Work, energy, power unit (coulombs)

AI Thread Summary
The discussion revolves around calculating the work done by a positively charged particle on a negatively charged particle as their separation decreases. The relevant formula, Coulomb's Law, is provided, along with the values of the charges and the initial and final separations. The user attempts to calculate the work but encounters confusion regarding their calculations and the meaning of their results. It is suggested that instead of a simple multiplication, an integral approach or conservation of energy should be applied to accurately determine the work done. The key takeaway is that the change in potential energy in a two-charge system equals the work done, emphasizing the need for a more comprehensive method to solve the problem.
ferrariistheking
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Homework Statement


For a positively-charged particle at the origin, and a negatively-charged particle lying to its right on the positive x-axis, the electrostatic force on the negative charge is attractive, and Coulomb's Law gives the magnitude of that force:

F = k |Q1| |Q2| / x^2

k is Coulomb's constant. It has a value of 8.99 x 109 N-m2 / C2.

The positively-charged particle has a charge of Q1 = 0.021 Coulombs.

The negatively-charged particle has a charge of Q1 = -0.051 Coulombs.

How much work does the positive charge do on the negative charge as their separation decreases from 0.035 m to 0.018 m?

Homework Equations


F = k |Q1| |Q2| / x2
work = Force x distance

The Attempt at a Solution


I plugged in k and then the two charges. I then did 0.035m -0.018m and got 2.89e-4. The result was F and I then multiplied F with the distance, 2.89e-4.

Does somebody know what I did wrong here?
 
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ferrariistheking said:
I then did 0.035m -0.018m
What does that mean?
ferrariistheking said:
and got 2.89e-4
What is that, and what is its unit?

You can calculate the force both for the larger initial separation and the smaller final separation, but if you move the charge the force will increase in the process. You'll need an integral, or an approach via a useful conservation law.
 
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Likes Abhishek kumar
Apply conservation of energy for two charge system.change in potential energy is equal to work done.
 
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