I Example: A 12 V battery with 2  internal resistance is connected to a 4  resistor. Calculate (a) the rate at which chemical energy is converted to.

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Presentation transcript:

I Example: A 12 V battery with 2  internal resistance is connected to a 4  resistor. Calculate (a) the rate at which chemical energy is converted to electrical energy in the battery, (b) the power dissipated internally in the battery, and (c) the power output of the battery. r=2  R=4  + -  = 12 V

Calculate (a) the rate at which chemical energy is converted to electrical energy in the battery. R=4  + - I  = 12 V r=2  Start at negative terminal of battery…  - I R 2  - I R 4  = 0 I =  / (R 2  + R 4  ) = 12 V / 6  = 2 A Energy is converted at the rate P converted =I  =(2 A)(12 V)=24W.

Calculate (b) the power dissipated internally in the battery. R=4  + - I=2A  = 12 V r=2  P dissipated = I 2 r = (2 A) 2 (2  ) = 8 W. Calculate (c) the power output of the battery. P output = P converted - P dissipated = 24 W - 8 W = 16W.

R=4  + - I=2A  = 12 V r=2  Calculate (c) the power output of the battery (double-check). The output power is delivered to (and dissipated by) the resistor: P output = P resistor = I 2 R = (2 A) 2 (4  ) = 16W.

*Assume zero internal resistance unless the problem suggests otherwise. Example: a 3 volt and 6 volt battery are connected in series, along with a 6 ohm resistor. The batteries* are connected the “wrong” way (+ to + or - to -). What is the power dissipated in the resistor? In the 3 volt battery? 6  V a V I Starting at point a – 3 – 6 I = 0 I = (6 – 3) / 6 = 0.5 A

What is the power dissipated in the resistor? 6  V a V I = 0.5 A P R = I 2 R = (0.5) 2 (6) = 1.5 W What is the power dissipated in the 3 volt battery? P 3V = IV = (0.5) (3) = 1.5 W P 6V = IV = (0.5) (6) = 3 W = P R + P 3V Note: