Please find F(0.005) and F(0.01)
w=42.43 rad/sec
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Sine wave Square wave 0.8 0.5 0.6 04 0.5 0.2 0.005 0.015 0.005 0.015 0.01 Time [sec 0.02 0.01 0.02 Time [sec] AM signal 0.5 0.01 Time [sec) 0.005 0.015 0.02 Figure 1 (a) Square wavem(t), (b) Sinusoid sin(2T ft), and (c) AM signal
1292) Determine the Inverse Laplace Transform of F(s)=(18s + 3)/(s^2+20s+164). The answer is f(t)=Q*exp(-alpha*t)*sin(w*t+phi). Answers are: A,alpha,w,phi where w is in rad/sec and phi is in rad ans:4 PLEASE SHOW ANSWER WITH = *
QUESTION 31 Forced Undamped system, Find the general response amplitude at the chosen time for the given system parameters: m= 2 kg k = 200 N/m • Initial Conditions: Xo = 0.005 m to = 0.5 • Initial amplitude of the external force, 10 N • Excitation's frequency w 4 rad/sec m Find x(t) t = 10 sec, x(t = 10) = Take Test: Test Part-2 VULUTUIN Find the response amplitude at the chosen time for the given system parameters:...
1292) Determine the Inverse Laplace Transform of F (S) (14s 18)/(s 2+34+ The answer is f (t)-Q*exp (-alpha*t) *sin(w*t+phi). Answers are: A,alpha, w,phi where w is in rad/sec and phi is in rad ans:4
1292) Determine the Inverse Laplace Transform of F (S) (14s 18)/(s 2+34+ The answer is f (t)-Q*exp (-alpha*t) *sin(w*t+phi). Answers are: A,alpha, w,phi where w is in rad/sec and phi is in rad ans:4
Find the analytical solution for the response of the following viscously damped 1 DOF system subjected to a force F(t)=Fcos(wt) Governing equation: mx(double dot) + cx(dot) + kx = F(t) w = 1 rad/sec Fo = 3 to= 0 m= 1kg c = 0.125 kg/s k = 1 N/m initial conditions: x0 = 2, x(dot)o = 0 Time increments are considered 0.1, 0.05, and 0.01 tE(0,70) User the FDM central method. RUnge-kutta method and analytical solution and compare your results
QUESTION #2 PLEASE
1. Derive the transfer function for the circuit shown below. Plot H(s) versus frequency in Hertz, on a semilog scale. Ri 11.3 k Ri 22.6 k R R = 68.1 kN R3 C C 0.01 uF R2 Vout(s) Vin(s) C2 10 (s+5) H(s) = (s+100)(s5000) , (a) draw the magnitude Bode plot 2. For the transfer function and find the approximate maximum value of (H(jw) in dB, (b) find the value of w where 1 for w>5...
1292) Determine the Inverse Laplace Transform of F(s)=(17s + 14)/(s^2+32s+400). The answer is f(t)=Q*exp(-alpha*t)*sin(w*t+phi). Answers are: A,alpha,w,phi where w is in rad/sec and phi is in rad ans:4
Question 10 Q10e Not complete Flag question a) What is the zero of this function in the form s+z,? b) What are the two poles of this function in the form s + P,2? (positive lower value) P2100 c) What is the gain K in dB after putting this function in Standard Form? (positive higher value) K-9.54 dB For the following use the Bode diagram straight-line approximation conventions (do not plot the function) d) Find the magnitude of this transfer...
Hw 10 Problem 2 2. Draw the magnitude characteristic of the Bode plot of the following transfer function: HG) = (s +5)(s +10) 5 + 5 + 10) a) Identify the poles and zeros. Enter values beginning with the poles and zeros whose real parts are closest to the origin in the complex plane. b) Identify the breakpoint frequencies. Enter the breakpoints in increasing order. c) Express the transfer function in the standard form: H(S) = (Tpis + 1)(Tp25 +...
1291) Determine the Inverse Laplace Transform of F(s)=(18s + 3)/(s^2+20s+164). The answer is f(t)=A*exp(-alpha*t)*cos(w*t) + B*exp(-alpha*t)*sin(w*t). Answers are: A,B,alpha,w where w is in rad/sec and alpha in sec^-1. ans:4