Change in potential energy of the particle

AI Thread Summary
The change in potential energy of a charged particle moving through a potential difference can be calculated using the formula ΔU = qΔV. For a particle with a charge of 2e moving through a potential difference of 75V, the change in potential energy is calculated as ΔU = (2e)(75V). This results in a change of 150 eV, which converts to 2.403×10⁻¹⁷ J. It's important to note that this calculation represents the change in potential energy, not the absolute potential energy itself. Understanding the distinction between potential energy and change in potential energy is crucial for accurate problem-solving in electrostatics.
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Homework Statement


A particle with a charge of 2e moves between two points which have a potential difference of 75V. What is the change in potential energy of the particle?

Homework Equations


U = (75 V)(2e)

The Attempt at a Solution


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When a particle with charge e moves through a potential difference of 1 volt, the change in potential energy is 1 eV. If the charge is some multiple of e—say Ne—the change in potential energy in electron volts is N times the potential difference in volts. Note: 1 eV = 1.602 x 10⁻¹⁹ J.

Potential is potential energy per unit charge. We define the potential V at any point in an electric field as the potential energy U per unit charge associated with a test charge q₀ at that point:

V = U/q₀
U = Vq₀
U = (75 V)(2e)
U = 150 eV
U = 150(1.602 x 10⁻¹⁹ J)
U = 2.403×10⁻¹⁷ J Solution: U = 150 eV = 2.403×10⁻¹⁷ Jjust need to make sure if i did this correctly? or do i need todo anything else?

Thank you
 
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OK. But be sure you understand that you are not finding the potential energy U itself. You are calculating the change in potential energy ΔU. The appropriate relation would be written ΔU = q ΔV, where ΔV is the potential difference.
 
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