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The second test for the ee4330 robotic control and intelligence course offered by the electrical & computer engineering department at the university of missouri - columbia. The test includes multiple-choice questions and problems that require the application of concepts related to robotics, lagrangian mechanics, and kinematics.
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Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
paper, a calculator and a pencil.
till last.
Keep your eyes on your own paper. Cheating will not be tolerated
Work problems on the back of the previous page if necessary.
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Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
A two axis robot manipulator consists of a revolute joint, with variable θ 1 , and a prismatic joint, with variable d 2. The Lagrangian function has the form:
1 1 1 2 2 1
2 2 1 1 1 2 2 2
2 1 21 1 1 3
L = mLC Θ + mLS Θ d + m d + mgLC − mgd S
Apply the Euler-Lagrange method to determine the expressions for the torque/force developed at joint 1 and at joint 2.
Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
For the multisegment linear path with quadratic blends below:
a) Show that:
1
2 2 1 1 12 12
t = td − td − and
Find a similar expression for tn where n is the index of the last point in the path
Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
c) Calculate the actual value of the joint angles at the end of each segment.
Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence
Electrical & Computer Engineering Department EE4330 Robotic Control and Intelligence