First of all we have to find equivalent resistance
R2 and R3 are in parallel , therefore it's
equivalent resistance
(1/R) = (1/R2)+ (1/R3) = (1/2)+(1/3)
R = 1.2 k
Now this will be in the series with R1 , hence the net
resistance of the circuit
RNet = 4 + 1.2 = 5.2 k
(a) Current in the circuit
i = V/RNet = 12/(5.2*103)=
2.308*10-3 A
Hence the current in the resistor R1 is 2.308 mA
Potential drop in the resistor = iR =
2.308*10-3*4*103 = 9.232 V
Power dissipiation in the R1 = Vi =
9.232*2.308*10-3 = 21.307 *10-3 W
Now the potential drop in the R2 and R3 will
be same becasue they are in parallel and it will
equal to = 12 - 9.232 = 2.768 V
Voltage in resistance R2 , = 2.768 V
Current in resistance R2 , i1 = V/R = 2.768 /
(2*103) = 1.384*10-3 A
Power in the resistance R2 = vi1 =
2.768*1.384*10-3 = 3.831*10-3 W
Now in resistance R3
Voltage = 2.768 V
i2 = 2.768 /(3*103) = 0.923*10-3
A
Power = vi = 2.768*0.923*10-3 = 2.55*10-3
W
Power output of the battery = Vi = 12*2.308*10-3 =
27.696*10-3 W
When we add power dissipiation of all resistor it will equal to the
power of the battery.
zka or the circuit shown in the figure, a) Calculate the currents in each resistor.--て 12...
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