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The parameters in the system shown in Figure have the listed values m = 1.2 kg ID = 0.002 kg - m² r = 1 cm k = 3 × 10+ N/m Let x be the displacement of the mass center of the cart as the generalized coordinate. Derive the differential equation for the system using the equivalent systems method. Assume there is no friction between the cart and the surface. ID 2r m

The parameters in the system shown in Figure have the listed values m = 1.2 kg ID = 0.002 kg - m² r = 1 cm k = 3 × 10+ N/m Let x be the displacement of the mass center of the cart as the generalized coordinate. Derive the differential equation for the system using the equivalent systems method. Assume there is no friction between the cart and the surface. ID 2r m

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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The parameters in the system shown in Figure have the listed values m = 1.2 kg ID = 0.002 kg - m² r = 1 cm k = 3 × 10+ N/m Let x be the displacement of the mass center of the cart as the generalized coordinate. Derive the differential equation for the system using the equivalent systems method. Assume there is no friction between the cart and the surface. ID 2r m
Transcribed Image Text:The parameters in the system shown in Figure have the listed values m = 1.2 kg ID = 0.002 kg - m² r = 1 cm k = 3 × 10+ N/m Let x be the displacement of the mass center of the cart as the generalized coordinate. Derive the differential equation for the system using the equivalent systems method. Assume there is no friction between the cart and the surface. ID 2r m
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