How to Use Conservation of Energy to Calculate Sphere Collision Velocity?

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Homework Help Overview

The problem involves two insulating spheres with given radii, masses, and charges, released from rest at a specified distance. The objective is to determine the velocity of the smaller sphere at the moment of collision, utilizing concepts from conservation of energy and electrical potential energy.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the application of conservation of energy principles, questioning how to calculate initial and final potential energy. Some mention the similarity to gravitational attraction problems, while others seek clarification on the use of Gauss's law for electric fields.

Discussion Status

The discussion is ongoing, with participants exploring different aspects of the problem. Some guidance has been offered regarding the use of conservation of energy and the treatment of electric fields, but no consensus or resolution has been reached yet.

Contextual Notes

Participants note a lack of prior instruction on the topic from their professor, which may be influencing their understanding and approach to the problem.

mustangguy289
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Ive got this one homework problem that i am totally clueless on. Any help?
"Two insulating spheres having radii 0.34 cm and 0.54 cm, masses 0.13kg and 0.58 kg, and charges -3x10^-6 C and 2x10^-6 C are released from rest when their centers are separated by 1.2m.

How fast is the smaller sphere moving when they collide? Answer in units m/s."
 
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Anyone know how to do this. Our professor hasnt really showed us yet.
 
mustangguy289 said:
Ive got this one homework problem that i am totally clueless on. Any help?
"Two insulating spheres having radii 0.34 cm and 0.54 cm, masses 0.13kg and 0.58 kg, and charges -3x10^-6 C and 2x10^-6 C are released from rest when their centers are separated by 1.2m.

How fast is the smaller sphere moving when they collide? Answer in units m/s."
This problem has to do with electrical potential energy and conservation of energy. It is very similar to a gravitational attraction problem, but here the force is electrical instead of gravitational.
 
wrong forum
 
Last edited:
use conservation of energy.

what is the initial potential energy? what is the final potential energy?

by gauss's law the electric field of uniformly charged spheres can be treated in the same manner as point charges (when distance is greater than the radius). So from there, you should be able to find the potential energy.
 

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