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gpriyavct
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Looking For Help to derive the kinematic equation for the 4-bar linkage shown; (to find the angular position of the cylinder at different values of theta )
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gpriyavct said:Looking For Help to derive the kinematic equation for the 4-bar linkage shown; (to find the angular position of the cylinder at different values of theta )
gpriyavct said:yes i need an help to solve this...
gpriyavct said:no move to ME itself
gpriyavct said:Looking For Help to derive the kinematic equation for the 4-bar linkage shown; (to find the angular position of the cylinder at different values of theta )
gpriyavct said:sir i can't able to view my question that's y i added there, please help me to view my question to all viewers
A 4-bar linkage is a mechanical system made up of four rigid bars connected by joints. It is used to convert rotational motion into linear motion or vice versa.
The kinematic equation for 4-bar linkage is used to solve for the position, velocity, and acceleration of the different links in the system. It also helps in determining the range of motion and the stability of the linkage.
The kinematic equation for 4-bar linkage is derived using the principles of kinematics, which involves analyzing the motion of objects without considering the forces that cause the motion. It takes into account the length of each bar, the angle between them, and the position of the joints.
The kinematic equation for 4-bar linkage assumes that the bars are rigid, the joints are frictionless, and the links move in a plane. It also assumes that the angular velocities and accelerations of the links are constant.
The kinematic equation for 4-bar linkage is used in various machines and devices, such as car engines, bicycles, and robotic arms. It is also used in designing mechanisms for different purposes, such as opening and closing doors, and in analyzing the motion of living organisms.