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The general solution of (D²+2D+1)(D²+4)y=0 is A y=(C,+C,x)e+C,cos2x + C ,sin2r B) none of the given choices © y= (C,+C,x)e* +C,cos2x + C ,sin2x -2x +Cze -X E) y=(C,+Cx)e¯+C

The general solution of (D²+2D+1)(D²+4)y=0 is A y=(C,+C,x)e+C,cos2x + C ,sin2r B) none of the given choices © y= (C,+C,x)e* +C,cos2x + C ,sin2x -2x +Cze -X E) y=(C,+Cx)e¯+C

Algebra & Trigonometry with Analytic Geometry
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 23E
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The general solution of (D²+2D+1)(D²+4)y=0 is A y=(C,+C,x)e+C,cos2x + C ,sin2r B) none of the given choices © y= (C,+C,x)e* +C,cos2x + C ,sin2x -2x +Cze -X E) y=(C,+Cx)e¯+C
Transcribed Image Text:The general solution of (D²+2D+1)(D²+4)y=0 is A y=(C,+C,x)e+C,cos2x + C ,sin2r B) none of the given choices © y= (C,+C,x)e* +C,cos2x + C ,sin2x -2x +Cze -X E) y=(C,+Cx)e¯+C
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