Consider the system shown in Figure P35. The equations of motion are Suppose that m 1 =

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Consider the system shown in Figure P35. The equations of motion are

mä, + (c + c2)x¡ + (k1 + k2)xj - c2x2 – k2x2 = 0 m,*, + c2i2 + k2x2 – C2*1 – kɔx, = f(t) |

Suppose that m₁ = m₂ = 1, c₁ = 3, c₂ = 1, k₁ = 1, and k₂ = 4.

a. Develop a Simulink model of this system. In doing this, consider whether to use a state variable representation or a transfer-function representation of the model.

b. Use the Simulink model to plot the response x₁(t) for the following input. The initial conditions are zero.

Figure P35

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Introduction To MATLAB For Engineers

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Consider the system shown in Figure P35. The equations of motion are Suppose that m 1 =

Question:

mä, + (c + c2)x¡ + (k1 + k2)xj - c2x2 – k2x2 = 0 m,*, + c2i2 + k2x2 – C2*1 – kɔx, = f(t) |

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To develop a Simulink model of the given system we need to consider whether to use a state variable ...View the full answer

Introduction To MATLAB For Engineers

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mä, + (c + c2)x¡ + (k1 + k2)xj - c2x2 – k2x2 = 0 m,, + c2i2 + k2x2 – C21 – kɔx, = f(t) |