Question: Need help with E-J and the correct answer for A and D (e) Write Newton's second law for the system in terms of m, M,

Need help with E-J and the correct answer for A and D

 Need help with E-J and the correct answer for A andD (e) Write Newton's second law for the system in terms of

(e) Write Newton's second law for the system in terms of m, M, a, T, and g. (Submit a file with a maximum size of 1 MB.) Choose File no file selected (f) Write Newton's second law for rotation in terms of I, a, T, and r. (Submit a file with a maximum size of 1 MB.) Choose File no file selected (g) Eliminate a from the rotational second law with the expression found in part (d) and find a symbolic expression for the acceleration a in terms of m, M, g, r and R. a = (h) What is the numeric value for the system's acceleration? m/s 2 (i) What is the tension in the string? N (j) How long does it take the system to drop 1.10 m from rest? SAn oversized yo-yo is made from two identical solid disks each of mass M = 1.90 kg and radius R = 11.5 cm. The two disks are joined by a solid cylinder of radius r = 4.00 cm and mass m = 1.00 kg as in the figure below. Take the center of the cylinder as the axis of the system, with positive torques directed to the left along this axis. All torques and angular variables are to be calculated around this axis. Light string is wrapped around the cylinder, and the system is then allowed to drop from rest. R P M M (a) What is the moment of inertia of the system? Give a symbolic answer. (Use any variable or symbol stated above as necessary. Do not substitute numerical values; use variables only. ) I= 2.59x10-2 X (b) What torque does gravity exert on the system with respect to the given axis? 0 N . m (c) Take downward as the negative coordinate direction. As depicted in the figure above, is the torque exerted by the tension positive or negative? positive negative Is the angular acceleration positive or negative? positive negative What about the translational acceleration? O positive negative (d) Write an equation for the angular acceleration a (alpha) in terms of the translational acceleration a and radius r. (Watch the sign!) -5.3 X

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