Solving for Kinetic & Potential Energy: Help Needed

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SUMMARY

The discussion centers on solving a physics problem involving kinetic and potential energy, specifically using the equation for kinetic energy (KE = 1/2mv^2) and its relationship with gravitational potential energy (PE = mgcos(θ)). The user calculated a velocity of 0.136 m/s based on the equation 100v^2 = 1.96cos(20). However, the user expressed uncertainty about the correctness of their solution and the need for additional forces to balance the system. The discussion highlights the importance of considering all forces acting on an object on an incline.

PREREQUISITES
  • Understanding of Kinetic Energy and Potential Energy concepts
  • Familiarity with the equations of motion in physics
  • Knowledge of gravitational forces and their effects on objects
  • Basic trigonometry, specifically cosine functions
NEXT STEPS
  • Review the principles of energy conservation in physics
  • Study the effects of forces on objects on inclined planes
  • Learn how to apply Newton's laws of motion to solve complex problems
  • Explore the relationship between kinetic energy and potential energy in various scenarios
USEFUL FOR

Students studying physics, particularly those focusing on mechanics and energy concepts, as well as educators seeking to clarify energy relationships in inclined motion scenarios.

Robb
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Homework Statement


upload_2016-4-17_19-1-20.png


Homework Equations


upload_2016-4-17_19-1-38.png


The Attempt at a Solution



Kinetic Energy + Potential energy=0

1/2mv^2 = mgcos(20)
100v^2 = 1.96cos(20)
v^2 = .0184
v = .136 m/s

No idea if this is correct or if I should proceed with energy considerations. Please advise.
 
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Under the influence of gravity and the normal force of the incline, the resulting motion is not at constant velocity. Right?

There must be an additional force somewhere to balance the forces.
So, you are missing something.
Is there anything else given in the problem that can be used?
 
Thanks for the response. I got help in class last night!
 

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