Assume that the physical pendulum in a grandfather's clock is composed of a uniform rod (mass mrod = 5M, length Lrod = 10R) pivoted at the top, with its lower end connected to a uniform disk (mass mdisk = M, radius rdisk = R). The expressions for the moments of inertia about the centers of mass are: Irod = (1/12) mrod Lrod and Idisk = (1/2) maisk rdisk?. Using the parallel axis theorem for both (rod and disk), find the moment of inertia of the system about the pivot. Report your answers in terms of M and R. O (1729/6) MR2 O (259/6) MR2 O (1603/6) MR2 O (253/6) MR2

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Chapter10: Fixed-axis Rotation
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Problem 63P: A system consists of a disk of mass 2.0 kg and radius 50 cm upon which is mounted an annular...
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10.
Assume that the physical pendulum in a grandfather's clock is composed of a uniform rod (mass mrod = 5M, length Lrod = 10R) pivoted at
the top, with its lower end connected to a uniform disk (mass mdisk = M, radius rdisk = R). The expressions for the moments of inertia
about the centers of mass are: Irod = (1/12) mrod Lrod and Idisk = (1/2) maisk rdisk?. Using the parallel axis theorem for both (rod and disk),
find the moment of inertia of the system about the pivot. Report your answers in terms of M and R.
O (1729/6) MR2
O (259/6) MR2
O (1603/6) MR2
O (253/6) MR2
Transcribed Image Text:Assume that the physical pendulum in a grandfather's clock is composed of a uniform rod (mass mrod = 5M, length Lrod = 10R) pivoted at the top, with its lower end connected to a uniform disk (mass mdisk = M, radius rdisk = R). The expressions for the moments of inertia about the centers of mass are: Irod = (1/12) mrod Lrod and Idisk = (1/2) maisk rdisk?. Using the parallel axis theorem for both (rod and disk), find the moment of inertia of the system about the pivot. Report your answers in terms of M and R. O (1729/6) MR2 O (259/6) MR2 O (1603/6) MR2 O (253/6) MR2
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