Author Question: Two coils are placed near each other as shown in Figure OQ31.9. The coil on the left is connected to ... (Read 94 times)

audragclark

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Two coils are placed near each other as shown in Figure OQ31.9. The coil on the left is connected to a battery and a switch, and the coil on the right is connected to a resistor. What is the direction of the current in the resistor at an instant after the switch has then been thrown open?
 
Question 2

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 />
  1.left
  2.right
  3.the current is zero"



Dnite

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Answer to Question 1



Answer to Question 2

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audragclark

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Both answers were spot on, thank you once again




 

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