Calculating Energy Between Objects

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Homework Help Overview

The problem involves calculating the energy required to change the separation between two basketballs, focusing on gravitational potential energy. The subject area includes concepts from gravitational physics.

Discussion Character

  • Exploratory, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the appropriate equations for gravitational potential energy and question the correct use of the radius in calculations. There is uncertainty about how to apply the gravitational force equation and its relevance to the energy calculations.

Discussion Status

Some participants have suggested potential equations and discussed the relationship between force and energy. There is ongoing exploration of the correct parameters to use, but no consensus has been reached on the approach.

Contextual Notes

The original poster has expressed confusion about where to start, and there is a lack of clarity regarding the application of the radius in the context of the problem. The discussion reflects varying interpretations of the problem setup.

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Homework Statement


Two 0.54-k basketballs, each with a radius of 16 cm, are just touching.
A. How much energy is required to change the separation between the centers of the basketballs to 1.0 m?
B. How much energy is required to change the separation between the centers of the basketballs to 14 m?


Homework Equations


Im not sure what to use, but its probably obvious


The Attempt at a Solution


None, i don't know where to start
 
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this smells like a universal gravitational potential problem (assuming these balls are not on the surface of the earth), so what is your potential equation?
 
okay, F=G(m1)(m2)/r^2 but if the raduis of the balls are .16 m, do i use that as the radius, or do i double it beause the balls are the same size?
 
(ignoring the detail with the radius) your expression solves for the force one ball exerts on another. Once you solve for this force, what good is it?
 
im kind of confused, am i using the right equation?
 
no, use this equation.

U=G\frac{m_1m_2}{D}

where:
U= potential energy
G= Newton's gravity constant
D= distance from either respective centers
 
so it should look like this F=(6.67E-11)(.54)(.54)/.16 ?
 

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