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Electricity
Class – 10
Instructor: A. K Mishra
HEATING EFFECT OF ELECTRIC CURRENT
Heating effect of electric current
• When an electric current is passed through the wire it gets
heated
• This effect due to flow of electric current through the
conductor is called heating effect of electric current.
• Amount of heat produced in the conductor or resistor is
obtained by Joule’s law of heating
JOULE’S LAW HEATING
• Heat produces in a resistor is directly proportional to
(i) square of the current flowing through the resistor
(ii) resistance for the given current
(iii) time
2
H = I R t (Joules)  
2
H I

H R

H t

DERIVATION
JOULES LAW HEATING EFFECT
Work done (W) = Heat energy dessipated (H)
H = W = V Q

 
= V I t
 
= IR I t
2
H = I R t
• Let ‘ I ’ is a current flowing through resistor R
• Let V be the potential difference across the resistor
• Let t is the time taken to by Q charges to flow across it
• Work done to move electrical charges, W or heat energy
dissipated or produced during time t
PROBLEMS
Q.1 100 joules of heat is produced each second in a 4 ohms of
resistance. Find the potential difference across each resistor?
Ans: Given:
H = 100 J
R = 4 Ω
t = 1 s
To find :
Potential difference (V) = ?
Solution :
We from joules law of heating ,
2
H = I R t
2 H
I =
R t
2
H
=
R t
V
R
 
 
 
2
2
V H
=
R R t
2 H R
V =
t

2 100 4
V =
1

V = 400 20 volts

V
I = , ohms law
R
 
 
 
PROBLEMS
Q.2 An electric iron of resistance 20 ohms takes a current of 5 A.
Calculate the heat developed in 30s.
Ans: Given:
I = 5 A
R = 20 Ω
t = 30 s
To find :
Heat produced (H) = ?
Solution :
We from joules law of heating ,
2
H = I R t
2
H = (50) 20 30
 
H = (2500) 600

H =1500000 J
H =1500 kJ
POWER
Power :
• Rate of doing work is called power
• Work done per unit time
work done
Power =
time
W
P =
t
Electric power
Electric power :
• Rate at which electric work is produced or consumed in an
electric circuit is called electric power
Electric work done
Electric power =
time
W
P =
t
 
V Q
=
t
 
V I t
=
t
P = V I
P = V I
P = (IR) I
2
P = I R
P = V I
V
= V
R
 
 
 
2
V
P =
R
( V= I R)
V
( V= I R , I = )
R

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Electricity1.pptx

  • 2. HEATING EFFECT OF ELECTRIC CURRENT Heating effect of electric current • When an electric current is passed through the wire it gets heated • This effect due to flow of electric current through the conductor is called heating effect of electric current. • Amount of heat produced in the conductor or resistor is obtained by Joule’s law of heating
  • 3. JOULE’S LAW HEATING • Heat produces in a resistor is directly proportional to (i) square of the current flowing through the resistor (ii) resistance for the given current (iii) time 2 H = I R t (Joules)   2 H I  H R  H t 
  • 4. DERIVATION JOULES LAW HEATING EFFECT Work done (W) = Heat energy dessipated (H) H = W = V Q    = V I t   = IR I t 2 H = I R t • Let ‘ I ’ is a current flowing through resistor R • Let V be the potential difference across the resistor • Let t is the time taken to by Q charges to flow across it • Work done to move electrical charges, W or heat energy dissipated or produced during time t
  • 5. PROBLEMS Q.1 100 joules of heat is produced each second in a 4 ohms of resistance. Find the potential difference across each resistor? Ans: Given: H = 100 J R = 4 Ω t = 1 s To find : Potential difference (V) = ? Solution : We from joules law of heating , 2 H = I R t 2 H I = R t 2 H = R t V R       2 2 V H = R R t 2 H R V = t  2 100 4 V = 1  V = 400 20 volts  V I = , ohms law R      
  • 6. PROBLEMS Q.2 An electric iron of resistance 20 ohms takes a current of 5 A. Calculate the heat developed in 30s. Ans: Given: I = 5 A R = 20 Ω t = 30 s To find : Heat produced (H) = ? Solution : We from joules law of heating , 2 H = I R t 2 H = (50) 20 30   H = (2500) 600  H =1500000 J H =1500 kJ
  • 7. POWER Power : • Rate of doing work is called power • Work done per unit time work done Power = time W P = t
  • 8. Electric power Electric power : • Rate at which electric work is produced or consumed in an electric circuit is called electric power Electric work done Electric power = time W P = t   V Q = t   V I t = t P = V I P = V I P = (IR) I 2 P = I R P = V I V = V R       2 V P = R ( V= I R) V ( V= I R , I = ) R