For a Cauchy-Euler DE the roots of auxiliary are m = -3 ± 3i then Ye = x (c, cos(3 In x)+ c2 sin(3 In x)) Ye = e -3* (C, cos(3x) + c2 sin(3x)) Ye = x(c, cos(3x) + c2 sin(3x)) -3x Ye = c1 e-3* + c2x e None of These.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 38E
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Question 1
For a Cauchy-Euler DE the roots of auxiliary are m = -3 ± 3i then
Ye = x3(c, cos(3 In x )+ c2 sin(3 In x))
Yc = e
-3× (C, cos(3x) + c2 sin(3x))
Ye = x=(c, cos(3x) + c2 sin(3x))
-3x
-3x
Ye = C1 e
+ c2 x e 3:
None of These.
Transcribed Image Text:Question 1 For a Cauchy-Euler DE the roots of auxiliary are m = -3 ± 3i then Ye = x3(c, cos(3 In x )+ c2 sin(3 In x)) Yc = e -3× (C, cos(3x) + c2 sin(3x)) Ye = x=(c, cos(3x) + c2 sin(3x)) -3x -3x Ye = C1 e + c2 x e 3: None of These.
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