 4/4 losx cosx E b = S
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