₁(t) +5y1(t) - - 10[y2(t) − y₁(t)] = u₁(t) - 22(t) + 2(t) + 10[y2(t) − y₁(t)] = u₂(t)
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- It is expressed as the state equations of a linear time invariant system. dx(t) / d(t) = Ax(t)+Bu(t) Find the state transition matrix Փ(t), the characteristic equation and the eigenvalues of A for the following systemIt is expressed as the state equations of a linear time invariant system. dx(t) / d(t) = Ax(t)+Bu(t) Find the state transition matrix Փ(t), the characteristic equation and the eigenvalues of A for the following systems:2. Write the mathematical equations for the mechanical system given. Also find the transfer functions X1(s)/F(s) and X2(s)/F(s) of the given system
- Provide a brief (a few phrases) definition and description of each of the following, as well as an example(s) if applicable: Coupled equations, (a) computational domain, (b) mesh, (c) transport equationThe answer of this question on bartleby is of other parts. This is different question. Don't copy that answer. I already have that. I am posting it for the third time. A. Write the state variable equation(s) B. The system equation(s) you obtained in D are (Circle one choice for each statement): Ordinary Differential Equation(s) True False Linear True False Second Order True False Constant Coefficients True False1)The function L (x, y, z) given the truth table a) Write algebraically in the 1st canonical and 2. canonical expansions separately,b) Write in numerical form in the 1st canonical and 2.canonical expansions form,c) Perform the function with 2x1 MUX as y input is the selection input. 2)Obtain 4x1 MUX by using 2x1 MUX. Write down the table.
- When the unit step function is applied to the system input whose block diagram is given below, the output response takes the value c (infinity) = 2 for t = infinity. So which of the following can be the constants K, a?Consider the following linear time-invariant discrete-time system which is casual. Y[n]=y[n-1]-0.21y[n-2]+3x[n]+2x[n-2] Find the zero-state response when the input is x[n]=2(0.5)n-1 u[n].Obtain the state equations
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