3. [10 points] - Draw an equivalent block diagram for the system of the two differential equations
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3. [10 points] - Draw an equivalent block diagram for the system of the two differential equations
The state variable model of the two tanks process is given by the equations r1 10 01 r1o 2 0-1 lu Tank 1 Tank 2 Explain the differential equations for the tanks Draw the block diagram for the system...
The state variable model of the two tanks process is given by the equations r1 10 01 r1o 2 0-1 lu Tank 1 Tank 2 Explain the differential equations for the tanks Draw the block diagram for the system model * .Modify the block diagram to realize the system model by first order transfer functions: 1+Ts Determine the controllability and observability of the system model Design a full-state feedback with the eigen values λ-λ2--2 of the closed loop system Design...
2.38. Draw block diagram representations for causal LTI systems described by the fol- lowing difference equations:...
2.38. Draw block diagram representations for causal LTI systems described by the fol- lowing difference equations: (b) y[n] y[n-1] + x[n-1] 2.39. Draw block diagram representations for causal LTI systems described by the fol- lowing differential equations: (a) yt)--G)dy(t)/dt +4x() (b) dy(t)/dt+3y(t) = x(t)
Q4) a) Draw the block diagram of a general measurement System. Explain each block by giving examples. b) Write down...
Q4) a) Draw the block diagram of a general measurement System. Explain each block by giving examples. b) Write down the dynamic equations of zero and first order systems. Describe their responses.
Q4) a) Draw the block diagram of a general measurement System. Explain each block by giving examples. b) Write down the dynamic equations of zero and first order systems. Describe their responses.
3-21. The block diagram of a control system is shown in Fig. 3P-21. (a) Draw an...
3-21. The block diagram of a control system is shown in Fig. 3P-21. (a) Draw an equivalent SFG for the system. (b) Find the following transfer functions by applying the gain formula of the SFG directly to the block diagram. Y(s) Y(s) E(s) E(s) R(s)[N=0 N(s)R=0 R(s) N= N(s) R-0 (c) Compare the answers by applying the gain formula to the equivalent SFG. N() G (s) E(s) YS G () G3(s) H () Figure 3P-21
For the given set of equations, Draw an all-integrator block diagram for equation (2), a. b....
For the given set of equations, Draw an all-integrator block diagram for equation (2), a. b. Starting with the all-integrator block diagram from Part (a), incorporate equation (1) into an all-integrator block diagram that consists of two integrators, Using the block diagram from Part (b), create an all-integrator block diagram that relates C. u(t), x (t), and x2(t) with y(t), where y(t) obeys the linear relationship in equation (3) d. Use the block diagram from Part (c) to find the...
The two block diagram realizations, depicted in the figures, of a spring-damper-mass system are equivalent: у...
The two block diagram realizations, depicted in the figures, of a spring-damper-mass system are equivalent: у y y Uin(t) 1/M y(t) X2 X2 X1 X1 B. tk у y(t) - 1/M X2 x X1 D. B True False
Find a first-order system of ordinary differential equations equivalent to the second-order nonlinear ordinary differential equation...
Find a first-order system of ordinary differential equations
equivalent to the second-order nonlinear ordinary differential
equation y ^-- = 3y 0 + (y 3 − y)
(3 points) Find a first-order system of ordinary differential equations equivalent to the second-order nonlinear ordinary differential equation y" = 3y' +(y3 – y).
For a Mechanical Engineering System Dynamics class 3. A system is modeled with the following equations....
For a Mechanical Engineering System Dynamics class
3. A system is modeled with the following equations. * = y – 5x + d(t) y = 10f (t) – 30x The outputs are x(t) and y(t); the inputs are f(t) and d(t). a) b) c) From the two equations above, draw a complete block diagram for the model with X(s) at the rightmost position and F(s) at the leftmost position. All arrows must be shown clearly. Indicate the location of Y(s)...
(3 points) 5 points) estpe A sin (wt+ a) 3. For the following coupled electro-mechanical system...
