Electric Potential Energy and Charge in Electric Fields, Slides of Physics

The concept of electrical potential energy, its relation to electric fields and charges, and the importance of potential difference. It also discusses the concept of point potential and potential curves, as well as the arbitrariness of the zero of potential energy and the conservation of charge.

Typology: Slides

2012/2013

Uploaded on 07/12/2013

madangopal
madangopal 🇮🇳

4.7

(9)

92 documents

1 / 9

Toggle sidebar

This page cannot be seen from the preview

Don't miss anything!

bg1
Electric Energy
Docsity.com
pf3
pf4
pf5
pf8
pf9

Partial preview of the text

Download Electric Potential Energy and Charge in Electric Fields and more Slides Physics in PDF only on Docsity!

Electric Energy

Electrical Potential Energy

^

Potential energy is the negative of the work done byconservative forces.•^

Potential energy

U

=^ 

Wcon

^

Electrical work is done by the Coulomb force.•^

Electrical potential energy

Potential Difference

^

The potential energy isexpressed as a difference ofthe energy of two states. ^

The electric potential can beexpressed with respect to atest charge.

qEd^ q U^

q

d F

E

U

U q V^

Point Potential

^

Coulomb’s law ismathematically similar togravitational force.•^

Define potential energysimilarly• Point charge

Q

-^ Test charge

q

^

Apply the definition of theelectric potential. ^

Like gravity zero is at infinity.

^   

i f^

r r kqQ U^

^   

i f^

r r kQ V^

kQ^ r V^

Arbitrary Zero

^

The zero of potential energy isarbitrary. ^

U^ can be defined, but

U

is

what really matters.•^

Compare energy to work ^

We can measure the change inelectric potential

V.

-^ No experiment reveals thespecific value

E

V^ = 0

q

Vf

Charge Energy

^

The electric force isconservative.•^

Energy is conserved• Independent of the experiment ^

Suppose that charge were notconserved.•^

An experiment would be ableto cause some charge tovanish• Loss of specific amount ofpotential energy• Inconsistent with energyconservation

E

V^ = 0

q

Vf