A forced vibrating system is represented by d2 dt2 y(t) +8 (✓ y(t)) + 15 y(t) = 260 sin (t) The solution of the corresponding homogeneous equation is given by y(t) = A e-³t +Be-5t Find the steady-state oscilation (th is, the response of the system after a sufficiently long time). Enter the expression in t for the steady-state oscilation below in Maple syntax. This question accepts formulas in Maple syntax.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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A forced vibrating system is represented by
d2
dt2
y(t) +8 (✓ y(t)) + 15 y(t) = 260 sin (t)
The solution of the corresponding homogeneous equation is given by y (t) = Ae¯¯³t +Be5t Find the steady-state oscilation (that
is, the response of the system after a sufficiently long time).
Enter the expression in t for the steady-state oscilation below in Maple syntax.
This question accepts formulas in Maple syntax.
Plot | Help | Preview
Transcribed Image Text:A forced vibrating system is represented by d2 dt2 y(t) +8 (✓ y(t)) + 15 y(t) = 260 sin (t) The solution of the corresponding homogeneous equation is given by y (t) = Ae¯¯³t +Be5t Find the steady-state oscilation (that is, the response of the system after a sufficiently long time). Enter the expression in t for the steady-state oscilation below in Maple syntax. This question accepts formulas in Maple syntax. Plot | Help | Preview
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