In Problems 17-22, solve the initial value problem. dy y dx X y(1) = e = 1 17. : xe,
In Problems 17-22, solve the initial value problem. dy y dx X y(1) = e = 1 17. : xe,
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
17.
Transcribed Image Text:7. &/x-y-e² = 0
9.
dr
de
11. (1+y+1) dt- dy = 0
dx
13. y + 2x = 5y³
dy
dy
+rtan 8 = sec 8
14. x+3(y+x²) =
dx
dy
15. (x²+1) 4
17.
18.
20.
= xe,
+xy - x = 0
-+ 4y-e* = 0,
sin x
dy 3y
+
X
dy
16. (1 −r), - xy = (1+x)Vi-r
dx
19. 2x + 3tx = r Inr+1,
dt
+2=3x,
dy
In Problems 17-22, solve the initial value problem.
dy y
y(1) = e = 1
dx X
8.
12.
10. x+2y = x³
dx
y(0)
dy
dx
=
dy
dx
=
y(1) = 1
=+2x+1
x(1) = 0
rẻ t
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