Speed, Kinetic Energy, Force Problem.

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Homework Help Overview

The problem involves an 80 kg man jumping from a height of 3.00 m onto a platform mounted on springs, with questions regarding his speed at a certain compression of the springs and the depth of compression if he stepped gently onto the platform. The subject area includes concepts of mechanics, specifically kinematics and energy conservation.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants discuss the use of kinematics and Newton's laws, while others suggest considering energy methods for a potentially simpler solution. There is a question about the actual problem being addressed, indicating some confusion about the initial post.

Discussion Status

The discussion is ongoing, with participants exploring different methods to approach the problem. Some guidance has been offered regarding the use of energy conservation, but no consensus has been reached on the best approach yet.

Contextual Notes

The original poster has expressed difficulty in progressing with their solution and has edited their post to clarify the questions being asked. There may be assumptions about the application of physics principles that are being questioned.

marckc22
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Homework Statement


An 80 kg man jumps from a height of 3.00 m onto a platform mounted on springs. As the springs compress, the platform is pushed down a maximum distance of 0.200 m below its initial position, and then it rebounds. The platform and springs have negligible mass.

a. what is the man's speed at the instant the platform is depressed 0.100 m

b. if the man had just stepped gently onto the platform, how far would it have been pushed down?

Homework Equations


a = V/t
v = d / t
F = ma

The Attempt at a Solution


i've tried solving this one, and I am stuck. here's what i did:

a = V/t
V = at

V = d/t
d/t = at

t = (d/a)^-2 = 0.553 s

V = 9.81(0.553) = 5.425 s

F = ma = 80 kg (9.81) = 62.784 kJ

and i don't know what to do next... please help me.
 
Last edited:
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Whats the actual question?
 
i edited my previous post. i added the questions. my bad. :(
 
Although this problem may be solved using kinematics and Newton's laws, it is much easier to use energy methods. Are you familiar with the law of energy conservation?
 

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