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Chapter 18
Electric Forces and
Electric Fields
18.1 The Origin of Electricity
The electrical nature of matter is inherent
in atomic structure.
kg10673.1 27−
×=pm
kg10675.1 27−
×=nm
kg1011.9 31−
×=em
C1060.1 19−
×=e
coulombs
18.1 The Origin of Electricity
In nature, atoms are normally
found with equal numbers of protons
and electrons, so they are electrically
neutral.
Neq =
q = net electrical charge
N = Number of electrons (added or
removed)
e = 1.60 x 10-19
C
18.1 The Origin of Electricity
Example 1 A Lot of Electrons
How many electrons are there in one coulomb of negative charge?
Neq =
18
19-
1025.6
C101.60
C00.1
×=
×
==
e
q
N
18.2 Charged Objects and the Electric Force
It is possible to transfer electric charge from one object to another.
The body that loses electrons has an excess of positive charge, while
the body that gains electrons has an excess of negative charge.
18.2 Charged Objects and the Electric Force
LAW OF CONSERVATION OF ELECTRIC CHARGE
During any process, the net electric charge of an isolated system remains
constant (is conserved).
Charges are equally shared when objects of different charges come into
contact with each other
18.2 Charged Objects and the Electric Force
Like charges repel and unlike
charges attract each other.
18.3 Conductors and Insulators
Not only can electric charge exist on an object, but it can also move
through an object.
Substances that readily conduct electric charge are called electrical
conductors.
Materials that conduct electric charge poorly are called electrical
insulators.
18.5 Coulomb’s Law
COULOMB’S LAW
The magnitude of the electrostatic force exerted by one point charge
on another point charge is directly proportional to the magnitude of the
charges and inversely proportional to the square of the distance between
them.
2
21
r
qq
kF =
( ) 229
CmN1099.841 ⋅×== ok πε
( )2212
mNC1085.8 ⋅×= −
οε
18.5 Coulomb’s Law
Example 3 A Model of the Hydrogen Atom
In the Bohr model of the hydrogen atom, the electron is in orbit about the
nuclear proton at a radius of 5.29x10-11
m. Determine the speed of the
electron, assuming the orbit to be circular.
2
21
r
qq
kF =
18.5 Coulomb’s Law
( )( )
( )
N1022.8
m1029.5
C1060.1CmN1099.8 8
211
219229
2
21 −
−
−
×=
×
×⋅×
==
r
qq
kF
rmvmaF c
2
==
( )( ) sm1018.2
kg109.11
m1029.5N1022.8 6
31-
118
×=
×
××
==
−−
mFrv
18.5 Coulomb’s Law
Example 4 Three Charges on a Line
Determine the magnitude and direction of the net force on q1.
18.5 Coulomb’s Law
( )( )( )
( )
N7.2
m20.0
C100.4C100.3CmN1099.8
2
66229
2
21
12 −=
××⋅×
==
−−
r
qq
kF
( )( )( )
( )
N4.8
m15.0
C100.7C100.3CmN1099.8
2
66229
2
31
13 =
××⋅×
==
−−
r
qq
kF
5.7NN4.8N7.21312 +=+−=+= FFF

18.5 Coulomb’s Law
Find the net force on q1
18.5 Coulomb’s Law
18.6 The Electric Field
As we know, a charge can experience an electrostatic force due to the presence of
other charges. This surrounding Force/Coulomb is known as the Electric Field
DEFINITION OF ELECRIC FIELD
The electric field that exists at a point is the electrostatic force experienced
by a small test charge placed at that point divided by the charge itself:
oq
F
E


=
SI Units of Electric Field: newton per coulomb (N/C)
18.6 The Electric Field
Example 6 A Test Charge
The positive test charge has a magnitude of
3.0x10-8
C and experiences a force of 6.0x10-8
N.
(a) Find the force per coulomb that the test charge
experiences.
(b) Predict the force that a charge of +12x10-8
C
would experience if it replaced the test charge.
CN0.2
C100.3
N100.6
8
8
=
×
×
= −
−
oq
F
(a)
(b) ( )( ) N1024C100.12CN0.2 88 −−
×=×=F
18.6 The Electric Field
It is the surrounding charges that create the electric field at a given point.
The electrostatic force points in the direction of attraction
The electric field always points away from the positive charge and
towards the negative charge.
18.6 The Electric Field
Example 7 An Electric Field Leads to a Force
The charges on the two metal spheres and the ebonite rod create an electric
field at the spot indicated. The field has a magnitude of 2.0 N/C. Determine
the force on the charges in (a) and (b)
18.6 The Electric Field
( )( ) N1036C100.18CN0.2 88 −−
×=×== EqF o
(a)
(b) ( )( ) N1048C100.24CN0.2 88 −−
×=×== EqF o
18.6 The Electric Field
Example 10 The Electric Field of a Point Charge
The isolated point charge of q=+15μC is
in a vacuum. The test charge is 0.20m
to the right and has a charge qo=+0.80μC.
Determine the electric field at point P.
oq
F
E


