a. 6 T(s) Y(s) F(s) f(t) = 6 sin 9t s(s²+10s+100) ¹ The steady-state response for the given function is yss(t): sin(9t-2.93).
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- Required information Use the following transfer functions to find the steady-state response yss() to the given input function f(t). NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. T(-) Y(s) F(s) s(e) 10 b. = 9 sin 2t s²(s+1) ' The steady-state response for the given function is yss() = | sin(2t + 2.0344).Given the trasnfer function G(s) numerator and denominator coefficients for Matlab code should be: O s³+2s+1 2s4+2s²+1' the num= [1 0 2 1] and den=[2 020 1] O num=[1 2 1] and den=[2 0 2 1 1] O num=[1 2 1] and den=[2 2 1] O num=[1 0 2 1] and den=[2 2 0 1]7- Name the functions used, for multiplication of two polynomials p1, and p2 in MATLAB. a) convolution (p1, p2) b) multiply(p1, p2) c) conv(p1, p2) d) mult (p1, p2) 8- The Transfer Function of an L.T.I. system is entered as: a) trans_func(num, den) b) transferfunction (num, den) c) tf (num, den ) d) TF(num, den ) 9. What is the nature of the arrangement of the coefficients to store the expression y = 3s5+ s² + 6 in MATLAB? a) y=[3,0,0,1,0,6] b) y=[3,1,6] c) y=[3;0;0;1;0;6] d) y=[6,0,1,0,0,3] 10. To enter the transfer functions G(s): 2 to Matlah command use
- An object was dropped off the top of a building. The function f(x) = -16x2 + 144 represents the height of the object above the ground, in feet, x seconds after being dropped. Find and interpret the given function values and determine an appropriate domain for the function. f(-3) =___ meaning that___ seconds after the object was dropped, the object was___ feet above the ground. This interpretation___in the context of the problem. f(0.5)=___ meaning that___ seconds after the object was dropped, the object was___ feet above the ground. This interpretation____in the context of the problem. f(8)=___ meaning that___ seconds after the object was dropped, the object was___ feet above the ground. This interpretation___in the context of the problem. Based on the observations above, it is clear that an appropriate domain for the function is___otINote: The notation from this problem is from Understanding Cryptography by Paar and Pelzl. We conduct a known-plaintext attack against an LFSR. Through trial and error we have determined that the number of states is m = 4. The plaintext given by when encrypted by the LFSR produced the ciphertext 01011000 = yo yı y2 ys Yo Y %3D What are the tap bits of the LFSR? Please enter your answer as unspaced binary digits (e.g. 0101 to represent py = 0, P = 1, P = 0, Po= 1).Q2) for the following RRRP manipulator: • Fill out the parameters table based on the modified D-H representation. • Write all the T matrices. L2
- R$ RL V (t) V(t) L Figure 7: A tuning circuit for radio 5. Figure 7 shows a tuning circuit used in radio. Derive the state equation using the linear graph approach. Also let the output variable be the voltage vo(t). Derive the output equation.Consider the following Initial Value Problem (IVP) dy /at = -t * sin (y); y(t = 0) =1 Solve for y(t=0.5) using a) Forward Euler method with At = 0.25. (Solve by hand) Develop a Matlab script that solves for y (t = 5) using Forward Euler method. Use the time step levels given below and plot t vs y in the same plot. Include the plot with the right format (axis labels, legends, ...) in your solution sheet and include your Matlab script in the solution as well. i) At = 0.25 ii) At = 0.125 b) Backward Euler method with At = 0.25 (Solve by hand)As4. This is my third time asking this question. Please DO NOT copy and paste someone else's work or some random notes. I need an answer to this question. There is a mass attached to a spring which is fixed against a wall. The spring is compressed and then released. Friction and is neglected. The velocity and displacement of the mass need to be modeled with an equation or set of equations so that various masses and spring constants can be input into Matlab and their motion can be observed. Motion after being released is only important, the spring being compressed is not important. This could be solved with dynamics, Matlab, there are multiple approaches.
- Q1 / Reduce the block diagram to the simple form R(s) S 13 S 0. S 1 S C(s)Q1. A mechanical system is shown in the following figure, where external force u₁ is the input and displacement y₂ is the output. The force acting on m₂ has a linear relationship with u₁ as u₂-Au₁. • List system equations and do Laplace transform to the system equations; • Draw block diagram of the control system. (Please construct the block diagram from system equations directly, do not derive or combine the equations. Do not need to reduce it) YI Y b₁ m₁ 11 112 + m₂ www'p' (liquid density 'A' (tank cross sectional area) 'Qin' (Input Flow Rate) "Que P 'R' (restriction coefficient) '' (head of liquid) dh Qin = A + dt Figure 1 The single tank system (Figure 1) has been modelled by the first order differential equation given as equation. The equation describes the relationship between the input flow rate entering the tank and the head of liquid in the tank. ph R 5 m equation The following constants are provided: R = 40 Kpa s m², 4 = 10 m², p= 1001 kg m², and g = 9.81 m s A pump is suddenly switched on and provides a step input flow rate of 0.5 m³s¹. (1) Using Laplace Transforms, solve equation and provide an expression to show how the level in the tank will vary in time after the step input has been applied.