Physics 11 Force and potential energy

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Homework Help Overview

The problem involves a stone subjected to a constant net force and its subsequent motion after release. It pertains to the concepts of force, potential energy, and the Work-Energy theorem in the context of physics.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss various methods to determine the height the stone will rise after being released, including the use of impulse, the Work-Energy theorem, and kinematics. Questions arise regarding the applicability of impulse without time and the correct forces to consider.

Discussion Status

Several participants have offered different approaches, including the Work-Energy theorem and kinematic equations. There is a mix of interpretations and attempts to clarify the appropriate methods to use, with some expressing uncertainty about specific concepts.

Contextual Notes

Participants are navigating the constraints of the problem, including the lack of time information for impulse calculations and the need to reference the Work-Energy theorem. The discussion reflects a collaborative effort to explore these concepts in the context of homework help.

Iceclover
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Homework Statement



A constant net force of 410N up is applied to a stone that weighs 32N. The upward force is applied through a distance of 2.0m andthe stone is then released. TO what height from the point of release will the stone rise?

Homework Equations



Ep=mgh

The Attempt at a Solution



Ep=mgh
410=32(h)
h=13m
 
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I'm not sure where you're going with your solution.
Personally, I'd apply impulse again to get the stone's final velocity at the time of release, and then treat it as one-dimensional motion with constant acceleration.
 
i can't use impulse can I? i don't have a time?
 
Picky, picky...:blushing:

OK, how about the Work-Energy theorem to find the velocity at release?
 
Ek=1/2mv^2? and which force do i use
 
Iceclover said:
Ek=1/2mv^2?

Ah, no. Can you state the Work-Energy Theorem? (If not, can you look it up in your textbook or notes?)
 
An easier way is to use the Work-Energy Theorem, as stated above. Calculate the work done by the force on the stone for the 2m that it is applied (recall, work done = force * distance). When the stone reaches its maximum height, all the energy is the potential energy, so you can equate the potential energy to the work done, and solve for h.
 
Last edited:
Work done on object is equal to the change in its kinetic energy
 
OK, so can you apply it? (I know I can...)
 
  • #10
what do i do once I've found velocity
 
  • #11
Use a basic kinematics equation for motion with constant acceleration.
 
  • #12
the answer i got was 26m
 
  • #13
Oddly enough, so do I.
 
  • #14
ok good, thank you very much
 
  • #15
do you have time for another question?
 
  • #16
Not really... but I'm in the middle of studying for my physics final, so this helps me, too. Look, If I don't answer, someone else will. (That's why this forum rocks!)
 
  • #17
ok sounds good, i think I am going to make a new topic though
 

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