Mathematics
Mathematics, 03.08.2019 22:00, CXS2003

Find the unit impulse response of a system specified by the equation

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Mathematics, 27.07.2019 05:20, EllaLovesAnime
Consider the system r(s)-g(sx(s) with transfer function g(s) 4/s^2 +3s +2 . let r(t) and x(t) be the inverse laplace transform of r(s) and x(s), respectively. (similar to example 3.1) 1a. find the differential equation corresponding to the transfer function g(s). (500) lb. find the characteristic equation and the poles of the system. (590) 1 c. find the damping ratio ç , the natural frequency a,, and the steady-state step response xss of the system. (5%) ld. is the system overdamped? critically damped? underdamped? or undamped? (590) le. assume the initial conditions x(0) 0 and (0)-0, and let the input r(t) be an unit step function. find the output response x(t). (15%) if. plot the constant term, the two exponential terms of x(t) and the sum of these three terms versus t on the same graph. discuss how these two exponential terms relate to the system poles, and how the constant terrm relates to ' (15%)
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Engineering, 24.08.2019 02:10, miagirl0311
For the given system, provided the specific input and impulse response, h(t), find y(t), the output, using the convolution integral. x(t) =e^-t.u(t), h(t) =e^-t.u(t)
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Physics, 15.10.2019 02:00, newjersey4015
Assume b=4, m=1, k=4.b)use the roots function in matlab to find the characteristic rootsc)plot the characteristic modes (on one plot) for time t=0: .01: 3 seconds. for complex modes, plot the resulting exponentially weighted sinusoid. d) determine and plot the zero-input response assuming the initial conditions: y(0) = 1, dy(0) = -1. in class we will learn how matlab can us solve the system of equations for the constants. plot the zero input response for time t=0: .01: 3 seconds. f)determine the impulse response of the system. g)plot the impulse responses of parts 1-3 on the same plot for t=0: .01: 3
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