for the circuit in Fig 10.3, V= 12V, R1= 4 ohms, R2=6ohms, and R3= 3 ohms. show that the power supplied by the battery (P=IV) is equal to that dissipated in the resistors (I^2R). what principle does this illustrate? Use the accompanying table. ( consider values significant to two decimal places.)
Total resistance of R2 and R3 in parallel is given by:
1/RT = 1/6 + 1/ 3 = 1/2
RT = 2ohms
The total circuit resistance (R1 and RT in series) = R1 + RT = 4 +
2 = 6ohms.
Current = V/R = 12/6 = 2A
Power supplied by battery = VI = 12x2 = 24W
Power dissipated by resistors = I^2R = 2^2 x 6 = 24W
This shows that power supplied = power dissipated.
R1 = 4?, R2 = 6?, R3 = 3?
?Rp= 6*3/9 = 2?
R = 4 + 2 = 6?
V = 12V
I = V/R = 2A
Power supplied by battery = VI = 24W
Power dissipated by R1 = 4*22 = 16W
Power dissipated by R2 = 3*(2*6/9)2 = 16/3 W
Power dissipated by R1 = 6*(2*3/9)2 = 8/3 W
Thus total power dissipated = 16 + 16/3 + 8/3 = 24 = power supplied by battery
for the circuit in Fig 10.3, V= 12V, R1= 4 ohms, R2=6ohms, and R3= 3 ohms....
Consider a circuit with three resistors (R1 = 40.5 ohms, R2 = 54.8 ohms, and R3 = 30.8 ohms) connected to a 12.5 V battery as follows: R1 and R2 are connected in parallel. This combination is then connected in series to R3. Find the power dissipated in R1. Calculate the answer in watts (W) and rounded to three significant figures. please explain.
In the circuit above, the battery has EMF of 12 V, R1 is 1 Ohm, R2 is 2 Ohms and R3 is 3 Ohms Find the power dissipated by R3Find the voltage drop across R1
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