(3 points) 5 points) estpe A sin (wt+ a) 3. For the following coupled electro-mechanical system (30 POINTS) NOTE Lond0 Derive governing differential equations. (6 points) NOTE: I specifically want charge (a) and angular displacement (9) to be the variables Use these equations to derive and setup a block diagram representation of the system. NOTE: 1. I specifically want input to be Vs and output to be the angular velocity (O) a final block diagram with "s", "1/s" and linear...
Please solve with CLEAR handwriting 2).(6 points). Draw block diagram for the given system. a. Show...
Please solve with CLEAR handwriting
2).(6 points). Draw block diagram for the given system. a. Show the control element for the given system. b. Show the controlled and controller part of the system. Inlet H Tank Outlet Heater
The state variable model of the two tanks process is given by the equations r1 10 01 r1o 2 0-1 lu Tank 1 Tank 2 Explain the differential equations for the tanks Draw the block diagram for the system model * .Modify the block diagram to realize the system model by first order transfer functions: 1+Ts Determine the controllability and observability of the system model Design a full-state feedback with the eigen values λ-λ2--2 of the closed loop system Design...
2.38. Draw block diagram representations for causal LTI systems described by the fol- lowing difference equations: (b) y[n] y[n-1] + x[n-1] 2.39. Draw block diagram representations for causal LTI systems described by the fol- lowing differential equations: (a) yt)--G)dy(t)/dt +4x() (b) dy(t)/dt+3y(t) = x(t)
Q4) a) Draw the block diagram of a general measurement System. Explain each block by giving examples. b) Write down the dynamic equations of zero and first order systems. Describe their responses.
Q4) a) Draw the block diagram of a general measurement System. Explain each block by giving examples. b) Write down the dynamic equations of zero and first order systems. Describe their responses.
3-21. The block diagram of a control system is shown in Fig. 3P-21. (a) Draw an equivalent SFG for the system. (b) Find the following transfer functions by applying the gain formula of the SFG directly to the block diagram. Y(s) Y(s) E(s) E(s) R(s)[N=0 N(s)R=0 R(s) N= N(s) R-0 (c) Compare the answers by applying the gain formula to the equivalent SFG. N() G (s) E(s) YS G () G3(s) H () Figure 3P-21
For the given set of equations, Draw an all-integrator block diagram for equation (2), a. b. Starting with the all-integrator block diagram from Part (a), incorporate equation (1) into an all-integrator block diagram that consists of two integrators, Using the block diagram from Part (b), create an all-integrator block diagram that relates C. u(t), x (t), and x2(t) with y(t), where y(t) obeys the linear relationship in equation (3) d. Use the block diagram from Part (c) to find the...
The two block diagram realizations, depicted in the figures, of a spring-damper-mass system are equivalent: у y y Uin(t) 1/M y(t) X2 X2 X1 X1 B. tk у y(t) - 1/M X2 x X1 D. B True False
Find a first-order system of ordinary differential equations
equivalent to the second-order nonlinear ordinary differential
equation y ^-- = 3y 0 + (y 3 − y)
(3 points) Find a first-order system of ordinary differential equations equivalent to the second-order nonlinear ordinary differential equation y" = 3y' +(y3 – y).
For a Mechanical Engineering System Dynamics class
3. A system is modeled with the following equations. * = y – 5x + d(t) y = 10f (t) – 30x The outputs are x(t) and y(t); the inputs are f(t) and d(t). a) b) c) From the two equations above, draw a complete block diagram for the model with X(s) at the rightmost position and F(s) at the leftmost position. All arrows must be shown clearly. Indicate the location of Y(s)...
(3 points) 5 points) estpe A sin (wt+ a) 3. For the following coupled electro-mechanical system (30 POINTS) NOTE Lond0 Derive governing differential equations. (6 points) NOTE: I specifically want charge (a) and angular displacement (9) to be the variables Use these equations to derive and setup a block diagram representation of the system. NOTE: 1. I specifically want input to be Vs and output to be the angular velocity (O) a final block diagram with "s", "1/s" and linear...
Please solve with CLEAR handwriting
2).(6 points). Draw block diagram for the given system. a. Show the control element for the given system. b. Show the controlled and controller part of the system. Inlet H Tank Outlet Heater
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