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With an open loop system, the only way to modify the behaviour of the system is to modify the values of physical parameters in the system. For instance we can modify the damping coefficient of a damper. This can be done in vehicles for instance. By modifying the dampers, the coefficient C can be changed to modify the behaviour of the suspension in order to yield a desired behaviour. A high damping ratio will be used to yield a better road-holding quality at the expense of the comfort of the driver and passengers (e.g. old Corvette models before semi-active suspension systems were introduced). A low damping ratio will yield a better comfort at the expense of the road-holding quality (e.g. most Cadillacs). This is the classic compromise between vehicle stability and ride comfort for passive suspensions.
The Shaft is made of a material with an allowable shear strength of 80 Mpa. a. Develop the torque diagram b. Determine the minimum acceptable diameter of the shaft
Explain About laws of solid friction
Performance Criteria This is assumed that an FMS is the part of a superior production process. Consequently the performance of the FMS is not a major goal but imply to attain c
Determine strap beam with suitable demonstration. Here observe that R e becomes greater than P e by a magnitude of V while R i becomes less than P i by a magnitude equal to
Example of support reaction: A fixed crane of 1000Kg mass is to lift 2400Kg crates. It is held in place by pin at point A and a rocker at point B . the C . G . is located
State and explain parallelogram law of vectors
a masonry pier 3m*4m supports vertical load of 600kn at point (1.2,1),find stresses at corner of pier
A hydraulic pipe is 20 cm internal diameter and 5 cm thick. It is needed to sustain an intensities of radial and hoop stress at several radii and plot their variation.
A V-block clamp consists of 3 components, a V-block, yoke and clamping screw. Using a rule, measure the sketches below and produce a 3rd angle projection drawing for each componen
State the postulates of special theory of relativity and deduce from them the Lorentz transformations. Define an inertial frame of reference and derive the Lorentz transformatio
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