SITUATION 2. The angular motion of a rigid body is defined by the relation = 3t+2t²-t³, where is in radians and t is seconds. Determine the angular position, velocity, and acceleration at t = 2 sec. Also, determine the angular acceleration when angular velocity is zero.
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- Using the stiffness method, write and solve the equations of equilibrium required to determine the horizontal and vertical components of deflection at joint 1 in Figure P15.1. For all bars E = 200 GPa and A = 800 mm2Determine the moment of inertia (in mm4) of the given figure with respect to x axis. Assume y=95 mm and z=59 mm. Round off only on the final answer expressed in whole number.Write F if true and T if false 4. a Gravimeter measures the Gravity Field to determine changes in rock density in the Earth’s crust
- Figure shows a slender uniform rod with mass M and length L. It might be a baton held by a twirler in a marching band (without the rubber end caps). (a) Use integration to compute its moment of inertia about an axis through O, at an arbitrary distance h from one end. (b) Initially the rod is at rest. It is given a constant angular acceleration of magnitude a around the axis through O. Find how much work is done on the rod in a time t. (c) At time t, what is the linear acceleration of the point on the rod farthest from the axis?SOLVE AREA METHOD. NOT BY FORMULA METHOD THEN PLOT IT AND GET THE COORDINATE PER 1 SECOND. a) Determine the acceleration per one second.b) Determine the velocity per one second if the initial velocity is V1 m/s.c) Determine the displacement per one second if the initial displacement is S1 mShow the complete solution and the necessary graphs/diagrams. Use 2 decimal places in the final answer. The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where θ is expressed in radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2), where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine the relative acceleration of the collar with respect to the arm (m/s^2).
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