1 X(s) P(s) s+4s+k impulsive input p(t) = 8 (t) is applied. Assuming the initial conditions...

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1 X(s) P(s) s²+4s+k impulsive input p(t) = 8 (t) is applied. Assuming the initial conditions are 0. A dynamic system has a transfer function as G(s) = At t=0, an xcitation. (a) If k = 13, find the output x(t) as a function of time t. (b) If k = 13, what is the damping condition of this system (over, under, or critically)? (c) Set the value of k to make the system critically damped. 1 X(s) P(s) s²+4s+k impulsive input p(t) = 8 (t) is applied. Assuming the initial conditions are 0. A dynamic system has a transfer function as G(s) = At t=0, an xcitation. (a) If k = 13, find the output x(t) as a function of time t. (b) If k = 13, what is the damping condition of this system (over, under, or critically)? (c) Set the value of k to make the system critically damped.

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a Given Transfer function Gs Xs s2 4s k Input pt 6t Initial conditions x0 0 x0 0 k 13 Using Laplace ... View the full answer