The differential equation 100d2ydt2−20dydt+y=x(t) describes a system – InterviewSolution

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1.	The differential equation 100d2ydt2−20dydt+y=x(t) describes a system with an input x(t) and an output y(t).The system, which is initially relaxed is excited by a unit step input. The output y(t) can be represented by the waveform
Answer» The differential equation $100 \frac{d^{2} y}{d t^{2}} - 20 \frac{d y}{d t} + y = x (t)$ describes a system with an input $x (t)$ and an output $y (t)$ .The system, which is initially relaxed is excited by a unit step input. The output $y (t)$ can be represented by the waveform

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