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Author Question: A circuit consists of three identical lamps connected to a battery as in Figure OQ28.14. The battery ... (Read 114 times)

BrownTown3

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A circuit consists of three identical lamps connected to a battery as in Figure OQ28.14. The battery has some internal resistance. The switch S, originally open, is closed. What happens to the total power delivered to the lamps by the battery?
 
Question 2

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 />
  1.It increases.
  2.It decreases somewhat.
  3.It does not change.
  4.It drops to zero."



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Sweetkitty24130

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Answer to Question 1



Answer to Question 2

1




BrownTown3

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Reply 2 on: Jul 28, 2018
Excellent


JCABRERA33

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Reply 3 on: Yesterday
Thanks for the timely response, appreciate it

 

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