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Simulate the Spring Mass Damper System shown in Fig. Using MATLAB/Simulink, m being the mass of...
Simulate the Spring Mass Damper System shown in Fig. Using MATLAB/Simulink, m being the mass of Vibrating System in Kg. c Being the coefficient of damping in N-sec/m, K being spring stiffness in N/m. For the values m=15kg C=100 N-sec/m k=200 N/m mx''+cx'+kx=f0sinwt
Solutions
Amanda K answered 2 years agoRelated Solutions
Derive the equation of motion for the mass-spring damper system of the seismic instrument as shown...
Derive the equation of motion for the mass-spring
damper system of the seismic instrument as shown in the Figure. If
the mass is 2 kg the spring stiffness 2.35 kN/m. damping
coefficient 10 N.sm and 1-40 cm, determine (a) the undamped natural
frequency (b) the undamped natural period o Rundup (a) (d) the
damped natural froquency (e) the damped natural period
write a matlab code to simulate fiber optics communication system on matlab simulink
write a matlab code to simulate fiber optics communication
system on matlab simulink
For a basic spring-mass-damper system with the following information. Mass = 0.35kg Spring Constant = 10000...
For
a basic spring-mass-damper system with the following information.
Mass = 0.35kg
Spring Constant = 10000 N/m
Initial displacement = 10mm
Initial velocity = 0
Find the equations of motion both north displacement and
velocity with respect to time t for the damping ratios of 0, 0.1
and 1. Please show full working
The Equation of motion for the standard mass-spring-damper system is Mẍ + Bẋ + Kx =...
The Equation of motion for the standard mass-spring-damper
system is
Mẍ + Bẋ + Kx = f(t).
Given the parameters {M = 2kg, B = 67.882 N-s/m, K = 400 N/m},
determine the free response of the system to initial conditions {
x0 = -1m, v0 = 40 m/s}. To help verify the
correctness of your answer, a plot of x(t) should go through the
coordinates {t, x(t)} = {.015, -0.5141} and {t, x(t)} = 0.03,
-0.2043}.
Numerically simulate the...
The Equation of motion for the standard mass-spring-damper system is Mẍ + Bẋ + Kx =...
The Equation of motion for the standard mass-spring-damper
system is
Mẍ + Bẋ + Kx = f(t).
Given the parameters {M = 2kg, B = 67.882 N-s/m, K = 400 N/m},
determine the free response of the system to initial conditions {
x0 = -1m, v0 = 40 m/s}. To help verify the
correctness of your answer, a plot of x(t) should go through the
coordinates {t, x(t)} = {.015, -0.5141} and {t, x(t)} = 0.03,
-0.2043}.
Numerically simulate the...
The Equation of motion for the standard mass-spring-damper system is Mẍ + Bẋ + Kx =...
The Equation of motion for the standard mass-spring-damper
system is
Mẍ + Bẋ + Kx = f(t).
Given the parameters {M = 2kg, B = 67.882 N-s/m, K = 400 N/m},
determine the free response of the system to initial conditions {
x0 = -1m, v0 = 40 m/s}. To help verify the
correctness of your answer, a plot of x(t) should go through the
coordinates {t, x(t)} = {.015, -0.5141} and {t, x(t)} = 0.03,
-0.2043}.
determine the steady-state...
The mass-spring-damper system has a 2 kg block is displaced by an amplitude of 50 mm...
The mass-spring-damper system has a 2 kg block is
displaced by an amplitude of 50 mm and
released. Ifthc phase angle ofrcsponse is 84.17o, how many cycles
(m) will be executed beforc
the amplitude is reduced to I mm. What are the undamped natural
frequency m« and spring
constant k ifthc period ofdamped oscillation rs is 0.3 scc.
write a matlab script for double mass spring system with animation.
write a matlab script for double mass spring system with
animation.
A seismic instrument (a mass connected to a spring and a damper) is employed to record...
A seismic instrument (a mass connected to a spring and a damper)
is employed to record a periodic input signal y(t)=0.5cos(15?t),
where y = displacement [cm], t = time [sec]. The
damping ratio of the instrument is 0.6. Select a combination of
mass, spring constant, and damping coefficient to yield less than a
5% amplitude error in measuring the input signal.
A mass weighing 12lb stretches a spring 10in.. The mass is attached to a viscous damper...
A mass weighing 12lb stretches a spring 10in.. The mass is
attached to a viscous damper with damping constant 3lb*s/ft. The
mass is pushed upward, contracting the spring a distance of 2in,
and then set into motion with a downward velocity of 4in/s.
Determine the position of the mass at any time . Use as 32ft/s^2the
acceleration due to gravity. Pay close attention to the units.
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