Consider the Atwood Machine problem, but now with the pulley, of mass m' and radius r, being relevant. Take the dough. of the blocks connected by the string being Mem, with M > m. Since the initial condition is the one shown in the figure, obtain the velocity with which M hits the ground, (a) by dynamic methods and (b) by energetic methods, showing that both are equivalent, argue; (c) Argue about the differences and similarities relative to the case where the pulley is negligible. Icm(disk)= 1/2
Consider the Atwood Machine problem, but now with the pulley, of mass m' and radius r, being relevant. Take the dough. of the blocks connected by the string being Mem, with M > m. Since the initial condition is the one shown in the figure, obtain the velocity with which M hits the ground, (a) by dynamic methods and (b) by energetic methods, showing that both are equivalent, argue; (c) Argue about the differences and similarities relative to the case where the pulley is negligible. Icm(disk)= 1/2
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Consider the Atwood Machine problem, but now with the pulley, of mass m' and radius r, being relevant. Take the dough. of the blocks connected by the string being Mem, with M > m. Since the initial condition is the one shown in the figure, obtain the velocity with which M hits the ground, (a) by dynamic methods and (b) by energetic methods, showing that both are equivalent, argue; (c) Argue about the differences and similarities relative to the case where the pulley is negligible. Icm(disk)= 1/2 m'r².
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