=
2
21
r
qq
kF =
18.6 The Electric Field
( )( )( )
( )
N7.2
m20.0
C1080.0C1015CmN1099.8
2
66229
2
=
××⋅×
=
=
−−
r
qq
kF o
CN104.3
C100.80
N7.2 6
6-
×=
×
==
oq
F
E
18.6 The Electric Field
2
r
q
kE =
The electric field does not depend on the test charge.
o
o
o qr
qq
k
q
F
E
1
2
==
Point charge q:
18.6 The Electric Field
Conceptual Example 12 Symmetry and the
Electric Field
Point charges are fixed to the corners of a rectangle in two
different ways. The charges have the same magnitudes
but different signs.
Consider the net electric field at the center of the rectangle
in each case. Which field is stronger?
18.7 Electric Field Lines
Electric field lines or lines of force provide a map of the electric field
in the space surrounding electric charges.
18.7 Electric Field Lines
Electric field lines are always directed away from positive charges and
toward negative charges.
18.7 Electric Field Lines
Electric field lines always begin on a positive charge
and end on a negative charge and do not stop in
midspace.
18.7 Electric Field Lines
The number of lines leaving a positive charge or entering a
negative charge is proportional to the magnitude of the charge.
18.7 Electric Field Lines
18.7 Electric Field Lines
Conceptual Example 13 Drawing Electric
Field Lines
There are three things wrong with part (a) of
the drawing. What are they?
1.Field lines can never cross
2.The number of electric field lines that end on the
negative charges.
3.Spacing of electric field lines
18.8 The Electric Field Inside a Conductor: Shielding
The electric field just outside the surface of a conductor is perpendicular to
the surface at equilibrium under electrostatic conditions.

