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 Instantaneous Power is the rate at
which energy is absorbed/delivered to
an element at a specific time.
 Instantaneous power varies with time.
 Mathematically instantaneous power is defined
as product of function I(t) & v(t).
 P(t)=I(t).V(t)
 Where
 I(t)=Imcos(wt+θi)
 V(t)=Vmcos(wt+θv)
 where Vm and Im are the amplitudes (or peak
values), and θv and θi are the phase angles of
the voltage and current
p(t) = v(t)i(t) = VmIm cos(ωt + θv) cos(ωt + θi)
p(t) =1/2VmImcos(θv- θi)+1/2VmImcos(2wt+θv+ θi)
Voltage across resistor is defined by ohm law
is
The instantaneous power delivered to the
resistor is
    Rtitv 
     
R
tv
Rtitp
2
2

 Voltage across inductor is defined as:
The instantaneous power delivered to the inductor
is
( )
( )
di t
v t L
dt

( )
di
p t vi Li
dt
 
Current across capacitor is defined as:
Ic(t)=Cdv/dt
The instantaneous power delivered to the
capacitor is
( )
dv
p t vi Cv
dt
 
 We know that when we pay our bills to the electric
utility companies, we are paying for the electric
energy consumed over a certain period of time.
Actually our bill is consummation of instantaneous
power over certain period of time.
 Average power is average of instantaneous power
over one period and is mathematcally defined as
t
p(t)=1/T∫P(t)dt
0
 Starting of Automobile engine is example of
instantaneous power.
 Cracking is another example of instantaneous
power.
 Catapult is also example of instantaneous
power.
 Kick of donkey is also example of
instantaneous power.
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Instantaneous Power presentation

  • 1.
  • 2.
  • 3.
  • 4.  Instantaneous Power is the rate at which energy is absorbed/delivered to an element at a specific time.  Instantaneous power varies with time.
  • 5.  Mathematically instantaneous power is defined as product of function I(t) & v(t).  P(t)=I(t).V(t)  Where  I(t)=Imcos(wt+θi)  V(t)=Vmcos(wt+θv)
  • 6.  where Vm and Im are the amplitudes (or peak values), and θv and θi are the phase angles of the voltage and current p(t) = v(t)i(t) = VmIm cos(ωt + θv) cos(ωt + θi) p(t) =1/2VmImcos(θv- θi)+1/2VmImcos(2wt+θv+ θi)
  • 7.
  • 8. Voltage across resistor is defined by ohm law is The instantaneous power delivered to the resistor is     Rtitv        R tv Rtitp 2 2 
  • 9.  Voltage across inductor is defined as: The instantaneous power delivered to the inductor is ( ) ( ) di t v t L dt  ( ) di p t vi Li dt  
  • 10. Current across capacitor is defined as: Ic(t)=Cdv/dt The instantaneous power delivered to the capacitor is ( ) dv p t vi Cv dt  
  • 11.  We know that when we pay our bills to the electric utility companies, we are paying for the electric energy consumed over a certain period of time. Actually our bill is consummation of instantaneous power over certain period of time.  Average power is average of instantaneous power over one period and is mathematcally defined as t p(t)=1/T∫P(t)dt 0
  • 12.  Starting of Automobile engine is example of instantaneous power.
  • 13.  Cracking is another example of instantaneous power.
  • 14.  Catapult is also example of instantaneous power.
  • 15.  Kick of donkey is also example of instantaneous power.