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11.23 A particle of mass m is attached to one end of a spring and allowed to come to rest in an equilibrium position. If an external force, f(t), is then applied to the particle, its motion is described by the 2 y equation m d 2 + a dy + k y = f (t ), y '(0) = 0, y(0) = 0 where a is a damping constant and k is the spring s dt dt stiffness constant. Assuming m = 1, a = 2, k = 1, and f (t ) = e t, describe the motion of the spring. Then determine the motion of the spring if an impulse of 1 lb-sec is applied after 1 sec. Plot both graphs on one set of axes. asp.net pdf 417 ASP . NET PDF-417 Barcode Generator - Generate 2D PDF417 in ...
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2 May 2019 ... NET framework. It is the second article published by this author on encoding and decoding of PDF417 barcodes. The first article is PDF417 ... m = 1; a = 2; k = 1; equation = m y''[t]+ a y'[t]+ k y[t] Exp[ t]; (* without impulse *) temp = LaplaceTransform[equation, t, s]; temp2 = Solve[temp, LaplaceTransform[y[t], t, s]] /. {y'[0] 0, y[0] 0}; temp3 = temp2[[1, 1, 2]]; Print["Solution Without Impulse (dashed)"] f1[t_]= InverseLaplaceTransform[temp3, s, t] g1 = Plot[f1[t], {t, 0, 10}, PlotStyle Dashing[{.01}]; equation = m y''[t]+ a y'[t]+ k y[t] Exp[ t]+ DiracDelta[t 1] (* with impulse *) temp = LaplaceTransform[equation, t, s]; temp2 = Solve[temp, LaplaceTransform[y[t], t, s]] /. {y'[0] 0, y[0] 0}; temp3 = temp2[[1, 1, 2]]; Print["Solution With Impulse (solid)"] f2[t_] = InverseLaplaceTransform[temp3, s, t] g2 = Plot[f2[t], {t, 0, 10}]; Solution Without Impulse (dashed) 1 t t2 2 Solution With Impulse (solid) 1 t t2 + 1 t( 1 + t) UnitStep[ 1 + t] 2 Show[g1, g2 ,PlotRange All] asp.net pdf 417 ASP . NET Barcode Demo - PDF417 Standard - Demos - Telerik
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