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Author Question: Suppose XL > XC in the figure below and, with both switches open, a piece of iron is slipped into ... (Read 31 times)

mrsjacobs44

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Suppose XL > XC in the figure below and, with both switches open, a piece of iron is slipped into the inductor. During this process, what happens to the brightness of the bulb?
 
Question 2

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 />
  1.It increases.
  2.It decreases.
  3.It doesnt change."



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zacnyjessica

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Answer to Question 1



Answer to Question 2

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mrsjacobs44

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Reply 2 on: Jul 28, 2018
Gracias!


flexer1n1

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Reply 3 on: Yesterday
:D TYSM

 

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