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To use the conservation of energy with nonconservative forces to determine the maximum height and velocity for a block moving on a ramp. The block shown in (Figure 1) slides on the ramp and is attached to the spring. At the starting point, the spring is not stretched or compressed and the block has a velocity up the ramp of vị = 4 m/s . A force F = 260 N is also applied to the block, parallel to the ramp. The coefficient of friction between the block and the ramp is uk = 0.15, the spring constant is k = 580 N/m , the mass of the block is m = 2 kg , and the angle of the ramp is 0 = 33 °. Use the conservation of energy T1 + Vi + (EUi-2)noncons = T2 + V2 to calculate the maximum height reached by the block and the maximum speed of the block. igure 1 of 1 Fr mg FN

To use the conservation of energy with nonconservative forces to determine the maximum height and velocity for a block moving on a ramp. The block shown in (Figure 1) slides on the ramp and is attached to the spring. At the starting point, the spring is not stretched or compressed and the block has a velocity up the ramp of vị = 4 m/s . A force F = 260 N is also applied to the block, parallel to the ramp. The coefficient of friction between the block and the ramp is uk = 0.15, the spring constant is k = 580 N/m , the mass of the block is m = 2 kg , and the angle of the ramp is 0 = 33 °. Use the conservation of energy T1 + Vi + (EUi-2)noncons = T2 + V2 to calculate the maximum height reached by the block and the maximum speed of the block. igure 1 of 1 Fr mg FN

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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What is the maximum distance up the ramp attained by the block?

 
 
 
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What is the maximum velocity attained by the block as it moves up the ramp?

 
 
 
vmaxvmax =
To use the conservation of energy with nonconservative forces to determine the maximum height and velocity for a block moving on a ramp. The block shown in (Figure 1) slides on the ramp and is attached to the spring. At the starting point, the spring is not stretched or compressed and the block has a velocity up the ramp of v1 = 4 m/s. A force F = 260 N is also applied to the block, parallel to the ramp. The coefficient of friction between the block and the ramp is uk = 0.15, the spring constant is k = 580 N/m , the mass of the block is m = 2 kg , and the angle of the ramp is 0 = 33 °. Use the conservation of energy T1 + Vi + (EU1–2)noncons = T2 + V2 to calculate the maximum height reached by the block and the maximum speed of the block. Figure 1 of 1 F fr mg FN
Transcribed Image Text:To use the conservation of energy with nonconservative forces to determine the maximum height and velocity for a block moving on a ramp. The block shown in (Figure 1) slides on the ramp and is attached to the spring. At the starting point, the spring is not stretched or compressed and the block has a velocity up the ramp of v1 = 4 m/s. A force F = 260 N is also applied to the block, parallel to the ramp. The coefficient of friction between the block and the ramp is uk = 0.15, the spring constant is k = 580 N/m , the mass of the block is m = 2 kg , and the angle of the ramp is 0 = 33 °. Use the conservation of energy T1 + Vi + (EU1–2)noncons = T2 + V2 to calculate the maximum height reached by the block and the maximum speed of the block. Figure 1 of 1 F fr mg FN
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