Consider the equation y" + 25y = 5 sin(5x)+5+ e. According to the method of Undetermined Coefficients, the particular solution has the form: A. C₁a sin(5x) + C3x + C4ce5+C5xe-5x O B. C₁ sin(5x) + C₂5 + С3e5x O c. C₁x cos(5x) + C₂x sin(5x) + C3 + С₁е5x D. C₁ cos(5x) + C2 sin(5x) + C3 + C4e5x E none of the above

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Consider the equation y" + 25y = 5 sin(5x) + 5 + e5. According to the method of Undetermined Coefficients, the particular solution has
the form:
A. C₁x sin(5x) + С3x + С₁xe5ª + С5xe¯5
B. C₁ sin(5x) + С₂5+ С3e5x
C. C₁x cos(5x) + C₂x sin(5x) + C3 + С4e5x
5x
D. C₁ cos(5x) + С2 sin(5x) + C3 + С4е5¤
E. none of the above
Transcribed Image Text:Consider the equation y" + 25y = 5 sin(5x) + 5 + e5. According to the method of Undetermined Coefficients, the particular solution has the form: A. C₁x sin(5x) + С3x + С₁xe5ª + С5xe¯5 B. C₁ sin(5x) + С₂5+ С3e5x C. C₁x cos(5x) + C₂x sin(5x) + C3 + С4e5x 5x D. C₁ cos(5x) + С2 sin(5x) + C3 + С4е5¤ E. none of the above
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