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Author Question: In Active Figure 30.7, assume I1 = 2.00 A and I2 = 6.00 A. What is the relationship between the ... (Read 13 times)

jake

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In Active Figure 30.7, assume I1 = 2.00 A and I2 = 6.00 A. What is the relationship between the magnitude F1 of the force exerted on wire 1 and the magnitude F2 of the force exerted on wire 2?
 
Question 2

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 />
  1. F1 = 6F2
  2. F1 = 3F2
  3. F1 = F2
  4. F1 = F2/3
  5. F1 = F2/6"



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