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Electric Forces and Fields

  • 1. Chapter 18 Electric Forces and Electric Fields
  • 2. 18.1 The Origin of Electricity The electrical nature of matter is inherent in atomic structure. kg10673.1 27− ×=pm kg10675.1 27− ×=nm kg1011.9 31− ×=em C1060.1 19− ×=e coulombs
  • 3. 18.1 The Origin of Electricity In nature, atoms are normally found with equal numbers of protons and electrons, so they are electrically neutral. Neq = q = net electrical charge N = Number of electrons (added or removed) e = 1.60 x 10-19 C
  • 4. 18.1 The Origin of Electricity Example 1 A Lot of Electrons How many electrons are there in one coulomb of negative charge? Neq = 18 19- 1025.6 C101.60 C00.1 ×= × == e q N
  • 5. 18.2 Charged Objects and the Electric Force It is possible to transfer electric charge from one object to another. The body that loses electrons has an excess of positive charge, while the body that gains electrons has an excess of negative charge.
  • 6. 18.2 Charged Objects and the Electric Force LAW OF CONSERVATION OF ELECTRIC CHARGE During any process, the net electric charge of an isolated system remains constant (is conserved). Charges are equally shared when objects of different charges come into contact with each other
  • 7. 18.2 Charged Objects and the Electric Force Like charges repel and unlike charges attract each other.
  • 8. 18.3 Conductors and Insulators Not only can electric charge exist on an object, but it can also move through an object. Substances that readily conduct electric charge are called electrical conductors. Materials that conduct electric charge poorly are called electrical insulators.
  • 9. 18.5 Coulomb’s Law COULOMB’S LAW The magnitude of the electrostatic force exerted by one point charge on another point charge is directly proportional to the magnitude of the charges and inversely proportional to the square of the distance between them. 2 21 r qq kF = ( ) 229 CmN1099.841 ⋅×== ok πε ( )2212 mNC1085.8 ⋅×= − οε
  • 10. 18.5 Coulomb’s Law Example 3 A Model of the Hydrogen Atom In the Bohr model of the hydrogen atom, the electron is in orbit about the nuclear proton at a radius of 5.29x10-11 m. Determine the speed of the electron, assuming the orbit to be circular. 2 21 r qq kF =
  • 11. 18.5 Coulomb’s Law ( )( ) ( ) N1022.8 m1029.5 C1060.1CmN1099.8 8 211 219229 2 21 − − − ×= × ×⋅× == r qq kF rmvmaF c 2 == ( )( ) sm1018.2 kg109.11 m1029.5N1022.8 6 31- 118 ×= × ×× == −− mFrv
  • 12. 18.5 Coulomb’s Law Example 4 Three Charges on a Line Determine the magnitude and direction of the net force on q1.
  • 13. 18.5 Coulomb’s Law ( )( )( ) ( ) N7.2 m20.0 C100.4C100.3CmN1099.8 2 66229 2 21 12 −= ××⋅× == −− r qq kF ( )( )( ) ( ) N4.8 m15.0 C100.7C100.3CmN1099.8 2 66229 2 31 13 = ××⋅× == −− r qq kF 5.7NN4.8N7.21312 +=+−=+= FFF 
  • 14. 18.5 Coulomb’s Law Find the net force on q1
  • 16. 18.6 The Electric Field As we know, a charge can experience an electrostatic force due to the presence of other charges. This surrounding Force/Coulomb is known as the Electric Field DEFINITION OF ELECRIC FIELD The electric field that exists at a point is the electrostatic force experienced by a small test charge placed at that point divided by the charge itself: oq F E   = SI Units of Electric Field: newton per coulomb (N/C)
  • 17. 18.6 The Electric Field Example 6 A Test Charge The positive test charge has a magnitude of 3.0x10-8 C and experiences a force of 6.0x10-8 N. (a) Find the force per coulomb that the test charge experiences. (b) Predict the force that a charge of +12x10-8 C would experience if it replaced the test charge. CN0.2 C100.3 N100.6 8 8 = × × = − − oq F (a) (b) ( )( ) N1024C100.12CN0.2 88 −− ×=×=F
  • 18. 18.6 The Electric Field It is the surrounding charges that create the electric field at a given point. The electrostatic force points in the direction of attraction The electric field always points away from the positive charge and towards the negative charge.
  • 19. 18.6 The Electric Field Example 7 An Electric Field Leads to a Force The charges on the two metal spheres and the ebonite rod create an electric field at the spot indicated. The field has a magnitude of 2.0 N/C. Determine the force on the charges in (a) and (b)
  • 20. 18.6 The Electric Field ( )( ) N1036C100.18CN0.2 88 −− ×=×== EqF o (a) (b) ( )( ) N1048C100.24CN0.2 88 −− ×=×== EqF o
  • 21. 18.6 The Electric Field Example 10 The Electric Field of a Point Charge The isolated point charge of q=+15μC is in a vacuum. The test charge is 0.20m to the right and has a charge qo=+0.80μC. Determine the electric field at point P. oq F E   = 2 21 r qq kF =
  • 22. 18.6 The Electric Field ( )( )( ) ( ) N7.2 m20.0 C1080.0C1015CmN1099.8 2 66229 2 = ××⋅× = = −− r qq kF o CN104.3 C100.80 N7.2 6 6- ×= × == oq F E
  • 23. 18.6 The Electric Field 2 r q kE = The electric field does not depend on the test charge. o o o qr qq k q F E 1 2 == Point charge q:
  • 24. 18.6 The Electric Field Conceptual Example 12 Symmetry and the Electric Field Point charges are fixed to the corners of a rectangle in two different ways. The charges have the same magnitudes but different signs. Consider the net electric field at the center of the rectangle in each case. Which field is stronger?
  • 25. 18.7 Electric Field Lines Electric field lines or lines of force provide a map of the electric field in the space surrounding electric charges.
  • 26. 18.7 Electric Field Lines Electric field lines are always directed away from positive charges and toward negative charges.
  • 27. 18.7 Electric Field Lines Electric field lines always begin on a positive charge and end on a negative charge and do not stop in midspace.
  • 28. 18.7 Electric Field Lines The number of lines leaving a positive charge or entering a negative charge is proportional to the magnitude of the charge.
  • 30. 18.7 Electric Field Lines Conceptual Example 13 Drawing Electric Field Lines There are three things wrong with part (a) of the drawing. What are they? 1.Field lines can never cross 2.The number of electric field lines that end on the negative charges. 3.Spacing of electric field lines
  • 31. 18.8 The Electric Field Inside a Conductor: Shielding The electric field just outside the surface of a conductor is perpendicular to the surface at equilibrium under electrostatic conditions.