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Electric Charge
and
Coulomb’s Law
Fundamental Charge: The charge
on one electron.
e = 1.6 x 10 -19 C
Unit of charge is a Coulomb (C)
Two types of charge:
Positive Charge: A shortage of electrons.
Negative Charge: An excess of electrons.
Conservation of charge – The net charge of a
closed system remains constant.
+
n
+ +
+
+
+
n
n
n
n n
-
-
-
-
-
-
Neutral Atom
Number of electrons = Number of protons
Nucleus
Negative Atom
Number of electrons > Number of protons
-2e = -3.2 x 10-19C
-
-
Positive Atom
Number of electrons < Number of protons
+2e = +3.2 x 10-19C
Electric Forces
Like Charges - Repel
Unlike Charges - Attract
- +
F F
+ +
F
F
Coulomb’s Law – Gives the electric force
between two point charges.
2
2
1
r
q
q
k
F 
k = Coulomb’s Constant = 9.0x109 Nm2/C2
q1 = charge on mass 1
q2 = charge on mass 2
r = the distance between the two charges
The electric force is much stronger than the
gravitational force.
Inverse Square
Law
2
2
1
r
q
q
k
F 
If r is doubled then F is :
If q1 is doubled then F is :
If q1 and q2 are doubled and r is halved then F is :
¼ of F
2F
16F
Two charges are separated by a distance r and have a force
F on each other.
q1 q2
r
F F
Example 1
Example 2
Two 40 gram masses each with a charge of 3μC are
placed 50cm apart. Compare the gravitational force
between the two masses to the electric force between the
two masses. (Ignore the force of the earth on the two
masses)
3μC
40g
50cm
3μC
40g
2
2
1
r
m
m
G
Fg 
2
11
)
5
.
0
(
)
04
)(.
04
(.
10
67
.
6 

 N
13
10
27
.
4 


2
2
1
r
q
q
k
FE 
2
6
6
9
)
5
.
0
(
)
10
3
)(
10
3
(
10
0
.
9





 N
324
.
0

The electric force is much greater than the
gravitational force
5μC
- 5μC
Three charged objects are placed as shown. Find the net
force on the object with the charge of -4μC.
- 4μC
F2
F1
F1 and F2 must be added together as vectors.
20cm
20cm
cm
28
20
20 2
2


45º
45º
2
2
1
r
q
q
k
F 
N
F 5
.
4
)
20
.
0
(
)
10
4
)(
10
5
(
10
9 2
6
6
9
1 






N
F 30
.
2
)
28
.
0
(
)
10
4
)(
10
5
(
10
9 2
6
6
9
2 






Example 3
F1
F2
45º
2.3cos45≈1.6
2.3sin45≈1.6
F1 = < - 4.5 , 0.0 >
F2 = < 1.6 , - 1.6 >
+
Fnet = < - 2.9 , - 1.6 >
N
Fnet 31
.
3
6
.
1
9
.
2 2
2



- 2.9
- 1.6
3.31
θ

29
9
.
2
6
.
1
tan 1









 

3.31N at 209º
29º
Example 4 (Balloon Lab)
Two 8 gram, equally charged balls are suspended on earth
as shown in the diagram below. Find the charge on each
ball.
q
q
20º
L = 30cm
L = 30cm
FE
FE
r =2(30sin10º)=10.4cm
2
2
2
2
1
r
q
k
r
q
q
k
FE 

10º
10º
30sin10º
r
Draw a force diagram for one charge and treat as an
equilibrium problem.
FE
Fg = .08N
T
q
Tsin80º
N
T
T
081
.
80
sin
08
.
08
.
80
sin





Tcos80º
C
q
k
q
q
k
T
FE
7
2
2
2
2
10
3
.
1
)
104
(.
014
.
80
cos
)
081
(.
104
.
80
cos








80º

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3 coulombs law.ppt

  • 2. Fundamental Charge: The charge on one electron. e = 1.6 x 10 -19 C Unit of charge is a Coulomb (C)
  • 3. Two types of charge: Positive Charge: A shortage of electrons. Negative Charge: An excess of electrons. Conservation of charge – The net charge of a closed system remains constant.
  • 4. + n + + + + + n n n n n - - - - - - Neutral Atom Number of electrons = Number of protons Nucleus Negative Atom Number of electrons > Number of protons -2e = -3.2 x 10-19C - - Positive Atom Number of electrons < Number of protons +2e = +3.2 x 10-19C
  • 5. Electric Forces Like Charges - Repel Unlike Charges - Attract - + F F + + F F
  • 6. Coulomb’s Law – Gives the electric force between two point charges. 2 2 1 r q q k F  k = Coulomb’s Constant = 9.0x109 Nm2/C2 q1 = charge on mass 1 q2 = charge on mass 2 r = the distance between the two charges The electric force is much stronger than the gravitational force. Inverse Square Law
  • 7. 2 2 1 r q q k F  If r is doubled then F is : If q1 is doubled then F is : If q1 and q2 are doubled and r is halved then F is : ¼ of F 2F 16F Two charges are separated by a distance r and have a force F on each other. q1 q2 r F F Example 1
  • 8. Example 2 Two 40 gram masses each with a charge of 3μC are placed 50cm apart. Compare the gravitational force between the two masses to the electric force between the two masses. (Ignore the force of the earth on the two masses) 3μC 40g 50cm 3μC 40g
  • 9. 2 2 1 r m m G Fg  2 11 ) 5 . 0 ( ) 04 )(. 04 (. 10 67 . 6    N 13 10 27 . 4    2 2 1 r q q k FE  2 6 6 9 ) 5 . 0 ( ) 10 3 )( 10 3 ( 10 0 . 9       N 324 . 0  The electric force is much greater than the gravitational force
  • 10.
  • 11. 5μC - 5μC Three charged objects are placed as shown. Find the net force on the object with the charge of -4μC. - 4μC F2 F1 F1 and F2 must be added together as vectors. 20cm 20cm cm 28 20 20 2 2   45º 45º 2 2 1 r q q k F  N F 5 . 4 ) 20 . 0 ( ) 10 4 )( 10 5 ( 10 9 2 6 6 9 1        N F 30 . 2 ) 28 . 0 ( ) 10 4 )( 10 5 ( 10 9 2 6 6 9 2        Example 3
  • 12. F1 F2 45º 2.3cos45≈1.6 2.3sin45≈1.6 F1 = < - 4.5 , 0.0 > F2 = < 1.6 , - 1.6 > + Fnet = < - 2.9 , - 1.6 > N Fnet 31 . 3 6 . 1 9 . 2 2 2    - 2.9 - 1.6 3.31 θ  29 9 . 2 6 . 1 tan 1             3.31N at 209º 29º
  • 13. Example 4 (Balloon Lab) Two 8 gram, equally charged balls are suspended on earth as shown in the diagram below. Find the charge on each ball. q q 20º L = 30cm L = 30cm FE FE r =2(30sin10º)=10.4cm 2 2 2 2 1 r q k r q q k FE   10º 10º 30sin10º r
  • 14.
  • 15.
  • 16.
  • 17.
  • 18. Draw a force diagram for one charge and treat as an equilibrium problem. FE Fg = .08N T q Tsin80º N T T 081 . 80 sin 08 . 08 . 80 sin      Tcos80º C q k q q k T FE 7 2 2 2 2 10 3 . 1 ) 104 (. 014 . 80 cos ) 081 (. 104 . 80 cos         80º