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Work done by a constant force If the force is parallel to the displacement If the force is not paralell to the displacement Vectorial notation.

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Presentation on theme: "Work done by a constant force If the force is parallel to the displacement If the force is not paralell to the displacement Vectorial notation."— Presentation transcript:

1 Work done by a constant force If the force is parallel to the displacement If the force is not paralell to the displacement Vectorial notation

2 Work done by a varying force In general the work depends on the path between A and B

3 Potential Energy In a conservative field the work done by the field does not depend on the path Friction and applied forces are not conservatives Gravity is conservative The electrostatic field is conservative

4 Work done by the field and a external applied force Work done by the field when a charge q moves from A to B= decrease of potential energy (something falls): Work done by an applied force to move q from A to B = increase of potential energy (hand raises something):

5 Potential In a conservative field the work done by the field does not depend on the path

6 Electric potential and electric field Potential: Potential energy of q per unit charge Electric field: Force on q per unit charge Unit: Volt=Joule/Coulomb V=J/C Unit: Newton/Coulomb=Volt/meter N/C=V/m

7 Potential landscapes Positive charge Negative charge

8 Potential: summary thus far Charges CREATE potential landscapes Charges FEEL potential landscapes We work with  U or  V because only changes matter

9 Creating potentials: Two examples

10 Remember: electric field created by a point charge Q has the direction and sense of the force on a positive charge

11 Potential created by a point charge Take V=0 at r= 

12 Potential of a constant field Created by planar distributions of charge  l : displacement in the direction and sense of the field


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