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k = 200 N/m www 0.3 m 30% A 40 kg disk attached to a spring rolls down an incline without slipping. At the start of motion, the spring is initially compressed. When the disk has rolled down the slope to the point at which the spring is at its unstretched equilibrium position, the center of the disk is moving with a linear velocity of 4 m/s. From this point determine the distance d the disk moves down the plane before momentarily stopping, due to the force of the spring. Provide your answer in m.

k = 200 N/m www 0.3 m 30% A 40 kg disk attached to a spring rolls down an incline without slipping. At the start of motion, the spring is initially compressed. When the disk has rolled down the slope to the point at which the spring is at its unstretched equilibrium position, the center of the disk is moving with a linear velocity of 4 m/s. From this point determine the distance d the disk moves down the plane before momentarily stopping, due to the force of the spring. Provide your answer in 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
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Hi, I have an engineering dynamics question.
k = 200 N/m 0.3 m 30% A 40 kg disk attached to a spring rolls down an incline without slipping. At the start of motion, the spring is initially compressed. When the disk has rolled down the slope to the point at which the spring is at its unstretched equilibrium position, the center of the disk is moving with a linear velocity of 4 m/s. From this point determine the distance d the disk moves down the plane before momentarily stopping, due to the force of the spring. Provide your answer in m.
Transcribed Image Text:k = 200 N/m 0.3 m 30% A 40 kg disk attached to a spring rolls down an incline without slipping. At the start of motion, the spring is initially compressed. When the disk has rolled down the slope to the point at which the spring is at its unstretched equilibrium position, the center of the disk is moving with a linear velocity of 4 m/s. From this point determine the distance d the disk moves down the plane before momentarily stopping, due to the force of the spring. Provide your answer in m.
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